• 2019
• 2018
• 2017
• 2016
• 2015
• 2014
• 2013
• 2012
• 2011
• 2010
• 2009
• 2008
• 2007
• 2006
• 2005
• 2004
• 2003
• 2002
• 2001
• 2000
• 1999
• 1998
• 1997
• 1996
• 1995
• 1994
• 1993
• 1992
• 1991
• 1990
• 1989
• 1988
• 1987
• 1986
• 1985
• 1984
• 1983
• 1982
• 1981
• 1980
• 1979
• 1978
• 1977
• 1976

2019

• Weiss, Michael. 2019. ‘Truncated operads and simplicial spaces.’ Tunisian Journal of Mathematics 1, No. 1: 109-126. doi: 10.2140/tunis.2019.1.109. [Accepted]

2018

• Varghese O. 2018. ‘Dr.’ Archiv der Mathematik 110, No. 4: 319-325.
• Boavida de Brito Pedro, Weiss Michael. 2018. ‘Spaces of smooth embeddings and configuration categories.’ J. of Topology 2018, No. 11: 65-143.
• de Laat T., Vigolo F. 2018. ‘Superexpanders from group actions on compact manifolds.’ Geometriae Dedicata -. doi: 10.1007/s10711-018-0371-0.
• Arano Y., de Laat T., Wahl J. 2018. ‘The Fourier algebra of a rigid C*-tensor category.’ Publications of the Research Institute for Mathematical Sciences 54: 393-410. doi: 10.4171/PRIMS/54-2-6.
• de Laat T., de la Salle M. 2018. ‘Approximation properties for noncommutative Lp-spaces of high rank lattices and nonembeddability of expanders.’ Journal für die reine und angewandte Mathematik 737: 49-69. doi: 10.1515/crelle-2015-0043.
• Arano Y., de Laat T., Wahl J. 2018. ‘Howe-Moore type theorems for quantum groups and rigid C*-tensor categories.’ Compositio Mathematica 154, No. 2: 328-341. doi: 10.1112/S0010437X17007576.
• Boavida de Brito Pedro, Weiss Michael. 2018. ‘The configuration category of a product.’ Proc. Amer. Math. Soc. 2018. [Accepted]
• Weiss Michael. 2018. Configuration categories and homotopy automorphisms , 2018. [Submitted]
• Neuber Nils, Paravicini Walther, Stein Martin (Hrsg.): 2018. Forschendes Lernen – The wider view – Eine Tagung des Zentrums für Lehrerbildung der Westfaelischen Wilhelms-Universität Muenster vom 25. bis 27.09.2017. Münster: WTM.
• Bartels A, Douglas CL, Henriques A. 2018. ‘Conformal nets {IV}: The 3-category.’ Algebr. Geom. Topol. 18, No. 2: 897-956. doi: 10.2140/agt.2018.18.897.
• Kürten R, Wess R, Greefrath G. 2018. „Potentialorientierter Umgang mit Heterogenität durch reflektierte Praxiserfahrung: Professionalisierung von Lehramtsstudierenden im mathematikdidaktischen Lehr-Labor.“ In Beiträge zum Mathematikunterricht 2018, 1119-1122. Münster: WTM-Verlag. doi: 10.17877/DE290R-19488.
• Kirsten K. 2018. „Validieren im Beweisprozess - Formen des Validierens und ihre Relevanz für studentische Beweiskonstruktionen.“ In Beiträge zum Mathematikunterricht 2018, 959-962. Münster: WTM-Verlag.
• Kirsten K. 2018. ‘Theoretical and Empirical Description of Phases in the Proving Processes of Undergraduates.’ In Proceedings of the Second Conference of the International Network for Didactic Research in University Mathematics, 326-335. Kristiansand, Norway: University of Agder and INDRUM.
• Humberg Sarah, Dufner Michael, Schönbrodt Felix, Geukes Katharina, Hutteman Roos, van Zalk Maarten, Denissen Jaap, Nestler Steffen, Back Mitja. 2018. ‘Why Condition-Based Regression Analysis (CRA) is Indeed a Valid Test of Self-Enhancement Effects: A Response to Krueger et al. (2017).’ Collabra: Psychology 4, No. 1. doi: 10.1525/collabra.137.
• Maxim Laurentiu, Schürmann Jörg. 2018. ‘Characteristic classes of mixed Hodge modules and applications.’ In Schubert varieties, equivariant cohomology and characteristic classes - Impanga 15, edited by Buczynski Jaroslaw, Michalek Mateusz, Postighel Elisa, 159-202. doi: 10.4171/182-1/8.
• Grosse H, Sako A, Wulkenhaar R. 2018. ‘The \Phi^3_4 and \Phi^3_6 matricial QFT models have reflection positive two-point function.’ Nucl. Phys. B 926: 20-48. doi: 10.1016/j.nuclphysb.2017.10.022.

2017

• Böhm Christoph, Lafuente Ramiro. 2017. ‘Immortal homogeneous Ricci flows.’ Invent. Math. 2017. doi: doi.org/10.1007/s00222-017-0771-z.
• Echterhoff Siegfried. 2017. ‘Bivariant KK-Theory and the Baum-Connes conjecture.’ In K-Theory for Group C*-Algebras and Semigroup C*-Algebras, edited by Cuntz J., Echterhoff S., Li X., Yu G.,, 81-147. Cham: Birkhäuser.
• Echterhoff Siegfried. 2017. ‘Crossed products and the Mackey–Rieffel–Green machine.’ In K-Theory for Group C*-algebras and semigroup C*-algebras, edited by Cuntz J., Echterhoff S., Li X., Yu G., 5-79. Cham: Birkhäuser.
• Cuntz Joachim, Echterhoff Siegfried, Li Xin, Yu Guoliang (Eds.): 2017. K-Theory for Group C*-Algebras and Semigroup C*-Algebras. Cham: Birkhäuser.
• Grosse H, Sako A, Wulkenhaar R. 2017. ‘Exact solution of matricial \Phi^3_2 quantum field theory.’ Nucl. Phys. B 925: 319. doi: 10.1016/j.nuclphysb.2017.10.010.
• Deninger C., Oh Y. 2017. ‘The universal deformation of the Witt ring scheme.’ Sbornik Mathematics 208, No. 6: 764-790. doi: 10.1070/SM8730.
• Deninger C. 2017. ‘A remark on the structure of torsors under an affine group scheme.’ Abhandlungen aus dem Mathematischen Seminar der Universitat Hamburg null, No. null: 1-4. doi: 10.1007/s12188-017-0179-0. [In Press]
• Böhm Christoph, Lafuente Ramiro, Simon Miles. 2017. ‘Optimal Curvature Estimates for Homogeneous Ricci Flows.’ IMRN 2017.
• Cappell Sylvain, Maxim Laurentiu, Schürmann Jörg, Shaneson Julius, Yokura Shoji. 2017. ‘Characteristic classes of symmetric products of complex quasi-projective varieties.’ J. Reine Angew. Math. 2017. doi: 10.1515/crelle-2014-0114.
• Albers P., Geiges H., Zehmisch K. 2017. ‘Reeb dynamics inspired by Katok’s example in Finsler geometry.’ Mathematische Annalen null, No. null: 1-25. doi: 10.1007/s00208-017-1612-5. [In Press]
• Ohlberger M, Rave S. 2017. ‘Localized Reduced Basis Approximation of a Nonlinear Finite Volume Battery Model with Resolved Electrode Geometry.’ In Model Reduction of Parametrized Systems, edited by Benner P., Ohlberger M., Patera A., Rozza G., Urban K., 201-212. Cham: Springer International Publishing. doi: 10.1007/978-3-319-58786-8_13.
• Broussous P., Schneider P. 2017. ‘Type theory and coefficient systems on the building.’ Bulletin Soc. math. France 145: 97-159.
• Schneider Peter. 2017. Galois Representations and (phi,Gamma)-Modules. 1^st Ed. : Cambridge University Press.
• Kirsten K. 2017. „Identifizierung von Phasen und Aktivitäten im Beweisprozess von Studienanfänger/innen.“ In Beiträge zum Mathematikunterricht 2017, 1129-1132. Münster: WTM-Verlag.
• Kirsten, K. 2017. ‘Identifying Phases and Activities in the Proving Process of first-year Undergraduates.’ In Proceedings of the Tenth Congress of the European Society for Research in Mathematics Education (CERME10), 299-300. Dublin, Irland: DCU Institute of Education and ERME.
• Timmermann T., Van Daele A. 2017. ‘Multiplier Hopf algebroids: Basic theory and examples.’ Communications in Algebra 0: 39. doi: 10.1080/00927872.2017.1363220. [In Press]
• Timmermann T. 2017. ‘On duality of algebraic quantum groupoids.’ Advances in Mathematics 309, No. null: 692-746. doi: 10.1016/j.aim.2017.01.009.
• Ohlberger M, Rave S, Schindler F. 2017. ‘True Error Control for the Localized Reduced Basis Method for Parabolic Problems.’ In Model Reduction of Parametrized Systems, edited by Benner P., Ohlberger M., Patera A., Rozza G., Urban K., 169-182. Cham: Springer International Publishing. doi: 10.1007/978-3-319-58786-8_11.
• Echterhoff Siegfried, Schneider Ansgar. 2017. ‘Noncommutative T-duality. The dynamical duality theory and 2-dimensional examples.’ New York Journal of Mathematics 23: 927-986.
• Eldred R. 2017. ‘Goodwillie Calculus via Adjunction and LS Cocategory.’ Homology, Homotopy and Applications 2017. [Accepted]
• Tikuisis A, White S, Winter W. 2017. ‘Quasidiagonality of nuclear C*-algebras.’ Annals of Mathematics 185, No. 1: 229-284. doi: 10.4007/annals.2017.185.1.4.
• Maxim Laurenţiu, Schürmann Jörg. 2017. ‘Equivariant characteristic classes of external and symmetric products of varieties.’ Geometry and Topology 22: 471-515. doi: 10.2140/gt.2018.22.471.
• Tillmann Steffen, Weiss Michael. 2017. ‘Occupants in manifolds.’ In Manifolds and K-theory, edited by Arone G, Johnson B, Lambrechts P, Munson B, Volic I, 237-260. Providence, RI, USA: American Mathematical Society. doi: http://dx.doi.org/10.1090/conm/682.
• Bartels A, Douglas CL, Henriques A. 2017. ‘Conformal nets {II}: Conformal blocks.’ Comm. Math. Phys. 354, No. 1: 393-458. doi: 10.1007/s00220-016-2814-5.
• Suhr S., Zehmisch K. 2017. ‘Polyfolds, cobordisms, and the strong Weinstein conjecture.’ Advances in Mathematics 305, No. null: 1250-1267. doi: 10.1016/j.aim.2016.06.030.
• Bartels A. 2017. ‘Coarse flow spaces for relatively hyperbolic groups.’ Compos. Math. 153, No. 4: 745-779. doi: 10.1112/S0010437X16008216.
• Dörner M., Geiges H., Zehmisch K. 2017. ‘Finsler geodesics, periodic Reeb orbits, and open books.’ European Journal of Mathematics 3, No. 4: 1058-1075. doi: 10.1007/s40879-017-0158-0.
• Schürmann, Jörg. 2017. ‘Chern Classes and Transversality for Singular Spaces.’ Contributed to the Singularities in Geometry, Topology, Foliations and Dynamics, Merida. doi: 10.1007/978-3-319-39339-1.

2016

• Wulkenhaar R. ‘Integrability in a 4D QFT model.’ contributed to the Oberwolfach workshop Recent Mathematical Developments in Quantum Field Theory, Oberwolfach, 2016. doi: 10.4171/OWR/2016/36.
• Lechner Gandalf, Schlemmer Jan. 2016. ‘Thermal Equilibrium States for Quantum Fields on Non-commutative Spacetimes.’ In Quantum Mathematical Physics, edited by Finster Felix, Kleiner Johannes, Röken Christian, Tolksdorf Jürgen. Basel: Birkhäuser. doi: 10.1007/978-3-319-26902-3. [In Press]
• Grosse H, Wulkenhaar R. 2016. ‘A solvable four-dimensional QFT.’ In Quantum Mathematical Physics - A Bridge between Mathematics and Physics, edited by Finster F, Kleiner J, Röken C, Tolksdorf J, 137-161. Springer International Publishing Switzerland 2016. doi: 10.1007/978-3-319-26902-3_8.
• Eckstein M, Sitarz A, Wulkenhaar R. 2016. ‘The Moyal Sphere.’ J. Math. Phys. 2016, No. 57: 112301. doi: 10.1063/1.4965446.
• Milk R, Rave S, Schindler F. 2016. ‘pyMOR - Generic algorithms and interfaces for model order reduction.’ SIAM Journal on Scientific Computing 38, No. 5: 194-216. doi: 10.1137/15M1026614.
• Harvey John. 2016. ‘Convergence of isometries, with semicontinuity of symmetry of Alexandrov spaces.’ Proceedings of the American Mathematical Society 2016. doi: 10.1090/proc/12994. [In Press]
• Barnes D.,Eldred R.,. 2016. ‘Capturing Goodwillie's derivative.’ Journal of Pure and Applied Algebra 220, No. 1: 197-222. doi: 10.1016/j.jpaa.2015.06.006.
• Arasteh Rad Esmail, Hartl Urs. 2016. Langlands-Rapoport Conjecture over Function Fields , 2016. [Submitted]
• Hartl Urs, Singh Rajneesh Kumar. 2016. Periods of Drinfeld modules and local shtukas with complex multiplication , 2016. [Submitted]
• Hartl U., Hüsken S. 2016. ‘A criterion for good reduction of Drinfeld modules and Anderson motives in terms of local shtukas.’ Annali della Scuola Normale Superiore di Pisa, Classe di Scienze 15: 25-43. doi: 10.2422/2036-2145.201304_007.
• Buss A., Echterhoff S. 2016. ‘Weakly proper group actions, mansfield’s imprimitivity and twisted landstad duality.’ Transactions of the American Mathematical Society 368, No. 1: 249-280.
• Winter W. 2016. ‘Classifying crossed product {$\rm C^*$}-algebras.’ Amer. J. Math. 138, No. 3: 793-820. doi: 10.1353/ajm.2016.0029.
• Schneider Peter, Venjakob Otmar. 2016. ‘Coates-Wiles homomorphisms and Iwasawa cohomology for Lubin-Tate extensions.’ In Elliptic Curves, Modular Forms, and Iwasawa Theory, edited by Loeffler D, Zerbes S, 401-468.: Springer.
• Schneider Peter, Zink Ernst-Wilhelm. 2016. ‘Tempered representations of p-adic groups: Special idempotents and topology.’ Selecta Math. 2016, No. 22: 2209-2242.
• Haagerup U., Knudby S., de Laat T. 2016. ‘A complete characterization of connected Lie groups with the Approximation Property.’ Annales Scientifiques de l'École Normale Supérieure 49, No. 4: 927-946.
• Timmermann Thomas. 2016. ‘Integration on algebraic quantum groupoids.’ Internat. J. Math. 27, No. 2. [In Press]
• Enock M., Timmermann T. 2016. ‘Measured quantum transformation groupoids.’ Journal of Noncommutative Geometry 10, No. 3: 1143-1214. doi: 10.4171/JNCG/257.
• Evington Samuel, Pennig Ulrich. 2016. ‘Locally trivial W*-bundles.’ International Journal of Mathematics 2016. [Submitted]
• Buss A., Echterhoff S., Willett R. 2016. ‘Exotic crossed products.’ In Operator Algebras and Applications, The Abel Symposium 2015, edited by Carlsen T.M., Larsen N.S., Neshveyev S., Skau C, 61-108.: Springer International Publishing. doi: 10.1007/978-3-319-39286-8-3.
• Winter Wilhelm. 2016. ‘Classifying crossed product C*-algebras.’ Amer. J. Math 138: 793-820.
• Buss Alcides, Echterhoff Siegfried. 2016. ‘Rieffel proper actions.’ Journal of Operator Theory 75: 49-73. doi: 10.7900/jot.2014oct28.2047.
• Farah I, Hart B, Lupini M, Robert L, Tikuisis A, Vignati A, Winter W. 2016. ‘The model theory of nuclear C*-algebras.’ arXiv 2016. [Submitted]
• Maxim Laurentiu, Saito Morihiko, Schürmann Jörg. 2016. ‘Hirzebruch–Milnor Classes and Steenbrink Spectra of Certain Projective Hypersurfaces.’ Contributed to the Arbeitstagung Bonn 2013, Bonn. doi: 10.1007/978-3-319-43648-7_9.
• Winter W. 2016. ‘Operator Algebras and Applications.’ In QDQ vs. UCT, 321-342.: Springer.
• Hartl Urs. 2016. Isogenies of abelian Anderson A-modules and A-motives , 2016. [Submitted]
• Hirshberg I, Szabo G, Winter W, Wu J. 2016. ‘Rokhlin dimension for flows.’ Comm. Math. Phys. 2016. [Submitted]
• Kramer L. 2016. ‘On small abstract quotients of Lie groups and locally compact groups.’ Journal of Geometry null, No. null: 1-23. doi: 10.1007/s00022-016-0315-5. [In Press]
• Benedetti Gabriele. 2016. ‘On closed orbits for twisted autonomous Tonelli Lagrangian flows.’ In Publicaciones Matemáticas del Uruguay, special issue dedicated to Ricardo Mañé, edited by Maderna Ezequiel, Rifford Ludovic, 1. [In Press]
• Reis Rui, Weiss Michael. 2016. ‘Pontryagin classes and functor calculus.’ Journal of the European Mathematical Society 2016: 1769-1811. doi: 10.4171/JEMS/629.
• Bastian P, Engwer C, Fahlke J, Geveler M, Göddeke D, Iliev O, Ippisch O, Milk R, J M, Müthing S, Ohlberger M, Ribbrock D, Turek S. 2016. ‘Advances concerning multiscale methods and uncertainty quantification in EXA-DUNE.’ In Software for Exascale Computing - SPPEXA 2013-2015, edited by Hans-Joachim Bungartz, Philipp Neumann, Wolfgang E. Nagel, 25-43. doi: 10.1007/978-3-319-40528-5_2.
• Nena Röttgen. 2016. ‘Trapped Reeb orbits do not imply periodic ones.’ In Oberwolfach Reports No. 34/2015, edited by Huisken Gerhard.: EMS Publishing House. doi: 10.4171. [Accepted]
• Ohlberger M, Rave S, Schindler F. 2016. ‘Adaptive Localized Model Reduction.’ Oberwolfach Reports 13, No. 3: 2406-2409. doi: 10.4171/OWR/2016/42.
• Bartels, Arthur. 2016. ‘On proofs of the Farrell-Jones conjecture.’ In Topology and geometric group theory, edited by Springer, [Cham], 1-31. Springer, [Cham]. doi: 10.1007/978-3-319-43674-6_1.
• Hartl Urs, Juschka Ann-Kristin. 2016. Pink's Theory of Hodge Structures and the Hodge Conjecture over Function Fields , 2016. [Submitted]
• Breuil Christophe, Hellmann Eugen, Schraen Benjamin. 2016. ‘Smoothness and classicality on eigenvarieties.’ Inventiones Math --. [Accepted]
• Brasselet Jean-Paul, Schürmann Jörg, Yokura Shoji. 2016. ‘Motivic and derived motivic Hirzebruch classes.’ Homology Homotopy Appl. 2016. doi: 10.4310/HHA.2016.v18.n2.a16.
• Hellmann, Eugen. 2016. ‘Families of p-adic Galois representations and (phi,Gamma)-modules.’ Commentarii Math. Helvetici 91.
• Breuil Christophe, Hellmann Eugen, Schraen Benjamin. 2016. ‘Une interpretation modulaire de la variete trianguline.’ Math. Annalen --. [Accepted]
• de Laat T., Mimura M., de la Salle M. 2016. ‘On strong property (T) and fixed point properties for Lie groups.’ Annales de l'Institut Fourier 66, No. 5: 1859-1893. doi: 10.5802/aif.3051.
• Hellmann Eugen, Benjamin Schraen. 2016. ‘Density of potentially crystalline representations of fixed weight.’ Compositio Math. 152.
• Geiges Hansjörg, Zehmisch Kai. 2016. ‘The Weinstein conjecture for connected sums.’ International Mathematics Research Notices 2016.
• Haagerup U., de Laat T. 2016. ‘Simple Lie groups without the Approximation Property II.’ Transactions of the American Mathematical Society 368: 3777-3809. doi: 10.1090/tran/6448.
• Hansjörg Geiges, Kai Zehmisch. 2016. ‘Reeb dynamics detects odd balls.’ Annali della Scuola Normale Superiore di Pisa - Classe di Scienze 15: 663-681.
• Suhr S., Zehmisch K. 2016. ‘Linking and closed orbits.’ Abhandlungen aus dem Mathematischen Seminar der Universitat Hamburg 86, No. null: 133-150. doi: 10.1007/s12188-016-0118-5.
• Geiges H., Zehmisch K. 2016. ‘Cobordisms between symplectic fibrations.’ Manuscripta Mathematica null, No. null: 1-10. doi: 10.1007/s00229-016-0901-8. [In Press]
• Geiges H., Röttgen N., Zehmisch K. 2016. ‘From a Reeb orbit trap to a Hamiltonian plug.’ Archiv der Mathematik 107, No. 4: 397-404. doi: 10.1007/s00013-016-0916-0.
• Grosse H, Wulkenhaar R. 2016. ‘On the fixed point equation of a solvable 4D QFT model.’ Vietnam Journal of Mathematics 2016, No. 44: 153-180. doi: 10.1007/s10013-015-0174-7.

2015

• Buss Alcides, Echterhoff Siegfried. 2015. ‘Maximality of dual coactions on sectional C*-algebras of Fell bundles and applications.’ Studia Mathematica 229: 233-262. doi: 10.4064/sm8361-1-2016.
• Buss Alcides, Echterhoff Siegfried, Willett Rufus. 2015. ‘Exotic crossed products and the Baum–Connes conjecture.’ Journal für die reine und angewandte Mathematik 2016. doi: 10.1515/crelle-2015-0061.
• Ousmane Samary D, Pérez-Sánchez C I,Vignes-Tourneret F, Wulkenhaar R. 2015. ‘Correlation functions of a just renormalizable tensorial group field theory: the melonic approximation.’ Classical and Quantum Gravity 32, No. 17: 175012. doi: 10.1088/0264-9381/32/17/175012.
• Böhm Christoph. 2015. ‘On the long time behavior of homogeneous Ricci flows.’ Commentarii Mathematici Helvetici 90, No. 3: 543-571. doi: 10.4171/CMH/364.
• Mark Blume. 2015. ‘Toric orbifolds associated to Cartan matrices.’ Ann. Inst. Fourier 65: 863-901.
• Cuntz Joachim, Deninger Christopher. 2015. ‘Witt vector rings and the relative de Rham Witt comples.’ J. Algebra 440: 545-593.
• Winges C. 2015. ‘On the transfer reducibility of certain Farrell–Hsiang groups.’ Algebraic and Geometric Topology 15, No. 5: 2921-2948. doi: 10.2140/agt.2015.15.2921.
• Dadarlat Marius, Pennig Ulrich. 2015. ‘Deformations of nilpotent groups and homotopy symmetric C*-algebras.’ Mathematische Annalen 2016. doi: 10.1007/s00208-016-1379-0.
• Dadarlat Marius, Pennig Ulrich. 2015. ‘A Dixmier-Douady Theory for strongly self-absorbing C*-algebras II: the Brauer group.’ Journal of noncommutative geometry 9, No. 4: 1137–1154. doi: 10.4171/JNCG/218.
• Maxim Laurentiu, Schürmann Jörg. 2015. ‘Characteristic Classes of Singular Toric Varieties.’ Communications on Pure and Applied Mathematics 2015. doi: 10.1002/cpa.21553.
• Harvey J. 2015. ‘Equivariant Alexandrov Geometry and Orbifold Finiteness.’ Journal of Geometric Analysis null, No. null. doi: 10.1007/s12220-015-9614-6. [In Press]
• Schneider Peter. 2015. ‘Smooth representations and Hecke modules in characteristic p.’ Pacific J. Math. 2015, No. 279: 447-464.
• Gardella E., Thiel H. 2015. ‘Group Algebras Acting on (FORMULA PRESENTED.)-Spaces.’ Journal of Fourier Analysis and Applications 21, No. 6: 1310-1343. doi: 10.1007/s00041-015-9406-1.
• Gardella E., Thiel H. 2015. ‘Banach algebras generated by an invertible isometry of an Lp-space.’ Journal of Functional Analysis 269, No. 6: 1796-1839. doi: 10.1016/j.jfa.2015.05.004.
• Phillips N., Sørensen A., Thiel H. 2015. ‘Semiprojectivity with and without a group action.’ Journal of Functional Analysis 268, No. 4: 929-973. doi: 10.1016/j.jfa.2014.11.005.
• Cuntz Joachim, Echterhoff Siegfried, Li Xin. 2015. ‘On the K-theory of the C*-algebra generated by the left regular representation of an Ore semigroup.’ Journal of the European Mathematical Society 17, No. 3: 645-687. doi: 10.4171/JEMS/513.
• Timmermann Thomas, Van Daele Alfons. 2015. ‘Multiplier Hopf algebroids arising from weak multiplier Hopf algebras.’ In From Poisson brackets to universal quantum symmetries, edited by Ciccoli Nicola, Sitarz Andrzej, 73-110. Warsaw, Poland: Polish Academy of Science, Institute of Mathematics.
• De Commer K., Timmermann T. 2015. ‘Partial compact quantum groups.’ Journal of Algebra 438, No. null: 283-324. doi: 10.1016/j.jalgebra.2015.04.039.
• Timmermann T. 2015. ‘Measured quantum groupoids associated to proper dynamical quantum groups.’ Journal of Noncommutative Geometry 9, No. 1: 35-82. doi: 10.4171/JNCG/187.
• Basterra M, Bauer K, Beaudry A, Eldred R, Johnson B, Merling M, Yeakel S. 2015. ‘Unbased calculus for functors to chain complexes.’ Women in Topology: Collaborations in Homotopy Theory. Contemp. Mathematics 2015, No. 641: 29-48. doi: 10.1090/conm/641.
• Barlak, S. 2015. ‘The K-theory of the compact quantum group SUq(2) for q=-1.’ Internat. J. Math. 00. [Accepted]
• Frauenfelder U., Zehmisch K. 2015. ‘Gromov compactness for holomorphic discs with totally real boundary conditions.’ Journal of Fixed Point Theory and Applications 17, No. 3: 521-540. doi: 10.1007/s11784-015-0229-0.
• Hirshberg I, Winter W, Zacharias J. 2015. ‘Rokhlin dimension and {$C^*$}-dynamics.’ Comm. Math. Phys. 335, No. 2: 637-670. doi: 10.1007/s00220-014-2264-x.
• Bartels A, Douglas CL, Henriques A. 2015. ‘Conformal nets I: Coordinate-free nets.’ Int. Math. Res. Not. IMRN ?, No. 13: 4975-5052. doi: 10.1093/imrn/rnu080.
• Toms AS, White S, Winter W. 2015. ‘{$\CalZ$}}-stability and finite-dimensional tracial boundaries.’ Int. Math. Res. Not. IMRN 2015, No. 10: 2702-2727. doi: 10.1093/imrn/rnu001.
• Pennig Ulrich, Meyer Ralf. 2015. ‘Crossed module actions on continuous trace C*-algebras.’ Communications in mathematical physics 2015. [Submitted]
• Sato Y, White S, Winter W. 2015. ‘Nuclear dimension and {$\CalZ$}}-stability.’ Invent. Math. 202, No. 2: 893-921. doi: 10.1007/s00222-015-0580-1.
• Pennig Ulrich. 2015. ‘A noncommutative model for higher twisted K-theory.’ Journal of Topology 2015. doi: 10.1112/jtopol/jtv033.
• Sato Y, White S, Winter W. 2015. ‘Nuclear dimension and Z-stability.’ Invent. Math. 202: 893-921.
• Hartl Urs, Kim Wansu. 2015. Local Shtukas, Hodge-Pink Structures and Galois Representations , 2015. [Submitted]
• Halupczok K.,. 2015. ‘Large sieve inequalities with general polynomial moduli.’ Quarterly Journal of Mathematics 66, No. 2: 529-545. doi: 10.1093/qmath/hav011.
• Quick G. 2015. ‘Existence of rational points as a homotopy limit problem.’ Journal of Pure and Applied Algebra 220. [Accepted]
• Paravicini Walther. 2015. ‘kk-Theory for Banach Algebras I: The Non-Equivariant Case.’ Journal of Functional Analysis 268, No. 10: 3108-3161.
• Barlak S, Enders D, Matui H, Szabó G, Winter Wilhelm. 2015. ‘The Rokhlin propery vs. Rokhlin dimension 1 on unital Kirchberg algebras.’ J. Noncomm. Geom. 9: 1383-1393.
• Hartl Urs, Singh Rajneesh Kumar. 2015. Local Shtukas and Divisible Local Anderson Modules , 2015. [Submitted]
• Hofmann KH, Kramer L. 2015. ‘Transitive actions of locally compact groups on locally contractible spaces.’ J. Reine Angew. Math. 702: 227-243. doi: 10.1515/crelle-2013-0036.
• Toms A S, White S, Winter Wilhelm. 2015. ‘Z-stability and finite dimensional tracial boundaries.’ IMRN 2015: 2702-2727.
• Hoffkamp Andrea, Paravicini Walther, Schnieder Jörn. 2015. „Vorkurs kompetenzorientiert - Denk- und Arbeitsstrategien für das Lernen von Mathematik.“ Beitrag präsentiert auf der Arbeitstagung des Kompetenzzentrums Hochschuldidaktik Mathematik 2013, Paderborn. [In Press]
• Hirshberg I, Winter W, Zacharias J. 2015. ‘Rokhlin dimension and C*-dynamics.’ Comm. Math. Phys. 335: 637-670.
• Paravicini Walther. 2015. ‘kk-Theory for Banach Algebras II: Equivariance and Green-Julg Type Theorems.’ Journal of Functional Analysis 268, No. 10: 3162-3210.
• Bosa J, Brown N, Sato Y, Tikuisis A, White S, Winter W. 2015. ‘Covering dimension of C*-algebras and 2-coloured classification.’ Mem. Amer. Math. Soc. 2015. [Accepted]
• Bauer K, Johnson B, McCarthy R, Eldred R. 2015. ‘Cross effects and calculus in an unbased setting (with an Appendix by Rosona Eldred).’ Transactions of the American Mathematical Society 367, No. 9: 6671-6718. doi: 10.1090/S0002-9947-2014-06447-7.
• Asselle Luca, Benedetti Gabriele. 2015. ‘Infinitely many periodic orbits in non-exact oscillating magnetic fields on surfaces with genus at least two for almost every low energy level.’ Calculus of Variations and Partial Differential Equations 2015, No. Volume 54, Issue 2: 1525-1545. doi: 10.1007/s00526-015-0834-1.
• Benedetti Gabriele, Zehmisch Kai. 2015. ‘On the existence of periodic orbits for magnetic systems on the two-sphere.’ Journal of Modern Dynamics 2015, No. 9: 141-146. doi: 10.3934/jmd.2015.9.141.
• Asselle Luca, Benedetti Gabriele. 2015. ‘The Lusternik–Fet theorem for autonomous Tonelli Hamiltonian systems on twisted cotangent bundles.’ Journal of Topology and Analysis 2016. doi: 10.1142/S1793525316500205. [In Press]
• de Laat T., de la Salle M. 2015. ‘Strong property (T) for higher rank simple Lie groups.’ Proceedings of the London Mathematical Society 111, No. 4: 936-966. doi: 10.1112/plms/pdv040.
• Davison Ben, Maulik Davesh, Schürmann Jörg, Szendrői Balázs. 2015. ‘Purity for graded potentials and quantum cluster positivity.’ Compositio Mathematica 2015. doi: 10.1112/S0010437X15007332.

2014

• Stammeier, Nicolai. 2014. C*-algebras associated to irreversible semigroup dynamical systems Doctoral Thesis, Universität Münster.
• Grosse H, Wulkenhaar R. 2014. ‘Construction of a quantum field theory in four dimensions.’ In Proceedings of Science, 151.
• Grosse H, Wulkenhaar R. 2014. ‘Towards a construction of a quantum field theory in four dimensions.’ In Mathematical Structures of the Universe, edited by Eckstein M, Heller M, Szybka S, 227-258. Kraków: Copernicus Center Press.
• Buss A, Echterhoff S. 2014. ‘Imprimitivity theorems for weakly proper actions of locally compact groups.’ Ergodic Theory and Dynamical Systems 35. doi: 10.1017/etds.2014.36.
• Grosse, V, Wulkenhaar R. 2014. ‘Noncommutative quantum field theory.’ Fortschritte der Physik 62, No. 9-10: 797-811. doi: 10.1002/prop.201400020.
• Grosse H, Wulkenhaar R. 2014. Solvable 4D noncommutative QFT: phase transitions and quest for reflection positivity. [Submitted]
• Grosse H, Wulkenhaar R. 2014. ‘Self-dual noncommutative \phi^4-theory in four dimensions is a non-perturbatively solvable and non-trivial quantum field theory.’ Commun. Math. Phys. 329, No. 3: 1069-1130. doi: 10.1007/s00220-014-1906-3.
• Thiel Hannes, Winter Wilhelm. 2014. ‘The generator problem for Z-stable C*-algebras.’ Transactions of the American Mathematical Society 366, No. 5: 2327-2343. doi: 10.1090/S0002-9947-2014-06013-3.
• Grosse H, Wulkenhaar R. 2014. ‘Construction of the \Phi^4_4-quantum field theory on noncommutative Moyal space.’ RIMS Kôkyûroku 2014, No. 1904: 67-104.
• Kramer L, Weiss RM. 2014. ‘Coarse equivalences of Euclidean buildings.’ Adv. Math. 253: 1-49. doi: 10.1016/j.aim.2013.10.031.
• Paravicini Walther. 2014. „Fünftsemester als Mentoren für Erstsemester.“ In Mathematische Vor- und Brückenkurse - Konzepte, Probleme und Perspektive, herausgegeben von Bausch I, Biehler R, Bruder R, Fischer P, Hochmuth R, Koepf W, Schreiber S, Wassong Th. Wiesbaden: Springer.
• Echterhoff S, Williams DP. 2014. ‘Structure of crossed products by strictly proper actions on continuous-trace algebras.’ Trans. Amer. Math. Soc. 366, No. 7: 3649–3673.
• Arasteh Rad Esmail, Hartl Urs. 2014. ‘Local P-shtukas and their relation to global G-shtukas.’ Muenster Journal of Mathematics 7. doi: 10.17879/58269757072.
• Schneider P, Vigneras M-F, Zabradi G. 2014. ‘From etale P+-representations to G-equivariant sheaves on G/P.’ Contributed to the Automorphic Forms and Galois Representations, Durham.
• Hemmer M, Schrüfer G, Schubert J C (Hrsg.): 2014. Hesse, C. (2014): Über welche räumlichen Orientierungsraster und Ordnungssysteme verfügen Schülerinnen und Schüler am Ende der Sekundarstufe I? Eine empirische Studie an Gymnasien in NRW. Münster. .
• Hemmer M, Schrüfer G, Schubert JC (Hrsg.): 2014. Hesse, C.: Über welche räumlichen Orientierungsraster und Ordnungssysteme verfügen Schülerinnen und Schüler am Ende der Sekundarstufe I? Eine empirische Studie an Gymnasien in NRW. (= Münsteraner Arbeiten zur Geographiedidaktik, Band 07).
• Barlak S, Szabo G. 2014. ‘Rokhlin actions of finite groups on UHF-absorbing C*-algebras.’ arxiv preprint math. 00. [Submitted]
• Jacelon B, Winter W. 2014. ‘{$\CalZ$}} is universal.’ J. Noncommut. Geom. 8, No. 4: 1023-1042. doi: 10.4171/JNCG/176.
• Thiel H, Winter W. 2014. ‘The generator problem for {$\scrZ$}}-stable {$C^*$}-algebras.’ Trans. Amer. Math. Soc. 366, No. 5: 2327-2343. doi: 10.1090/S0002-9947-2014-06013-3.
• Tikuisis A, Winter W. 2014. ‘Decomposition rank of {${\scr Z}$}}-stable {$\rm C^*$}-algebras.’ Anal. PDE 7, No. 3: 673-700. doi: 10.2140/apde.2014.7.673.
• Perera F, Toms A, White S, Winter W. 2014. ‘The Cuntz semigroup and stability of close {$C^\ast$}-algebras.’ Anal. PDE 7, No. 4: 929-952. doi: 10.2140/apde.2014.7.929.
• Barlak, Selcuk. 2014. On the K-theory of Crossed Product C*-algebras by Actions of Z^n Doctoral Thesis, Universität Münster.
• Williams E B, Weiss M. 2014. ‘Automorphisms of manifolds and algebraic K-theory: Part III.’ Memoirs of the American Mathematical Society 231. doi: 10.1090/memo/1084.
• Winges, Christoph. 2014. Filtering the Assembly Map in Algebraic K-theory and Transfer Reducibility of Z^n \rtimes Z Doctoral Thesis, Universität Münster.
• Winter W. 2014. ‘Localizing the Elliott conjecture at strongly self-absorbing {$C^*$}-algebras.’ J. Reine Angew. Math. 692: 193-231.
• Barlak S, Enders D, Szabo G, Matui H, Winter W. 2014. ‘The Rokhlin property vs. Rokhlin dimension 1 on unital Kirchberg algebras.’ J. Noncomm. Geom. 00. [Accepted]
• Schneider P, Ollivier R. 2014. ‘Pro-p Iwahori-Hecke algebras are Gorenstein.’ J. Inst. Math. Jussieu 13 2014.
• Strung KR, Winter W. 2014. ‘U{HF}-slicing and classification of nuclear {$\rm C^*$}-algebras.’ J. Topol. Anal. 6, No. 4: 465-540. doi: 10.1142/S1793525314500198.
• Cuntz Joachim, Deninger Christopher. 2014. ‘An alternative to Witt vectors.’ Münster Journal of Mathematics 7: 105-114.
• Winter Wilhelm. 2014. ‘Localizing the Elliott conjecture at strongly self-absorbing C*-algebras.’ J. Reine Angew. Math. 692, No. 692: 193-231.
• Hopkins M J; Quick G. 2014. ‘Hodge filtered complex bordism.’ Journal of Topology 8, No. 1. doi: 10.1112/jtopol/jtu021. [Accepted]
• Strung Karen R, Winter Wilhelm. 2014. ‘UHF-slicing and classification of nuclear C*-algebras.’ J. Top. Anal. 00, No. 6: 465-540.
• Buss A, Echterhoff S. 2014. ‘Universal and exotic generalized fixed-point algebras for weakly proper actions and duality.’ Indiana Univ. Math. J. 63, No. 8: 1659–1701.
• Tikuisis A, Winter Wilhelm. 2014. ‘Decomposition rank of Z-stable C*-algebras.’ Analysis & PDE 7, No. 7: 673-700.
• Deitmar Anton, Echterhoff Siegfried. 2014. Principles of harmonic analysis (Second Edition).: Springer Verlag. doi: 10.1007/978-3-319-05792-7.
• Jacelon Bhishan, Winter Wilhelm. 2014. ‘Z is universal.’ J. Noncomm. Geom. 8: 1023-1043.
• Kramer L, Lytchak A. 2014. ‘Homogeneous compact geometries.’ Transform. Groups 19, No. 3: 793-852. doi: 10.1007/s00031-014-9278-5.
• Benedetti Gabriele. 2014. ‘The contact property for symplectic magnetic fields on S^2.’ Ergodic Theory Dynamical Systems 2014. doi: 10.1017/etds.2014.82. [In Press]
• Paravicini Walther, Voigt Jörg. 2014. „Szenen einer Übung - und ihre gemeinsame Analyse.“ Beitrag präsentiert auf der Hanse-Kolloquium zur Hochschuldidaktik der Mathematik 20143, Lübeck.
• Albers P, Frauenfelder U. 2014. ‘Square roots of Hamiltonian diffeomorphisms.’ J. Symplectic Geom. 12, No. 3: 427--434. doi: 10.4310/JSG.2014.v12.n3.a1.
• Eldred R. 2014. ‘Absolutely homotopy-cartesian squares.’ An Alpine Expedition through Algebraic Topology 2014, No. 617: 157-164. doi: 10.1090/conm/617/12303.
• Dusend, C., Forthmann, B., Humberg, S., Wystrychowski, N., Sievers, S. & Fischer, S. 2014. Evaluationsbericht Psychologie 2013: Gemeinsamer Bericht über die Evaluationen im Fach Psychologie im WiSe 12/13 und SoSe 13 , 2014.
• Reis R, Weiss M. 2014. ‘Functor Calculus and the discriminant method.’ The Quarterly Journal of Mathematics 65, No. 3: 1069-1110. doi: 10.1093/qmath/hat057.
• Zehmisch,Kai K.,. 2014. ‘Lagrangian non-squeezing and a geometric inequality.’ Mathematische Zeitschrift 277, No. 1-2: 285-291. doi: 10.1007/s00209-013-1254-6.
• Geiges,Hansjörg H.,Röttgen,Nena N.,Zehmisch,Kai K.,. 2014. ‘Trapped Reeb orbits do not imply periodic ones.’ Inventiones Mathematicae 198, No. 1: 211-217. doi: 10.1007/s00222-014-0500-9.
• Blume Mark. 2014. ‘McKay Correspondence over Non Algebraically Closed Fields.’ In Algebraic and Complex Geometry, 47-75.
• Bartels A, Douglas CL, Henriques A. 2014. ‘Dualizability and index of subfactors.’ Quantum Topol. 5, No. 3: 289-345. doi: 10.4171/QT/53.
• Schneider P, Vigneras M-F, Zabradi G. 2014. ‘Automorphic Forms and Galois Representations, vol. 2.’ Contributed to the Automorphic Forms and Galois Representations, vol. 2, Cambridge.
• Bartels A, Lück W, Reich H, Rüping H. 2014. ‘K- and L-theory of group rings over {$GL_n(Z)$}}.’ Publ. Math. Inst. Hautes Études Sci. 119: 97-125. doi: 10.1007/s10240-013-0055-0.
• Bartels A, Farrell FT, Lück W. 2014. ‘The Farrell-Jones conjecture for cocompact lattices in virtually connected Lie groups.’ J. Amer. Math. Soc. 27, No. 2: 339-388. doi: 10.1090/S0894-0347-2014-00782-7.
• Dörner,Max M.,Geiges,Hansjörg H.,Zehmisch,Kai K.,. 2014. ‘Open books and the Weinstein conjecture.’ Quarterly Journal of Mathematics 65, No. 3: 869-885. doi: 10.1093/qmath/hat055.
• Bartels,Arthur, Lück,Wolfgang, Reich,Holger, Rüping,Henrik. 2014. ‘K- and L-theory of group rings over GLn(Z).’ Publications Mathematiques de l'Institut des Hautes Etudes Scientifiques 119, No. 1: 97-125. doi: 10.1007/s10240-013-0055-0.
• Zehmisch K. 2014. ‘Holomorphic jets in symplectic manifolds.’ Journal of Fixed Point Theory and Applications 17, No. 2: 379-402. doi: 10.1007/s11784-014-0178-z.
• Schürmann Jörg, Yokura Shoji. 2014. ‘Motivic bivariant characteristic classes.’ Adv. Math. 250: 611-649. doi: 10.1016/j.aim.2013.09.024.

2013

• Cuntz J, Vershik A. 2013. ‘C*-Algebras Associated with Endomorphisms and Polymorphisms of Compact Abelian Groups.’ Communications in Mathematical Physics 321, No. 1: 157-179. doi: 10.1007/s00220-012-1647-0.
• Cuntz J, Deninger C, Laca M. 2013. ‘C*-algebras of Toeplitz type associated with algebraic number fields.’ Mathematische Annalen 355, No. 4: 1383-1423. doi: 10.1007/s00208-012-0826-9.
• Buchweitz R-O, Hille L. 2013. ‘Hochschild (co-)homology of schemes with tilting object.’ Transactions of the American Mathematical Society 365, No. 6: 2823-2844.
• Winges, C. 2013. ‘A note on the L-theory of infinite product categories.’ Forum Mathematicum 25, No. 4: 665-676. doi: 10.1515/FORM.2011.128.
• Eldred,Rosona R.,. 2013. ‘Cosimplicial models for the limit of the Goodwillie tower.’ Algebraic and Geometric Topology 13, No. 2: 1161-1182. doi: 10.2140/agt.2013.13.1161.
• Zehmisch,Kai K.,. 2013. ‘The annulus property of simple holomorphic discs.’ Journal of Symplectic Geometry 11, No. 1: 135-161.
• Cuntz Joachim, Echterhoff Siegfried, Li Xin. 2013. ‘On the K-theory of crossed products by automorphic semigroup actions.’ The Quarterly Journal of Mathematics 64.
• Zehmisch,Kai K.,Ziltener,Fabian F.,. 2013. ‘Discontinuous symplectic capacities.’ Journal of Fixed Point Theory and Applications 14, No. 1: 299-307. doi: 10.1007/s11784-013-0148-x.
• Hartl Urs, Kwickert Klaudia. 2013. ‘Constructing the Cubus simus and the Dodecaedron simum via paper folding.’ Geometriae Dedicata 166: 1-14. doi: 10.1007/s10711-012-9781-6.
• Halupczok K, Suger B. 2013. ‘Partial sums of the Möbius function in arithmetic progressions assuming GRH.’ Functiones et Approximatio 48.1: 61-90.
• Cappell Sylvain, Maxim Laurentiu, Ohmoto Toru, Schürmann Jörg, Yokura Shoji. 2013. ‘Characteristic classes of Hilbert schemes of points via symmetric products.’ Geom. Topol. 17: 1165-1198. doi: 10.2140/gt.2013.17.1165.
• Arasteh Rad Esmail, Hartl Urs. 2013. Uniformizing the Stacks of Global G-Shtukas , 2013. [Accepted]
• Albers P, Frauenfelder U. 2013. ‘Exponential decay for sc-gradient flow lines.’ J. Fixed Point Theory Appl. 13, No. 2: 571--586. doi: 10.1007/s11784-013-0126-3.
• Albers P, Merry WJ. 2013. ‘Translated points and Rabinowitz Floer homology.’ J. Fixed Point Theory Appl. 13, No. 1: 201--214. doi: 10.1007/s11784-013-0114-7.
• Schneider P, Venjakob O. 2013. ‘A splitting for K1 of completed group rings.’ Comment. Math. Helv. 88 2013.
• Toms A S, Winter Wilhelm. 2013. ‘Minimal dynamics and K-theoretic rigidity: Elliott's conjecture.’ Geom. Funct. Anal. 23: 467-481.
• Schneider P, Venjakob O. 2013. ‘SK_1 and Lie algebras.’ Math. Ann. 357 2013.
• Schneider P, Venjakob O. 2013. ‘K_1 of certain Iwasawa algebras, after Kakde.’ In Noncommutative Iwasawa Main Conjectures over Totally Real Fields, edited by Coates, Schneider, Sujatha, Venjakob, 79-123.
• Schneider P. 2013. Modular Representation Theory of Finite Groups.
• de Laat T. 2013. ‘Approximation properties for noncommutative Lp-spaces associated with lattices in Lie groups.’ Journal of Functional Analysis 264, No. 10: 2300-2322. doi: 10.1016/j.jfa.2013.02.014.
• Dadarlat Marius, Pennig Ulrich. 2013. ‘A Dixmier-Douady theory for strongly self-absorbing C*-algebras.’ Journal für die reine und angewandte Mathematik 2014. [Accepted]
• Haagerup U., de Laat T. 2013. ‘Simple Lie groups without the Approximation Property.’ Duke Mathematical Journal 162, No. 5: 925-964. doi: 10.1215/00127094-2087672.
• Dadarlat Marius, Pennig Ulrich. 2013. ‘Unit spectra of K-theory from strongly self-absorbing C*-algebras.’ Algebraic and Geometric Topology 2015, No. 15: 137-168.
• Echterhoff S, Laca M. 2013. ‘The primitive ideal space of the C*-algebra of the affine semigroup of algebraic integers.’ Math. Proc. Cambridge Philos. Soc. 154, No. 1: 119--126. doi: 10.1017/S0305004112000485.
• Hoffkamp Andrea, Schnieder Jörn, Paravicini Walther. 2013. ‘Mathematical enculturation - argumentation and proof at the transition from school to university.’ Contributed to the CERME 8, Antalya, 2013, Antalya.
• Hartl Urs. 2013. ‘On a Conjecture of Rapoport and Zink.’ Inventiones Mathematicae 193: 627-696. doi: 10.1007/s00222-012-0437-9.
• Paravicini Walther. 2013. ‘A Generalised Green-Julg Theorem for Proper Groupoids and Banach Algebras.’ Journal of Noncommutative Geometry 7, No. 1: 149-190.
• Hartl Urs, Hellmann Eugen. 2013. The universal familly of semi-stable p-adic Galois representations , 2013. [Submitted]
• Larsen Nadia, Li Xin. 2013. ‘Dilations of semigroup crossed products as crossed products of dilations.’ Proceedings of the American Mathematical Society 141: 1597-1603.
• Halupczok K. 2013. ‘Goldbach's problem with primes in arithmetic progressions and in short intervals.’ J. Théor. Nombres Bordeaux 25, No. 2: 331--351.
• Li Xin. 2013. ‘Nuclearity of semigroup C*-algebras and the connection to amenability.’ Advances in Mathematics 244: 626-662.
• Paravicini Walther. 2013. ‘The Spectral Radius in C_0(X)-Banach Algebras.’ Journal of Noncommutative Geometry 7, No. 1: 135-147.
• Gayral V, Wulkenhaar R. 2013. ‘Spectral geometry of the Moyal plane with harmonic propagation.’ J. Noncommut. Geom 7: 939--979. doi: 10.4171/JNCG/140.
• Paravicini Walther. 2013. ‘The Bost Conjecture and Proper Banach Algebras.’ Journal of Noncommutative Geometry 7, No. 1: 191-202.
• Maxim Laurentiu, Schürmann Jörg. 2013. ‘Characteristic classes of singular toric varieties.’ Electron. Res. Announc. Math. sci. 20: 109-120.
• Boavida de Brito P, Weiss M. 2013. ‘Manifold calculus and homotopy sheaves.’ Homology, Homotopy and Applications 15, No. 2: 361-383. doi: 10.4310/HHA.2013.v15.n2.a20.
• Joachim Cuntz. 2013. ‘Quillen's work on the foundations of cyclic cohomology.’ J. K-Theory 2013, No. 11(3): 559-574.
• Grosse H, Wulkenhaar R. 2013. ‘Construction of a Noncommutative Quantum Field Theory.’ In Spectral Analysis, Differential Equations and Mathematical Physics: A Festschrift in Honor of Fritz Gesztesy's 60th Birthday, edited by Holden H, Simon B, Teschl G, 153--163. American Mathematical Society.
• Cuntz J, Deninger C, Laca M. 2013. ‘C*-algebras of Toeplitz type associated with algebraic number fields.’ Mathematische Annalen 1. [Accepted]
• Zehmisch,Kai K.,. 2013. ‘The codisc radius capacity.’ Electronic Research Announcements in Mathematical Sciences 20: 77-96. doi: 10.3934/era.2013.20.77.
• Quick, Gereon. 2013. ‘Profinite G-spectra.’ Homology, Homotopy and Applications 15: 39. doi: http://dx.doi.org/10.4310/HHA.2013.v15.n1.a9.
• Geiges, Hansjörg; Zehmisch, Kai. 2013. ‘How to recognize a 4-ball when you see one.’ Münster Journal of Mathematics 6.
• Quick, Gereon. 2013. ‘Continuous homotopy fixed points for Lubin-Tate spectra.’ Homology, Homotopy and Applications 15: 32. doi: http://dx.doi.org/10.4310/HHA.2013.v15.n1.a10.
• de Laat T. 2013. ‘On the Grothendieck Theorem for jointly completely bounded bilinear forms.’ In Operator Algebra and Dynamics, edited by T.M. Carlsen et al., 211-221. Berlin: Springer. doi: 10.1007/978-3-642-39459-1_10.
• Quick, Gereon. 2013. ‘Homotopy theory of smooth compactifications of algebraic varieties.’ New York Journal of Mathematics 19: 12.
• Hellmann, Eugen. 2013. ‘On arithmetic families of filtered phi-modules and crystalline representations.’ J. Inst. Math. Jussieu 12.
• Maxim Laurentiu, Saito Morihiko, Schürmann Jörg. 2013. ‘Hirzebruch-Milnor classes of complete intersections.’ Adv. Math. 241: 220-245. doi: 10.1016/j.aim.2013.04.001.

2012

• Baur K, Hille L. 2012. ‘On the complement of the Richardson orbit.’ Mathematische Zeitschrift 272, No. 1-2: 31-49. doi: 10.1007/s00209-011-0920-9.
• Winter W. 2012. ‘Nuclear dimension and Z-stability of pure C*-algebras.’ Inventiones Mathematicae 187, No. 2: 259-342. doi: 10.1007/s00222-011-0334-7.
• Bartels A, Lück W. 2012. ‘The Borel Conjecture for hyperbolic and CAT(0)-groups.’ Annals of Mathematics 175, No. 2: 631-689.
• Bartels A, Lück W. 2012. ‘The Farrell-Hsiang method revisited.’ Mathematische Annalen 354, No. 1: 209-226. doi: 10.1007/s00208-011-0727-3.
• Christensen E, Sinclair AM, Smith RR, White SA, Winter W. 2012. ‘Perturbations of nuclear C*-algebras.’ Acta Mathematica 208, No. 1: 93-150. doi: 10.1007/s11511-012-0075-5.
• Bartels A, Lück W. 2012. ‘Geodesic flow for CAT(0)-groups.’ Geometry and Topology 16, No. 3: 1345-1391. doi: 10.2140/gt.2012.16.1345.
• Geiges,Hansjörg H.,Zehmisch,Kai K.,. 2012. ‘Symplectic cobordisms and the strong Weinstein conjecture.’ Mathematical Proceedings of the Cambridge Philosophical Society 153, No. 2: 261-279. doi: 10.1017/S0305004112000163.
• Weiß H, Witt F. 2012. ‘Energy functionals and soliton equations for G2-forms.’ Ann. Global Anal. Geom. 42, No. 4: 585-610. doi: 10.1007/s10455-012-9328-y.
• Grundhöfer T, Kramer L, Van Maldeghem H, Weiss RM. 2012. ‘Compact totally disconnected Moufang buildings.’ Tohoku Math. J. (2) 64, No. 3: 333-360. doi: 10.2748/tmj/1347369367.
• Rui R, Weiss M. 2012. ‘Smooth maps to the plane and Pontryagin classes Part I: Local aspects.’ Portugaliae Mathematica 69, No. 1: 41-67. doi: 10.4171/PM/1904.
• Quick, G. 2012. ‘Some remarks on profinite completion of spaces.’ In Galois-Teichmüller Theory and Arithmetic Geometry, edited by Nakamura, H; Pop, F; Schneps, L; Tamagawa, A, 36. AMS/Mathematical Society of Japan.
• Hartl Urs, Viehmann Eva. 2012. ‘Foliations in deformation spaces of local {$G$}-shtukas.’ Advances in Mathematics 229: 54-78. doi: 10.1016/j.aim.2011.08.011.
• Grosse H, Wulkenhaar R. 2012. ‘Renormalization of a noncommutative field theory.’ Int. J. Mod. Phys. Conf. Ser. 13: 108--117. doi: 10.1142/S2010194512006770.
• Deninger C. 2012. ‘Regulators, entropy and infinite determinants.’ Contemp. Math. 571: 117-134.
• Christensen E, Sinclair AM, Smith RR, White SA, Winter W. 2012. ‘Perturbations of nuclear {$C^*$}-algebras.’ Acta Math. 208, No. 1: 93-150. doi: 10.1007/s11511-012-0075-5.
• Johanesová M, Winter W. 2012. ‘The similarity problem for {$\scr Z$}-stable {${\rm C}^\ast$}}-algebras.’ Bull. Lond. Math. Soc. 44, No. 6: 1215-1220. doi: 10.1112/blms/bds048.
• Li Xin, Lück Wolfgang. 2012. ‘K-theory for ring C*-algebras - the case of number fields with higher roots of unity.’ Journal of Topology and Analysis 4: 449-479.
• Schneider P. 2012. ‘Robba rings for compact p-adic Lie groups.’ Israel J. Math. 2012.
• Li Xin. 2012. ‘Semigroup C*-algebras and amenability of semigroups.’ Journal of Functional Analysis 262: 4302-4340.
• Li Xin. 2012. ‘K-theory for ring C*-algebras attached to function fields with only one infinite place.’ Journal of K-theory 10: 203-231. doi: 10.1017/is011011023jkt177.
• Larsen Nadia, Li Xin. 2012. ‘The 2-adic ring C*-algebra of the integers and its representations.’ Journal of Functional Analysis 262: 1392-1426.
• Grosse H, Wulkenhaar R. 2012. ‘8D-spectral triple on 4D-Moyal space and the vacuum of noncommutative gauge theory.’ J. Geom. Phys. 62: 1583--1599. doi: 10.1016/j.geomphys.2012.03.005.
• Timmermann T. 2012. ‘The relative tensor product and a minimal fiber product in the setting of C*-algebras.’ Journal of Operator Theory 68, No. 2: 365-404.
• Grosse H, Wulkenhaar R. 2012. ‘Renormalizable noncommutative quantum field theory.’ J. Phys. Conf. Ser 343: 012043. doi: doi:10.1088/1742-6596/343/1/012043.
• Schürmann Jörg. 2012. ‘Nearby cycles and characteristic classes of singular spaces.’ In Singularities in geometry and topology, 181-205. doi: 10.4171/118.
• Timmermann Thomas. 2012. ‘Free dynamical quantum groups and the dynamical quantum group SU_q(2).’ In Operator Algebras and Quantum Groups, edited by Pusz W, Soltan P, 311-341. Warsaw, Poland: Polish Academy of Science, Institute of Mathematics.
• Blackadar B, Robert L, Tikuisis A, Toms S, Winter Wilhelm. 2012. ‘An algebraic approach to the radius of comparison.’ Trans. Amer. Math. Soc. 367: 3657-3674.
• Deninger Christopher Wegner Dimitri. 2012. ‘Horizontal factorizations of certain Hasse-Weil zeta functions—a remark on a paper by Taniyama.’ Rend. Semin. Mat. Univ. Padova 128: 91-108.
• Perera F, Toms A S, White S, Winter Wilhelm. 2012. ‘The Cuntz semigroup and stability of close C*-algebras.’ Analysis & PDE 00, No. 7: 929-952.
• Echterhoff S, Klüver H. 2012. ‘A general Kirillov theory for locally compact nilpotent groups.’ J. Lie Theory 22, No. 3: 601--645.
• Johanesova M, Winter Wilhelm. 2012. ‘The similarity problem for Z-stable C*-algebras.’ Bull. Lond. Math. Soc. 00.
• Kramer L. 2012. ‘Metric properties of Euclidean buildings.’ In Global differential geometry, edited by Baer Christian, Lohkamp Joachim, Schwarz Matthias, 147-159. Springer, Heidelberg. doi: 10.1007/978-3-642-22842-1_6.
• Albers P, Frauenfelder U. 2012. ‘The space of linear anti-symplectic involutions is a homogenous space.’ Arch. Math. (Basel) 99, No. 6: 531--536. doi: 10.1007/s00013-012-0461-4.
• Ranicki A, Weiss M. 2012. ‘On the algebraic L-theory of Δ-sets.’ Pure and Applied Mathematics Quarterly 8, No. 2: 423-449. doi: 10.4310/PAMQ.2012.v8.n2.a3.
• Heckman G., de Laat, T. 2012. ‘On the Regularization of the Kepler Problem.’ Journal of Symplectic Geometry 10, No. 3: 463-473. doi: 10.4310/JSG.2012.v10.n3.a5.
• Pragacz Piotr (Ed.): 2012. On complex and symplectic toric stacks. Zürich: European Mathematical Society.
• Schürmann Jörg, Yokura Shoji. 2012. ‘Grothendieck groups and categorification of additive invariants.’ Internat. J. Math. 23: 1250057-1-37. doi: 10.1142/S0129167X12500577.
• Weiß H, Witt F. 2012. ‘A heat flow for special metrics.’ Adv. Math. 231, No. 6: 3288–3322. doi: 10.1016/j.aim.2012.08.007.
• Cappell sylvain, maxim Laurentiu, Schürmann Jörg, Shaneson Julius. 2012. ‘Equivariant characteristic classes of singular complex algebraic varieties.’ Comm. Pure Appl. Math. 65: 1722-1769. doi: 10.1002/cpa.21427.
• Spisso B, Wulkenhaar R. 2012. ‘A numerical approach to harmonic non-commutative spectral field theory.’ Int. J. Mod. Phys. A 27: 1250075. doi: doi:10.1142/S0217751X12500753.
• Schürmann Jörg, Yokura Shoji. 2012. ‘Motivic bivariant characteristic classes and related topics.’ J. Singularities 5: 124-152. doi: 10.5427/jsing.2012.5j.
• Grosse H, Wulkenhaar R. 2012. ‘Renormalization of a noncommutative field theory.’ Int. J. Mod. Phys. A 27: 1250067. doi: 10.1142/S0217751X12500674.
• Cuntz J, Li X. 2012. ‘Erratum to ''C*-algebras associated with integral domains and crossed products by actions on adele spaces''.’ J. Noncommut. Geom. 6, No. 4: 819--821. doi: 10.4171/JNCG/107.
• Albers P, Frauenfelder U, Solomon J. 2012. A $\Gamma$-structure on Lagrangian Grassmannians.
• Timmermann T. 2012. ‘{$C^*$}-pseudo-multiplicative unitaries, Hopf {$C^*$}-bimodules and their Fourier algebras.’ J. Inst. Math. Jussieu 11, No. 1: 189-220. doi: 10.1017/S1474748010000290.
• Hellmann, Eugen. 2012. ‘The image of the coefficient space in the universal deformation space of a flat Galois representation of a p-adic field.’ Manuscripta Math. 139.
• Maxim Laurentiu, Schürmann Jörg. 2012. ‘twisted genera of symmetric products.’ Selecta Math. new series 18: 283-317. doi: 10.1007/s00029-011-0072-0.

2011

• Beineke A, Brüstle T, Hille L. 2011. ‘Cluster-cyclic quivers with three vertices and the Markov equation: With an appendix by Otto Kerner.’ Algebras and Representation Theory 14, No. 1: 97-112. doi: 10.1007/s10468-009-9179-9.
• Hille L, Perling M. 2011. ‘Exceptional sequences of invertible sheaves on rational surfaces.’ Compositio Mathematica 147, No. 4: 1230-1280. doi: 10.1112/S0010437X10005208.
• Hellmann, Eugen. 2011. ‘Connectedness of Kisin varieties for GL2.’ Advances in Math. 228.
• Grosse H, Wulkenhaar R. 2011. ‘Renormalizable noncommutative quantum field theory.’ Gen. Relativ. Gravit. 43: 2491--2498. doi: doi:10.1007/s10714-010-1065-6.
• Gayet D, Witt F. 2011. ‘Deformations of associative submanifolds with boundary.’ Adv. Math. 226, No. 3: 2351--2370. doi: 10.1016/j.aim.2010.09.014.
• Kramer L. 2011. ‘The topology of a semisimple Lie group is essentially unique.’ Adv. Math. 228, No. 5: 2623-2633. doi: 10.1016/j.aim.2011.07.019.
• Bornhofen Matthias, Hartl Urs. 2011. ‘Pure Anderson Motives and Abelian {$\tau$}-Sheaves.’ Mathematische Zeitschrift 268: 67-100. doi: 10.1007/s00209-009-0661-1.
• Echterhoff S, Emerson H. 2011. ‘Structure and K-theory of crossed products by proper actions.’ Expo. Math. 29, No. 3: 300--344. doi: 10.1016/j.exmath.2011.05.001.
• Quick Gereon. 2011. ‘Continuous group actions on profinite spaces.’ Journal of Pure and Applied Algebra 215: 1024-1039.
• Batyrev Victor, Blume Mark. 2011. ‘On generalisations of Losev-Manin moduli spaces for classical root systems.’ Pure Appl. Math. Q. 7.
• Batyrev Victor, Blume Mark. 2011. ‘The functor of toric varieties associated with Weyl chambers and Losev-Manin moduli spaces.’ Tohoku Math. J. 63: 581-604.
• Blume Mark. 2011. ‘Construction of G-Hilbert schemes.’ Math. Nachr. 284: 953-959.
• Maxim Laurentiu, Saito Morihiko, Schürmann Jörg. 2011. ‘Symmetric products of mixed Hodges modules.’ J. Math. Pures Appl. 96: 462-483. doi: 10.1016/j.matpur.2011.04.003.
• Schürmann, Jörg. 2011. ‘Characteristic classes of mixed Hodges modules.’ In Topology of stratified spaces, 419-470.
• Timmermann T. 2011. ‘The Fell compactification and non-Hausdorff groupoids.’ Math. Z. 269, No. 3-4: 1105-1111. doi: 10.1007/s00209-010-0779-1.
• Deninger C. 2011. ‘Determinants on von {N}eumann algebras, {M}ahler measures and Ljapunov exponents.’ Journal für die Reine und Angewandte Mathematik. [Crelle's Journal] 651: 165--185.
• Cuntz J, Li X. 2011. ‘K-theory for ring C*-algebras attached to polynomial rings over finite fields.’ J. Noncommut. Geom. 5, No. 3: 331-349. doi: 10.4171/JNCG/78.
• Quick Gereon. 2011. ‘Torsion algebraic cycles and étale cobordism.’ Adv. Math. 227: 962-985.
• Schneider P. 2011. p-Adic Lie Groups.
• Hartl U. 2011. ‘Period Spaces for Hodge Structures in Equal Characteristic.’ Annals of Mathematics 173, No. 3: 118. doi: 10.4007/annals.2011.173.3.2.
• Schneider P, Vigneras M-F. 2011. ‘A functor from smooth o-torsion representations to (phi,Gamma)-modules.’ In On certain L-functions, edited by Arthur, Cogdell, 525-601.
• Hartl Urs, Viehmann Eva. 2011. ‘The Newton stratification on deformations of local {$G$}-shtukas.’ Journal für die reine und angewandte Mathematik 656: 87-129. doi: 10.1515/CRELLE.2011.044.
• Brown N P, Winter Wilhelm. 2011. ‘Quasitraces are traces: a short proof of the finite-nuclear-dimension case.’ C. R. Acad. Sci. Canada 00.
• Kramer L. 2011. ‘On the local structure and the homology of CAT}(κ) spaces and Euclidean buildings.’ Adv. Geom. 11, No. 2: 347-369. doi: 10.1515/ADVGEOM.2010.049.
• Pennig, Ulrich. 2011. ‘Twisted K-theory and obstructions against positive scalar curvature metrics.’ Journal of K-Theory 2014.
• Jeschek C, Witt F. 2011. ‘Generalised geometries, constrained critical points and Ramond-Ramond fields.’ Fortschr. Phys. 59, No. 5-6: 494-517.
• Pavlov Alexander, Pennig Ulrich, Schick Thomas. 2011. ‘Quasi-multipliers of Hilbert and Banach C*-bimodules.’ Mathematica Scandinavica 109, No. 1.
• Grosse H, Wulkenhaar R. 2011. ‘Renormalisation of the Grosse-Wulkenhaar model.’ POS QGQGS2011: 011.
• Cuntz J, Li X. 2011. ‘C*-algebras associated with integral domains and crossed products by actions on adele spaces.’ J. Noncommut. Geom. 5, No. 1: 1--37. doi: 10.4171/JNCG/68.
• Hellmann, Eugen. 2011. ‘On families of weakly admissible filtered φ-modules and the adjoint quotient of GLd.’ Documenta Math. 16.
• Maxim Laurentiu, Schürmann Jörg. 2011. ‘Hirzebruch invariants of symmetric products.’ Contributed to the Topology of Algebraic Varieties and Singularities, Jaca, Spanien. doi: 10.1090/conm/538.

2010

• Geiges,Hansjörg H.,Zehmisch,Kai K.,. 2010. ‘Eliashberg's proof of Cerf's theorem.’ Journal of Topology and Analysis 2, No. 4: 543-579. doi: 10.1142/S1793525310000446.
• Deninger C, Werner A. 2010. ‘Vector bundles on $p$-adic curves and parallel transport II.’, 1--26. Tokyo.
• Bartels A., Lück W., Weinberger S. 2010. ‘On hyperbolic groups with spheres as boundary.’ Journal of Differential Geometry 86, No. 1: 1-16.
• Wörner Andreas. 2010. A Metric Splitting of Alexandrov Spaces: Boundary Strata of nonnegatively curved Alexandrov Spaces and a Splitting Theorem.: Südwestdeutscher Verlag für Hochschulschriften.
• Wulkenhaar, R. ‘Quantum field theory on noncommutative geometries.’ contributed to the Oberwolfach workshop Noncommutative Geometry and Loop Quantum Gravity: Loops, Algebras and Spectral Triples, Oberwolfach, 2010. doi: doi:10.4171/OWR/2010/09.
• Kramer L, Tent K. 2010. ‘A Maslov cocycle for unitary groups.’ Proc. Lond. Math. Soc. 100, No. 1: 91-115.
• Echterhoff S, Emerson H, Kim HJ. 2010. ‘A Lefschetz fixed-point formula for certain orbifold C*-algebras.’ J. Noncommut. Geom. 4, No. 1: 125--155. doi: doi:10.4171/JNCG/51.
• Deninger C. 2010. ‘Representations attached to vector bundles on curves over finite and p-adic fields, a comparison.’ Münster Journal of Mathematics 3: 29--41.
• Cuntz Joachim, Li Xin. 2010. ‘The regular C*-algebra of an integral domain.’ In Quanta of Maths, edited by Blanchard Etienne, Ellwood David, Khalkhali Masoud, Marcolli Matilde, Moscovici Henri, Popa Sorin, 149-170. Providence: American Mathematics Society.
• Bartels A, Lück W. 2010. ‘On crossed product rings with twisted involutions, their module categories and L-theory.’ In Cohomology of groups and algebraic K-theory, edited by Lizhen Ji, Kefeng Liu, Shing-Tung Yau, 1--54. Int. Press, Somerville, MA.
• Schürmann J, Tib{\ua}}r M. 2010. ‘Index formula for MacPherson cycles of affine algebraic varieties.’ Tohoku Math. J. (2) 62, No. 1: 29--44. doi: 10.2748/tmj/1270041025.
• Brasselet J, Schürmann J, Yokura S. 2010. ‘Hirzebruch classes and motivic Chern classes for singular spaces.’ J. Topol. Anal. 2, No. 1: 1--55. doi: 10.1142/S1793525310000239.
• Cappell SE, Maxim L, Schürmann J, Shaneson JL. 2010. ‘Characteristic classes of complex hypersurfaces.’ Adv. Math. 225, No. 5: 2616--2647. doi: 10.1016/j.aim.2010.05.007.
• Nest R, Voigt C. 2010. ‘Equivariant Poincaré duality for quantum group actions.’ J. Funct. Anal. 258, No. 5: 1466--1503. doi: 10.1016/j.jfa.2009.10.015.
• Deninger C. 2010. ‘The Hilbert-Polya strategy and height pairings.’ In Casimir force, {C}asimir operators and the {R}iemann hypothesis, edited by Walter de Gruyter, Berlin, 275--283.
• Deninger C. 2010. ‘Invariant functions on p-divisible groups and the p-adic corona problem.’ Tokyo Journal of Mathematics 33: 393--406.
• Li Xin. 2010. ‘Ring C*-algebras.’ Mathematische Annalen 348 (2010): 859-898.
• Echterhoff S, Lück W, Phillips NC, Walters S. 2010. ‘The structure of crossed products of irrational rotation algebras byfinite subgroups of ${\rm SL}_2(\Bbb Z)$.’ J. Reine Angew. Math. 639: 173--221. doi: doi:10.1515/CRELLE.2010.015.
• Schneider P, Venjakob O. 2010. ‘Localizations and completions of skew power series rings.’ Amer. J. Math. 132, No. 1: 1--36. doi: 10.1353/ajm.0.0089.
• Hitzelberger P, Kramer L, Weiss RM. 2010. ‘Non-discrete Euclidean buildings for the Ree and Suzuki groups.’ American Journal of Mathematics 132, No. 4: 1113-1152.
• Schneider P, Venjakob O. 2010. ‘Localizations and completions of skew power series rings.’ American J. Math. 132: 1-36.
• Wulkenhaar R. 2010. ‘Non-compact spectral triples with finite volume.’ In Quanta of Maths, edited by Blanchard E, Ellwood D, Khalkhali M, Marcolli M, Moscovici H, Popa S, 617--648. Providence, RI: American Mathematical Society.
• Schmidt T. 2010. ‘Stable flatness of nonarchimedean hyperenveloping algebras.’ J. Algebra 323, No. 3: 757--765. doi: 10.1016/j.jalgebra.2009.11.018.
• Winter Wilhelm. 2010. ‘Decomposition rank and Z-stability.’ Invent. Math. 00.
• Ausoni C. 2010. ‘On the algebraic K-theory of the complex K-theory spectrum.’ Invent. Math. 180, No. 3: 611--668. doi: 10.1007/s00222-010-0239-x.

2009

• Deitmar A, Echterhoff S. 2009. Principles of harmonic analysis. New York: Sringer Verlag.
• Hartl U. 2009. ‘A dictionary between Fontaine-theory and its analogue in equal characteristic.’ J. Number Theory 129, No. 7: 1734--1757. doi: 10.1016/j.jnt.2009.01.002.
• Echterhoff S, Nest R, Oyono-Oyono H. 2009. ‘Principal non-commutative torus bundles.’ Proc. Lond. Math. Soc. (3) 99, No. 1: 1--31. doi: doi:10.1112/plms/pdn050.
• Echterhoff S, Nest R, Oyono-Oyono H. 2009. ‘Fibrations with noncommutative fibers.’ J. Noncommut. Geom. 3, No. 3: 377--417. doi: doi:10.4171/JNCG/41.
• Goodwin SM, Hille L, Röhrle G. 2009. ‘Orbits of parabolic subgroups on metabelian ideals.’ Bull. Sci. Math. 133, No. 1: 82--91. doi: 10.1016/j.bulsci.2008.06.003.
• Echterhoff S, Nest R, Oyono-Oyono H. 2009. ‘An analogue of Serre fibrations for C*-algebra bundles.’ In Noncommutativity and singularities, edited by Bourguignon Jean-Pierre, Kotani Motoko, Maeda Yoshiaki, Tose Nobuyuki, 209--221. Tokyo: ath. Soc. Japan.
• Deninger C. 2009. ‘$p$-adic entropy and a $p$-adic Fuglede-Kadison determinant.’, 423--442. Boston, MA. doi: 10.1007/978-0-8176-4745-2_10.
• Wulkenhaar, R. ‘Progress in solving a noncommutative QFT in four dimensions.’ contributed to the Oberwolfach workshop Noncommutative Geometry, Oberwolfach, 2009. doi: doi:10.4171/OWR/2009/41.
• Winter Wilhelm, Zacharias J. 2009. ‘Completely positive maps of order zero.’ Münster J. Math. 00.
• Bartels A. 2009. ‘Topologische Starrheit und Gruppenringe.’ Mitt. Dtsch. Math.-Ver. 17, No. 2: 80--86.
• Schmidt T. 2009. ‘Analytic vectors in continuous {$p$}-adic representations.’ Compos. Math. 145, No. 1: 247--270. doi: 10.1112/S0010437X08003825.
• Timmermann T. 2009. ‘A definition of compact {$C^*$}-quantum groupoids.’ In Operator structures and dynamical systems, edited by De Jeu Marcel, 267--289. Providence, RI: Amer. Math. Soc.
• Kreck M, Lück W. 2009. ‘Topological rigidity for non-aspherical manifolds.’ Pure and Applied Mathematics Quarterly 5, No. 3: 873-914.
• Bornhofen M, Hartl U. 2009. ‘Pure Anderson motives over finite fields.’ J. Number Theory 129, No. 2: 247--283. doi: 10.1016/j.jnt.2008.09.006.
• Deninger C. 2009. ‘Mahler measures and Fuglede-Kadison determinants.’ M\"unster J. Math. 2: 45--63.
• de Andrés Luis Carlos et al (Ed.): 2009. Gauge theory in dimension 7.
• Echterhoff S, Pfante O. 2009. ‘Equivariant $K$-theory of finite dimensional real vector spaces.’ M\"unster J. Math. 2: 65--94.
• Hellmann, Eugen. 2009. ‘On the structure of some moduli spaces of finite flat group schemes.’ Moscow Math. Journal 9.
• Voigt C. 2009. ‘Chern character for totally disconnected groups.’ Math. Ann. 343, No. 3: 507--540. doi: 10.1007/s00208-008-0281-9.

2008

• Marcillaud de Goursac A, Wallet JC, Wulkenhaar R. 2008. ‘On the vacuum states for non-commutative gauge theory.’ Eur. Phys. J. C 56, No. 2: 293--304. doi: doi:10.1140/epjc/s10052-008-0652-0.
• Voigt C. 2008. ‘Equivariant cyclic homology for quantum groups.’ In {$K$}-theory and noncommutative geometry, 151--179. Eur. Math. Soc., Zürich. doi: 10.4171/060-1/6.
• Witt F. 2008. ‘Metric bundles of split signature and type {II} supergravity.’ In Recent developments in pseudo-Riemannian geometry, 455--494. Eur. Math. Soc., Zürich. doi: 10.4171/051-1/12.
• Witt F. 2008. ‘Calabi-Yau manifolds with {$B$}-fields.’ Rend. Semin. Mat. Univ. Politec. Torino 66, No. 1: 1--21.
• Echterhoff S, Williams DP. 2008. ‘The Mackey machine for crossed products: inducing primitive ideals.’ In Group representations, ergodic theory, and mathematical physics: a tribute to George W. Mackey, Contemp. Math., 449, edited by Zimmer Robert J, Morris Dave Witte, 129--136. Providence, RI: American Math. Soc.
• Hartl U. 2008. ‘On period spaces for {$p$}-divisible groups.’ C. R. Math. Acad. Sci. Paris 346, No. 21-22: 1123--1128. doi: 10.1016/j.crma.2008.07.003.
• Schneider P, Zink E. 2008. ‘The algebraic theory of tempered representations of {$p$}-adic groups. {II}. Projective generators.’ Geom. Funct. Anal. 17, No. 6: 2018--2065. doi: 10.1007/s00039-007-0647-2.
• Echterhoff S. 2008. ‘The $K$-theory of twisted group algebras.’ In C*-algebras and elliptic theory II, 67–86, edited by Burghelea Dan, Melrose Richard, Mishchenko Alexander S., Troitsky Evgenij V., 67--86. Basel: Birkhäuser. doi: doi:10.1007/978-3-7643-8604-7_3.
• Bartels A, Lück W, Reich H. 2008. ‘The K-theoretic Farrell-Jones conjecture for hyperbolic groups.’ Invent. Math. 172, No. 1: 29-70.
• Timmermann T. 2008. An invitation to quantum groups and duality.: European Mathematical Society (EMS), Zürich. doi: 10.4171/043.
• Maxim L, Schürmann J. 2008. ‘Hodge-theoretic Atiyah-Meyer formulae and the stratified multiplicative property.’ In Singularities I, 145--166. Providence, RI: Amer. Math. Soc.
• Voigt C. 2008. ‘Bornological quantum groups.’ Pacific J. Math. 235, No. 1: 93--135. doi: 10.2140/pjm.2008.235.93.
• Voigt C. 2008. ‘A new description of equivariant cohomology for totally disconnected groups.’ J. K-Theory 1, No. 3: 431--472. doi: 10.1017/is007011019jkt020.
• Deninger C. 2008. ‘Analogies between analysis on foliated spaces and arithmetic geometry.’, 174--190. Cambridge. doi: 10.1017/CBO9780511721410.010.
• Schmidt T. 2008. ‘Auslander regularity of {$p$}-adic distribution algebras.’ Represent. Theory 12: 37--57. doi: 10.1090/S1088-4165-08-00323-3.
• Quick Gereon. 2008. ‘Profinite homotopy theory.’ Doc. Math. 13: 585--612.
• Dadarlat M, Winter Wilhelm. 2008. ‘Trivialization of C(X)-algebras with strongly self-absorbing fibres.’ Bull. Soc. Math. France 00.
• Echterhoff S, Williams DP. 2008. ‘Inducing primitive ideals.’ Trans. Amer. Math. Soc. 360, No. 11: 6113--6129. doi: doi:10.1090/S0002-9947-08-04499-1.
• Bartels A, Echterhoff S, Lück W. 2008. ‘Inheritance of isomorphism conjectures under colimits.’ In {$K$}-theory and noncommutative geometry, edited by Cortiñas Guillermo, Cuntz Joachim, Karoubi Max, Nest Ryszard, Weibel Charles A., 41--70. Eur. Math. Soc., Zürich. doi: 10.4171/060-1/2.
• Echterhoff S, Emerson H, Kim HJ. 2008. ‘$KK$-theoretic duality for proper twisted actions.’ Math. Ann. 340, No. 4: 839--873. doi: doi:10.1007/s00208-007-0171-6.
• Bartels A, Lück W, Reich H. 2008. ‘Equivariant covers for hyperbolic groups.’ Geom. Topol. 12, No. 3: 1799--1882. doi: 10.2140/gt.2008.12.1799.
• No authors listed. 2008. ‘Buildings: interactions with algebra and geometry.’ Oberwolfach Rep. 5, No. 1: 119--172. doi: 10.4171/OWR/2008/03.
• Bartels A, Lück W, Reich H. 2008. ‘On the Farrell-Jones conjecture and its applications.’ J. Topol. 1, No. 1: 57--86. doi: 10.1112/jtopol/jtm008.
• Witt F. 2008. ‘Special metrics and triality.’ Adv. Math. 219, No. 6: 1972--2005. doi: 10.1016/j.aim.2008.07.017.
• Böhm Christoph, Wilking Burkhard. 2008. ‘Manifolds with positive curvature operators are space forms.’ Ann. of Math. 167, No. 3: 1079-1097.
• Gmeiner F, Witt F. 2008. ‘Calibrations and {$T$}-duality.’ Comm. Math. Phys. 283, No. 2: 543--578. doi: 10.1007/s00220-008-0571-9.
• Cuntz J. 2008. ‘C*-algebras associated with the ax+b-semigroup over N.’ In K-theory and noncommutative geometry, edited by Cortiñas G, Cuntz J, Karoubi M, Nest R, Weibel C A, 201-215. Zürich: European Mathematical Society Publishing House.
• Grosse H, Wulkenhaar, R. 2008. ‘Renormalization of noncommutative quantum field theory.’ In An invitation to noncommutative geometry, edited by Khalkhali M, Marcolli M, 129--168. World Scientific. doi: doi:10.1142/9789812814333_0002.
• Ausoni C, Dundas BI, Rognes J. 2008. ‘Divisibility of the Dirac magnetic monopole as a two-vector bundle over the three-sphere.’ Doc. Math. 13: 795--801.

2007

• Groh,K. K.,Schwarz,Matthias M.,Smoczyk,Knut K.,Zehmisch,Kai K.,. 2007. ‘Mean curvature flow of monotone Lagrangian submanifolds.’ Mathematische Zeitschrift 257, No. 2: 295-327. doi: 10.1007/s00209-007-0126-3.
• Marcillaud de Goursac A, Wallet JC, Wulkenhaar R. 2007. ‘Noncommutative induced gauge theory.’ Eur. Phys. J. C 51, No. 4: 977--987. doi: doi:10.1140/epjc/s10052-007-0335-2.
• Gmeiner F, Witt F. 2007. ‘Calibrations on spaces with {$G\times G$}-structure.’ Fortschr. Phys. 55, No. 5-7: 727--730. doi: 10.1002/prop.200610349.
• Kramer L, Stolz S. 2007. ‘A diffeomorphism classification of manifolds which are like projective planes.’ J. Differential Geom. 77, No. 2: 177-188.
• Quick Gereon. 2007. ‘Stable étale realization and étale cobordism.’ Adv. Math. 214, No. 2: 730--760. doi: 10.1016/j.aim.2007.03.005.
• Baldassarri F, Deninger C, Naumann N. 2007. ‘A motivic version of Pellikaan's two variable zeta function.’, 35--43.
• Connes Alain, Cuntz Joachim, Rieffel Marc A. 2007. ‘Noncommutative geometry.’ Oberwolfach Rep. 4, No. 4: 2543--2607. doi: 10.4171/OWR/2007/43.
• Böhm Christoph, Wilking Burkhard. 2007. ‘Nonnegatively curved manifolds with finite fundamental groups admit metrics with positive Ricci curvature.’ Geom. Funkt. Anal. 2007: 665-681.
• Goodwin SM, Hille L. 2007. ‘Prehomogeneous spaces for Borel subgroups of general linear groups.’ Transform. Groups 12, No. 3: 475--498. doi: 10.1007/s00031-006-0052-1.
• Hille L, Van den Bergh M. 2007. ‘Fourier-Mukai transforms.’ In Handbook of tilting theory, 147--177. Cambridge: Cambridge Univ. Press. doi: 10.1017/CBO9780511735134.007.
• Kohlhaase J. 2007. ‘Invariant distributions on {$p$}-adic analytic groups.’ Duke Math. J. 137, No. 1: 19--62. doi: 10.1215/S0012-7094-07-13712-8.
• Brasselet J, Schürmann J, Yokura S. 2007. ‘On the uniqueness of bivariant Chern class and bivariant Riemann-Roch transformations.’ Adv. Math. 210, No. 2: 797--812. doi: 10.1016/j.aim.2006.07.014.
• Brasselet J, Schürmann J, Yokura S. 2007. ‘On Grothendieck transformations in Fulton-MacPherson's bivariant theory.’ J. Pure Appl. Algebra 211, No. 3: 665--684. doi: 10.1016/j.jpaa.2007.03.004.
• Schürmann J, Yokura S. 2007. ‘A survey of characteristic classes of singular spaces.’ In Singularity theory, 865--952. World Sci. Publ., Hackensack, NJ. doi: 10.1142/9789812707499_0037.
• Voigt C. 2007. ‘Equivariant periodic cyclic homology.’ J. Inst. Math. Jussieu 6, No. 4: 689--763. doi: 10.1017/S1474748007000102.
• Wulkenhaar, R. ‘The harmonic oscillator, its noncommutative dimension and the vacuum of noncommutative gauge theory.’ contributed to the Oberwolfach workshop Noncommutative Geometry, Oberwolfach, 2007. doi: doi:10.4171/OWR/2007/43.
• Voigt C. 2007. ‘Equivariant local cyclic homology and the equivariant Chern-Connes character.’ Doc. Math. 12: 313--359 (electronic).
• Goodwin SM, Hille L, Röhrle G. 2007. ‘The orbit structure of Dynkin curves.’ Math. Z. 257, No. 2: 439--451. doi: 10.1007/s00209-007-0141-4.
• Cuntz J, Meyer R, Rosenberg JM. 2007. Topological and bivariant K-theory. Basel: Birkhäuser Verlag.
• Timmermann T. 2007. ‘Pseudo-multiplicative unitaries on {$C^*$}-modules and Hopf {$C^*$}-families. I.’ J. Noncommut. Geom. 1, No. 4: 497--542. doi: 10.4171/JNCG/14.
• Deninger C, Werner A. 2007. ‘On Tannaka duality for vector bundles on $p$-adic curves.’, 94--111. Cambridge.
• Breuil C, Schneider P. 2007. ‘First steps towards {$p$}-adic Langlands functoriality.’ J. Reine Angew. Math. 610: 149--180. doi: 10.1515/CRELLE.2007.070.
• Deninger C, Schmidt K. 2007. ‘Expansive algebraic actions of discrete residually finite amenable groupsand their entropy.’ Ergodic Theory Dynam. Systems 27, No. 3: 769--786. doi: 10.1017/S0143385706000939.
• Schneider P, Zink E. 2007. ‘The algebraic theory of tempered representations of {$p$}-adic groups. I. Parabolic induction and restriction.’ J. Inst. Math. Jussieu 6, No. 4: 639--688. doi: 10.1017/S1474748007000047.
• Böckle G, Hartl U. 2007. ‘Uniformizable families of {$t$}-motives.’ Trans. Amer. Math. Soc. 359, No. 8: 3933--3972. doi: 10.1090/S0002-9947-07-04136-0.
• Breuil C, Schneider P. 2007. ‘First steps towards p-adic Langlands functoriality.’ J. reine angew. Math. 610: 149-180.
• Wilking B. 2007. ‘A Duality theorem for Riemannian foliations of nonnegatively curved manifolds.’ Geom. Funct. Anal. 17, No. 4: 1297-1320.
• Bartels A, Rosenthal D. 2007. ‘On the {$K$}-theory of groups with finite asymptotic dimension.’ J. Reine Angew. Math. 612: 35--57. doi: 10.1515/CRELLE.2007.083.
• Gayral V, Jureit J, Krajewski T, Wulkenhaar R. 2007. ‘Quantum field theory on projective modules.’ J. Noncommut. Geom. 1, No. 4: 431--496. doi: doi:10.4171/JNCG/13.
• Bartels A, Lück W. 2007. ‘Induction theorems and isomorphism conjectures for {$K$}- and {$L$}-theory.’ Forum Math. 19, No. 3: 379--406. doi: 10.1515/FORUM.2007.016.
• Grosse H, Wulkenhaar R. 2007. ‘Noncommutative QFT and renormalization.’ In Quantum Gravity - Mathematical Models and Experimental Bounds, edited by Fauser B, Tolksdorf J, Zeidler E, 315--326. Basel: Birkhäuser-Verlag. doi: doi:10.1007/978-3-7643-7978-0_16.
• Bartels A, Reich H. 2007. ‘Coefficients for the Farrell-Jones conjecture.’ Adv. Math. 209, No. 1: 337--362. doi: 10.1016/j.aim.2006.05.005.
• Kawahigashi Y, Longo R, Pennig U, Rehren K. 2007. ‘The classification of non-local chiral {CFT} with {$c<1$}.’ Comm. Math. Phys. 271, No. 2: 375--385. doi: 10.1007/s00220-007-0199-1.
• Wörner Andreas. 2007. ‘A search for higher-dimensional arc planes.’ Abh. Math. Sem. Univ. Hamburg 77: 169--178. doi: 10.1007/BF03173496.

2006

• Deninger C. 2006. ‘Fuglede-Kadison determinants and entropy for actions of discrete amenable groups.’ JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY 19, No. 3: 737-758. doi: 10.1090/S0894-0347-06-00519-4.
• Cuntz J, Thom A. 2006. ‘Algebraic K-theory and locally convex algebras.’ MATHEMATISCHE ANNALEN 334, No. 2: 339-371. doi: 10.1007/s00208-005-0722-7.
• Cuntz J. 2006. ‘An algebraic description of boundary maps used in index theory.’ In Operator Algebras: The Abel Symposium 2004, 61--86. Berlin: Springer Verlag. doi: 10.1007/978-3-540-34197-0_3.
• Wulkenhaar R. 2006. ‘Field theories on deformed spaces.’ J. Geom. Phys. 56, No. 1: 108--141. doi: doi:10.1016/j.geomphys.2005.04.019.
• Jansen C, Steinicke F, Vahrenhold J, Schwald B, Hinrichs KH. 2006. Enhancing Stereo Tracking via Adapted Point-based Targets , 2006.
• Grove K, Verdiani L, Wilking B, Ziller W. 2006. ‘Obstructions to nonnegative curvature in cohomogeneity one and Kervaire sphere.’ Ann. Sc. Norm. Super. Pisa Cl. Sci. 5, No. 2: 159-170.
• Grosse H, Wulkenhaar R. 2006. ‘Noncommutative QFT and renormalization.’ Fortschr. Phys. 54, No. 2-3: 116--123. doi: doi:10.1002/prop.200510260.
• Fesenko I, Lichtenbaum S, Perrin-Riou B, Schneider P. 2006. ‘Preface [A collection of manuscripts written in honour of John H. Coates].’ Doc. Math. , No. Extra Vol.: 1--2 (electronic).
• Schneider P, Teitelbaum J. 2006. ‘Banach-Hecke algebras and {$p$}-adic Galois representations.’ Doc. Math. , No. Extra Vol.: 631--684.
• Hille L, Perling M. 2006. ‘A counterexample to King's conjecture.’ Compos. Math. 142, No. 6: 1507--1521. doi: 10.1112/S0010437X06002260.
• Schneider P. 2006. ‘Continuous representation theory of {$p$}-adic Lie groups.’ In International Congress of Mathematicians. Vol. {II}, 1261--1282. Eur. Math. Soc., Zürich.
• Hille L. 2006. ‘On the volume of a tilting module.’ Abh. Math. Sem. Univ. Hamburg 76: 261--277. doi: 10.1007/BF02960868.
• Brasselet J, Schürmann J, Yokura S. 2006. ‘Classes de Hirzebruch et classes de Chern motiviques.’ C. R. Math. Acad. Sci. Paris 342, No. 5: 325--328. doi: 10.1016/j.crma.2005.12.022.
• Schürmann J. 2006. ‘On the dimension formula for the hyperfunction solutions of some holonomic {$D$}-modules.’ Publ. Res. Inst. Math. Sci. 42, No. 1: 1--8. doi: 10.2977/prims/1166642055.
• Echterhoff S, Kaliszewski S, Quigg J, Raeburn I. 2006. ‘A categorical approach to imprimitivity theorems for C*-dynamical systems.’ Mem. Amer. Math. Soc. 180, No. 850: viii+169.
• Schneider P. 2006. ‘Continuous representation theory of p-adic Lie groups.’ Proceedings ICM Madrid 2: 1261-1282.
• Wilking B. 2006. ‘Positively curved manifolds with symmetry.’ Annals of Math. 163, No. 2: 607-668.
• Winter Wilhelm, P. W. Ng. 2006. ‘A note on subhomogeneous C*-algebras.’ Acad. Sci. Canada 00.
• Witt F. 2006. ‘Generalised {$G_2$}-manifolds.’ Comm. Math. Phys. 265, No. 2: 275--303. doi: 10.1007/s00220-006-0011-7.
• Bartels A, Lück W. 2006. ‘Isomorphism conjecture for homotopy {$K$}-theory and groups acting on trees.’ J. Pure Appl. Algebra 205, No. 3: 660--696. doi: 10.1016/j.jpaa.2005.07.020.
• Rivasseau V, Vignes-Tourneret F, Wulkenhaar R. 2006. „Renormalisation of noncommutative \phi^4-theory by multi-scale analysis.“ Comm. Math. Phys. 262, No. 3: 565--594. doi: doi:10.1007/s00220-005-1440-4.
• Böhm Christoph, Kerr Megan. 2006. ‘Low-dimensional homogeneous Einstein manifolds.’ Trans. Amer. Math. Soc. 358, No. 4: 1455--1468. doi: 10.1090/S0002-9947-05-04096-1.
• Wulkenhaar, R. ‘Renormalisation scalar quantum field theory on 4D-Moyal plane.’ contributed to the Oberwolfach workshop The Rigorous Renormalization Group, Oberwolfach, 2006. doi: doi:10.4171/OWR/2006/17.
• Wörner Andreas. 2006. ‘Stable planes with a point transitive abelian group.’ Innov. Incidence Geom. 4: 53--61.

2005

• Deninger C. 2005. ‘Exchanging the places p and infinity in the Leopoldt conjecture.’ JOURNAL OF NUMBER THEORY 114, No. 1: 1-17. doi: 10.1016/j.jnt.2005.03.006.
• Cuntz J. 2005. ‘Bivariant K-theory and the Weyl algebra.’ K-THEORY 35, No. 1-2: 93-137. doi: 10.1007/s10977-005-3464-0.
• Grosse H, Wulkenhaar R. 2005. ‘Power-counting theorem for non-local matrix models and renormalisation.’ Commun. Math. Phys. 254, No. 1: 91-127. doi: doi:10.1007/s00220-004-1238-9.
• Hartl U. 2005. ‘Uniformizing the stacks of abelian sheaves.’ In Number fields and function fields---two parallel worlds, 167--222. Boston, MA: Birkhäuser Boston. doi: 10.1007/0-8176-4447-4_9.
• Shankar K, Spatzier R, Wilking B. 2005. ‘Spherical Rank Rigidity and Blaschke Manifolds.’ Duke Math. J. 128, No. 1: 65-81.
• Deninger C, Werner A. 2005. ‘Vector bundles on $p$-adic curves and parallel transport.’ Ann. Sci. \'Ecole Norm. Sup. (4) 38, No. 4: 553--597. doi: 10.1016/j.ansens.2005.05.002.
• Hille L. 2005. ‘Irreducible components, nilpotent classes, and the Auslander algebra of {$k[T]/T^n$}.’ In Representations of algebras and related topics, 161--173. Providence, RI: Amer. Math. Soc.
• Schürmann J. 2005. ‘Lectures on characteristic classes of constructible functions.’ In Topics in cohomological studies of algebraic varieties, 175--201. Basel: Birkhäuser. doi: 10.1007/3-7643-7342-3_7.
• Deninger C, Werner A. 2005. ‘Line bundles and $p$-adic characters.’, 101--131. Boston, MA. doi: 10.1007/0-8176-4447-4_7.
• Wulkenhaar R. 2005. ‘Euclidean quantum field theory on commutative and noncommutative spaces.’ In Geometric and Topological Methods for Quantum Field Theory, edited by Ocampo H, Paycha S, Vargas A, 59--100. Berlin: Springer-Verlag. doi: doi:10.1007/11374060_2.
• Lück W. 2005. ‘Equivariant cohomological Chern characters.’ J. Algebra Comput. 15: 1025-1052.
• Bartels A, Reich H. 2005. ‘On the Farrell-Jones conjecture for higher algebraic {$K$}-theory.’ J. Amer. Math. Soc. 18, No. 3: 501--545 (electronic). doi: 10.1090/S0894-0347-05-00482-0.
• Böhm Christoph. 2005. ‘Unstable Einstein metrics.’ Math. Z. 250, No. 2: 279--286. doi: 10.1007/s00209-004-0749-6.
• Schneider P, Venjakob O. 2005. ‘On the codimension of modules over skew power series rings with applications to Iwasawa algebras.’ J. Pure Appl. Algebra 204: 349-367.
• Schneider P, Teitelbaum J. 2005. ‘Duality for admissible locally analytic representations.’ Representation Theory 9: 297-326.
• Lück W. 2005. ‘The Burnside ring and equivariant stable cohomotopy for infinite groups.’ Pure Appl. Math. Q. 1, No. 3: 479-541.
• Jeschek C, Witt F. 2005. ‘Generalised {$G_2$}-structures and type {IIB} superstrings.’ J. High Energy Phys. , No. 3: 053, 15 pp. (electronic). doi: 10.1088/1126-6708/2005/03/053.
• Grosse H, Wulkenhaar R. 2005. ‘Renormalisation of scalar quantum field theory on noncommutative R^4.’ Fortschr. Phys. 53, No. 5-6: 634--639. doi: doi:10.1002/prop.200410231.
• Böhm Christoph. 2005. ‘Non-existence of homogeneous Einstein metrics.’ Comment. Math. Helv. 80, No. 1: 123--146. doi: 10.4171/CMH/8.
• Lück W. 2005. ‘K- and L-theory of the semi-direct product of the discrete 3-dimensional Heisenberg group by Z/4.’ Geom. Topol. 9: 1639-1676.
• Grosse H, Wulkenhaar R. 2005. ‘Renormalisation of \phi^4-theory on noncommutative R^4 in the matrix base.’ Comm. Math. Phys. 256, No. 2: 305--374. doi: doi:10.1007/s00220-004-1285-2.
• Cuntz J. 2005. ‘Bivariant K- and cyclic theories.’ In Handbook of K-theory. Vol. 1, 2, 655--702. Berlin: Springer Verlag. doi: 10.1007/978-3-540-27855-9_14.
• Grosse H, Wulkenhaar R. 2005. ‘Renormalisation of \phi^4-theory on non-commutative R^4 to all orders.’ Lett. Math. Phys. 71, No. 1: 13--26. doi: doi:10.1007/s11005-004-5116-3.
• Ausoni C. 2005. ‘Topological Hochschild homology of connective complex {$K$}-theory.’ Amer. J. Math. 127, No. 6: 1261--1313. doi: 10.1353/ajm.2005.0036.

2004

• Echterhoff S, Kaliszewski S, Quigg J. 2004. ‘Maximal coactions.’ Internat. J. Math. 15, No. 1: 47--61. doi: doi:10.1142/S0129167X04002107.
• Hartl U, Pink R. 2004. ‘Vector bundles with a Frobenius structure on the punctured unit disc.’ Compos. Math. 140, No. 3: 689--716. doi: 10.1112/S0010437X03000216.
• Grosse H, Wulkenhaar R. 2004. ‘Renormalisation group approach to noncommutative quantum field theory.’ In Particle Physics and the Universe, edited by Trampetic J, Wess J, 197--208. Springer-Verlag.
• Hille L. 2004. ‘Exceptional sequences of line bundles on toric varieties.’ In Mathematisches Institut, Georg-August-Universität Göttingen: Seminars 2003/2004, 175--190. Universitätsdrucke Göttingen, Göttingen.
• Grosse H, Wulkenhaar R. 2004. ‘Regularization and renormalization of quantum field theories on noncommutative spaces.’ J. Nonlinear Math. Phys. 11, No. suppl.: 9--20. doi: doi:10.2991/jnmp.2004.11.s1.2.
• Grimstrup JM, Grosse H, Popp L, Putz V, Schweda M, Wickenhauser M, Wulkenhaar R. 2004. ‘IR singularities in noncommutative perturbative dynamics?’ Europhys. Lett. 67, No. 2: 186--190. doi: doi:10.1209/epl/i2003-10285-9.
• Connes A, Cuntz J, Guentner E, Higson N, Kaminker J, Roberts JE. 2004. Noncommutative geometry. Berlin: Springer Verlag.
• Grosse H, Wulkenhaar R. 2004. ‘Renormalisation of noncommutative scalar field theories.’ In Lie Theory and its Applications in Physics V, edited by Doebner H-D, Dobrev V K, 109--123. World Scientific. doi: doi:10.1142/9789812702562_0006.
• Böhm Christoph. 2004. ‘Homogeneous Einstein metrics and simplicial complexes.’ J. Differential Geom. 67, No. 1: 79--165.
• Böhm Christoph, Wang McKenzie, Ziller Wolfgang. 2004. ‘A variational approach for compact homogeneous Einstein manifolds.’ Geom. Funct. Anal. 14, No. 4: 681--733. doi: 10.1007/s00039-004-0471-x.
• Bartels A, Farrell T, Jones L, Reich H. 2004. ‘On the isomorphism conjecture in algebraic {$K$}-theory.’ Topology 43, No. 1: 157--213. doi: 10.1016/S0040-9383(03)00032-6.
• Schneider P, Teitelbaum J. 2004. ‘Correction to: ``{$p$}-adic boundary values'' [Astérisque No. 278 (2002), 51--125; MR1922824].’ Astérisque , No. 295: 291--299.
• Hille L, Vossieck D. 2004. ‘Partial flags and parabolic group actions.’ AMA Algebra Montp. Announc. : Paper 1, 6 pp. (electronic).
• No authors listed. 2004. ‘Buildings and curvature.’ Oberwolfach Rep. 1, No. 2: 1233--1283. doi: 10.4171/OWR/2004/23.
• Cuntz J. 2004. ‘Cyclic theory, bivariant K-theory and the bivariant Chern-Connes character.’ In Cyclic homology in non-commutative geometry, 1--71. Berlin: Springer Verlag.
• Dessai A, Wilking B. 2004. ‘Torus actions on homotopy complex projective spaces.’ Math. Z. 247, No. 3: 505-511.
• Cuntz J. 2004. ‘Cyclic theory and the bivariant Chern-Connes character.’ In Noncommutative geometry, 73--135. Berlin: Springer Verlag.
• Grosse H, Wulkenhaar R. 2004. ‘Renormalisation of noncommutative quantum field theories.’ Czechoslovak J. Phys. 54, No. 11: 1305--1311. doi: doi:10.1007/s10582-004-9793-z.
• Cuntz J. 2004. „Laudatio auf Prof. Friedrich Hirzebruch.“ Mitt. Dtsch. Math.-Ver. 12, No. 4: 287.
• Bichl AA, Ertl M, Gerhold A, Grimstrup JM, Popp L, Putz V, Schweda M, Grosse H, Wulkenhaar R. 2004. ‘Noncommutative U(1) super-Yang-Mills theory: perturbative self-energy corrections.’ Internat. J. Modern Phys. A 19, No. 25: 4231--4249. doi: doi:10.1142/S0217751X04018221.
• Cuntz J, Skandalis G, Tsygan B. 2004. Cyclic homology in non-commutative geometry.: Springer-Verlag.
• Grosse H, Wulkenhaar R. 2004. ‘The \beta-function in duality-covariant non-commutative \phi^4-theory.’ Eur. Phys. J. C 35, No. 2: 277--282. doi: doi:10.1140/epjc/s2004-01853-x.
• Chabert J, Echterhoff S, Oyono-Oyono H. 2004. ‘Going-down functors, the Künneth formula, and the Baum-Connes conjecture.’ Geom. Funct. Anal. 14, No. 3: 491--528. doi: doi:10.1007/s00039-004-0467-6.
• Wulkenhaar R. ‘Renormalisation of noncommutative \phi^4-theory to all orders.’ contributed to the Oberwolfach workshop Nichtkommutative Geometrie, Oberwolfach, 2004. doi: doi:10.4171/OWR/2004/45.
• Schürmann J. 2004. ‘A general intersection formula for Lagrangian cycles.’ Compos. Math. 140, No. 4: 1037--1052. doi: 10.1112/S0010437X04000272.

2003

• Chabert J, Echterhoff S, Oyono-Oyono H. 2003. ‘Shapiro's lemma for topological $K$-theory of groups.’ Comment. Math. Helv. 78, No. 1: 203--225.
• Hartl UT. 2003. ‘Semi-stable models for rigid-analytic spaces.’ Manuscripta Math. 110, No. 3: 365--380. doi: 10.1007/s00229-002-0349-x.
• Hille L, Vossieck D. 2003. ‘The quasi-hereditary algebra associated to the radical bimodule over a hereditary algebra.’ Colloq. Math. 98, No. 2: 201--211. doi: 10.4064/cm98-2-6.
• Chabert J, Echterhoff S, Nest R. 2003. ‘The Connes-Kasparov conjecture for almost connected groups and for linear $p$-adic groups.’ Publ. Math. Inst. Hautes \'Etudes Sci. 97: 239--278. doi: doi:10.1007/s10240-003-0014-2.
• Witt F. 2003. ‘Conformal properties of harmonic spinors and lightlike geodesics in signature {$(1,1)$}.’ J. Geom. Phys. 46, No. 1: 74--97. doi: 10.1016/S0393-0440(02)00151-1.
• Putz V, Wulkenhaar R. 2003. ‘Seiberg-Witten map for noncommutative super Yang-Mills theory.’ Internat. J. Modern Phys. A 18, No. 19: 3325--3334. doi: doi:10.1142/S0217751X03015246.
• Bartels A, Farrell T, Jones L, Reich H. 2003. ‘A foliated squeezing theorem for geometric modules.’ In High-dimensional manifold topology, 1--21. World Sci. Publ., River Edge, NJ. doi: 10.1142/9789812704443_0001.
• Kramer L. 2003. ‘Two-transitive Lie groups.’ J. Reine Angew. Math. 563: 83-113.
• Schneider P, Teitelbaum J. 2003. ‘Algebras of p-adic distributions and admissible representations.’ Invent. Math. 153: 145-196.
• Coates J, Schneider P, Sujatha R. 2003. ‘Modules over Iwasawa algebras.’ J. Inst. Math. Jussieu 2: 73-108.
• Coates J, Schneider P, Sujatha R. 2003. ‘Links between cyclotomic and {${\rm GL}_2$}} Iwasawa theory.’ Doc. Math. , No. Extra Vol.: 187--215 (electronic).
• Hille L. 2003. ‘Quivers, cones and polytopes.’ Linear Algebra Appl. 365: 215--237. doi: 10.1016/S0024-3795(02)00406-8.
• Hille L, Röhrle G. 2003. ‘Variation on a theme of Richardson.’ Linear Algebra Appl. 365: 239--246. doi: 10.1016/S0024-3795(02)00401-9.
• Hartl UT. 2003. ‘Semi-stable models for curves with cusps.’ Math. Z. 243, No. 1: 1--23. doi: 10.1007/s00209-002-0436-4.
• Bartels AC. 2003. ‘On the domain of the assembly map in algebraic {$K$}-theory.’ Algebr. Geom. Topol. 3: 1037--1050. doi: 10.2140/agt.2003.3.1037.
• Kramer L. 2003. ‘Projective planes and their look-alikes.’ J. Differential Geom. 64, No. 1: 1-55.
• Bartels AC. 2003. ‘Squeezing and higher algebraic {$K$}-theory.’ $K$-Theory 28, No. 1: 19--37. doi: 10.1023/A:1024166521174.
• Wilking B. 2003. ‘Torus actions on manifolds of positive sectional curvature.’ Acta Mathematica 191: 259-297.
• Deninger C. 2003. ‘Two-variable zeta functions and regularized products%Z Kazuya Kato's fiftieth birthday.’ Doc. Math. , No. Extra Vol.: 227--259 (electronic).
• Grosse H, Wulkenhaar R. 2003. ‘Renormalisation of \phi^4-theory on noncommutative R^2 in the matrix base.’ J. High Energy Phys. --, No. 12: 019, 26 pp. (electronic). doi: doi:10.1088/1126-6708/2003/12/019.
• Deitmar A, Deninger C. 2003. ‘A dynamical Lefschetz trace formula for algebraic Anosov diffeomorphisms.’ Abh. Math. Sem. Univ. Hamburg 73: 81--98. doi: 10.1007/BF02941270.
• Bozkaya H, Fischer P, Grosse H, Pitschmann M, Putz V, Schweda M, Wulkenhaar R. 2003. ‘Space/time non-commutative field theories and causality.’ Eur. Phys. J. C 29, No. 1: 133--141. doi: doi:10.1140/epjc/s2003-01210-9.
• Schürmann Jörg. 2003. Topology of singular spaces and constructible sheaves. Basel: Birkhäuser Verlag. doi: 10.1007/978-3-0348-8061-9.

2002

• Cuntz J. 2002. ‘Noncommutative simplicial complexes and the Baum-Connes conjecture.’ GEOMETRIC AND FUNCTIONAL ANALYSIS 12, No. 2: 307-329. doi: 10.1007/s00039-002-8248-6.
• Deninger C, Singhof W. 2002. ‘Real polarizable hodge structures arising from foliations.’ ANNALS OF GLOBAL ANALYSIS AND GEOMETRY 21, No. 4: 377-399. doi: 10.1023/A:1015652906096.
• Martinetti P, Wulkenhaar R. 2002. ‘Discrete Kaluza-Klein from scalar fluctuations in noncommutative geometry.’ J. Math. Phys. 43, No. 1: 182-204. doi: 10.1063/1.1418012.
• Hartl UT. 2002. ‘Line bundles on rigid analytic spaces.’ In Valuation theory and its applications, Vol. I (Saskatoon, {SK}, 1999), 205--217. Providence, RI: Amer. Math. Soc.
• Echterhoff S, Quigg J. 2002. ‘Full duality for coactions of discrete groups.’ Math. Scand. 90, No. 2: 267--288.
• Echterhoff S, Williams DP. 2002. ‘Central twisted transformation groups and group C*-algebras ofcentral group extensions.’ Indiana Univ. Math. J. 51, No. 6: 1277--1304. doi: doi:10.1512/iumj.2002.51.2193.
• Hille L, de la Pena JA. 2002. ‘Stable representations of quivers.’ J. Pure Appl. Algebra 172, No. 2-3: 205--224. doi: 10.1016/S0022-4049(01)00167-0.
• Wulkenhaar R. 2002. ‘Non-renormalizability of \theta-expanded non-commutative QED.’ J. High Energy Phys. --, No. 3: No. 24, 35. doi: doi:10.1088/1126-6708/2002/03/024.
• Hille L, Skarke H. 2002. ‘Reflexive polytopes in dimension 2 and certain relations in {${\rm SL}_2(\Bbb Z)$}}.’ J. Algebra Appl. 1, No. 2: 159--173. doi: 10.1142/S0219498802000124.
• Schneider P. 2002. Nonarchimedean functional analysis. Berlin: Springer-Verlag.
• Schneider P, Teitelbaum J. 2002. ‘Banach space representations and Iwasawa theory.’ Israel J. Math. 127: 359-380.
• Baum P, Schneider P. 2002. ‘Equivariant-bivariant Chern character for profinite groups.’ $K$-Theory 25, No. 4: 313--353. doi: 10.1023/A:1016036724442.
• Schneider P, Teitelbaum J. 2002. ‘Locally analytic distributions and {$p$}-adic representation theory, with applications to {${\rm GL}_2$}}.’ J. Amer. Math. Soc. 15, No. 2: 443--468 (electronic). doi: 10.1090/S0894-0347-01-00377-0.
• Schneider P, Teitelbaum J. 2002. ‘{$p$}-adic boundary values.’ Astérisque , No. 278: 51--125.
• Lück W. 2002. ‘The relation between the Baum-Connes Conjecture and the Trace Conjecture.’ Inventiones Math. 149: 123-152.
• Lück W. 2002. L2-Invariants: Theory and Applications to Geometry and K-Theory, Ergebnisse der Mathematik und ihrer Grenzgebiete 44. Heidelberg: Springer Verlag.
• Kramer L. 2002. Homogeneous spaces, Tits buildings, and isoparametric hypersurfaces.
• Grimstrup JM, Wulkenhaar R. 2002. ‘Quantisation of \theta-expanded non-commutative QED.’ Eur. Phys. J. C 26, No. 1: 139--151. doi: doi:10.1140/epjc/s2002-01038-9.
• Wilking B. 2002. ‘Manifolds with positive sectional curvature almost everywhere.’ Invent. Math. 148, No. 1: 117-141.
• Grimstrup JM, Grosse H, Kraus E, Popp L, Schweda M, Wulkenhaar R. 2002. ‘Noncommutative spin-1/2 representations.’ Eur. Phys. J. C 24, No. 3: 491--494. doi: doi:10.1007/s10052-002-0938-6.
• Wulkenhaar R. 2002. ‘Introduction to Hopf algebras in renormalization and noncommutative geometry.’ In Noncommutative geometry and the standard model of elementary particle physics, edited by Scheck F, Upmeier H, Werner W, 313--324. Berlin: Springer-Verlag. doi: doi:10.1007/3-540-46082-9_17.
• Hille L. 2002. ‘Minimal infinite configurations for strictly filtered {$k[T]/T^n$}-modules and parabolic groups actions.’ In Representations of algebra. Vol. I, {II}, 214--224. Beijing Norm. Univ. Press, Beijing.
• Gerhold A, Grimstrup J, Grosse H, Popp L, Schweda M, Wulkenhaar R. 2002. ‘The energy-momentum tensor on noncommutative spaces -- some pedagogical comments.’ Ukr. J. Phys. 47, No. 3: 219--225.
• Deninger C. 2002. ‘On the nature of the ``explicit formulas'' in analytic number theory---asimple example.’, 97--118. Dordrecht.
• Bichl AA, Grimstrup JM, Popp L, Schweda M, Wulkenhaar R. 2002. ‘Perturbative analysis of the Seiberg-Witten map.’ Internat. J. Modern Phys. A 17, No. 16: 2219--2231. doi: doi:10.1142/S0217751X02010649.
• Deninger C. 2002. ‘A note on arithmetic topology and dynamical systems.’, 99--114. Providence, RI.
• Bichl A, Grimstrup J, Grosse H, Kraus E, Popp L, Schweda M, Wulkenhaar R. 2002. ‘Noncommutative Lorentz symmetry and the origin of the Seiberg-Witten map.’ Eur. Phys. J. C 24: 491--494. doi: doi:10.1007/s100520100857.
• Ausoni C, Rognes J. 2002. ‘Algebraic {$K$}-theory of topological {$K$}-theory.’ Acta Math. 188, No. 1: 1--39. doi: 10.1007/BF02392794.

2001

• Chabert J, Echterhoff S, Meyer R. 2001. ‘Deux remarques sur l'application de Baum-Connes.’ C. R. Acad. Sci. Paris S\'er. I Math. 332, No. 7: 607--610. doi: doi:10.1016/S0764-4442(01)01889-4.
• Deninger C,Deninger C,Singhof W. 2001. -RIS- A counterexample to smooth leafwise hodge decomposition for general foliations and to a type of dynamical trace formulas -TEST-.
• Chabert J, Echterhoff S. 2001. ‘Twisted equivariant $KK$-theory and the Baum-Connes conjecture for group extensions.’ $K$-Theory 23, No. 2: 157--200. doi: doi:10.1023/A:1017916521415.
• Ausoni C. 2001. ‘On the Hurewicz map and Postnikov invariants of {$K\Bbb Z$}.’ In Cohomological methods in homotopy theory (Bellaterra, 1998), 11--20. Basel: Birkhäuser.
• Deninger C, Singhof W. 2001. ‘A counterexample to smooth leafwise Hodge decomposition for generalfoliations and to a type of dynamical trace formulas.’ Ann. Inst. Fourier (Grenoble) 51, No. 1: 209--219.
• Echterhoff S, Williams DP. 2001. ‘Locally inner actions on $C_0(X)$-algebras.’ J. Operator Theory 45, No. 1: 131--160.
• Wilking B. 2001. ‘Index parity of closed geodesics and rigidity of Hopf fibrations.’ Invent Math. 144, No. 2: 281-295.
• Bartels A. 2001. ‘Higher dimensional links are singular slice.’ Math. Ann. 320, No. 3: 547--576. doi: 10.1007/PL00004486.
• Cuntz J. 2001. ‘Quantum spaces and their noncommutative topology.’ Notices Amer. Math. Soc. 48, No. 8: 793--799.
• Schneider P, Teitelbaum J. 2001. ‘{$p$}-adic Fourier theory.’ Doc. Math. 6: 447--481 (electronic).
• Schneider P, Teitelbaum J. 2001. ‘{$U({\germ g})$}}-finite locally analytic representations.’ Represent. Theory 5: 111--128 (electronic). doi: 10.1090/S1088-4165-01-00109-1.
• Brüstle T, Hille L, Röhrle G. 2001. ‘Finiteness for parabolic group actions in classical groups.’ Arch. Math. (Basel) 76, No. 2: 81--87. doi: 10.1007/s000130050545.
• Hille L, de la Pena JA. 2001. ‘Distinguished slopes for quiver representations.’ Bol. Soc. Mat. Mexicana (3) 7, No. 1: 73--83.
• Ausoni C. 2001. ‘An introduction to algebraic {$K$}-theory.’ In Proceedings of the 20th Winter School ``Geometry and Physics'' (Srní, 2000), 11--28.
• Echterhoff S, Nest R. 2001. ‘The structure of the Brauer group and crossed products of $C_0(X)$-linear group actions on $C_0(X,\scr K)$.’ Trans. Amer. Math. Soc. 353, No. 9: 3685--3712 (electronic). doi: doi:10.1090/S0002-9947-01-02794-5.
• Deninger C, Singhof W. 2001. ‘A note on dynamical trace formulas.’, 41--55. Providence, RI.
• Chabert J, Echterhoff S. 2001. ‘Permanence properties of the Baum-Connes conjecture.’ Doc. Math. 6: 127--183 (electronic).
• Deninger C. 2001. ‘Number theory and dynamical systems on foliated spaces.’ Jahresber. Deutsch. Math.-Verein. 103, No. 3: 79--100.
• Hartl UT. 2001. ‘Semi-stability and base change.’ Arch. Math. (Basel) 77, No. 3: 215--221. doi: 10.1007/PL00000484.
• Deninger C. 2001. ‘On the $\Gamma$-factors of motives. II.’ Doc. Math. 6: 69--97 (electronic).
• Bichl A, Grimstrup J, Popp L, Schweda M, Grosse H, Wulkenhaar R. 2001. ‘Renormalization of the noncommutative photon self-energy to all orders via Seiberg-Witten map.’ J. High Energy Phys. --, No. 6: Paper 13, 15. doi: doi:10.1088/1126-6708/2001/06/013.
• Arlettaz D, Ausoni C, Mimura M, Yagita N. 2001. ‘Integral cohomology and Chern classes of the special linear group over the ring of integers.’ Math. Proc. Cambridge Philos. Soc. 131, No. 3: 445--457.

2000

• Brüstle T, Hille L. 2000. ‘Finite, tame, and wild actions of parabolic subgroups in GL(V) on certain unipotent subgroups.’ Journal of Algebra 226, No. 1: 347-360. doi: 10.1006/jabr.1999.8180.
• Deninger C. 2000. ‘How to recover an L-series from its values at almost all positive integers. Some remarks on a formula of Ramanujan.’ PROCEEDINGS OF THE INDIAN ACADEMY OF SCIENCES-MATHEMATICAL SCIENCES 110, No. 2: 121-132. doi: 10.1007/BF02829486.
• Krajewski T, Wulkenhaar R. 2000. ‘Perturbative quantum gauge fields on the noncommutative torus.’ Int. J. Mod. Phys. A 15, No. 7: 1011-1029.
• Bichl AA, Grimstrup JM, Popp L, Schweda M, Grosse H, Wulkenhaar R. 2000. ‘The superfield formalism applied to the non-commutative Wess-Zumino model.’ J. High Energy Phys. --, No. 10: Paper 46, 19. doi: doi:10.1088/1126-6708/2000/10/046.
• Wulkenhaar R. 2000. „Slavnov-Taylor identity in noncommutative geometry.“ Internat. J. Modern Phys. B 14, No. 22-23: 2503--2509. doi: doi:10.1142/S0217979200002053.
• Kramer L. 2000. ‘The point and line space of a compact projective plane are homeomorphic.’ Math. Z. 234, No. 1: 83-102.
• Hartl UT. 2000. ‘The Picard functor.’ In Courbes semi-stables et groupe fondamental en géométrie algébrique (Luminy, 1998), 33--41. Basel: Birkhäuser.
• Hartl U, Lütkebohmert W. 2000. ‘On rigid-analytic Picard varieties.’ J. Reine Angew. Math. 528: 101--148. doi: 10.1515/crll.2000.087.
• Echterhoff S, Raeburn I. 2000. ‘Induced C*-algebras, coactions and equivariance in the symmetricimprimitivity theorem.’ Math. Proc. Cambridge Philos. Soc. 128, No. 2: 327--342. doi: doi:10.1017/S030500419900417X.
• Echterhoff S, Kaliszewski S, Quigg J, Raeburn I. 2000. ‘Naturality and induced representations.’ Bull. Austral. Math. Soc. 61, No. 3: 415--438. doi: doi:10.1017/S0004972700022449.
• Deninger C. 2000. ‘On dynamical systems and their possible significance for arithmeticgeometry.’, 29--87. Boston, MA.
• Deninger C. 2000. ‘How to recover an $L$-series from its values at almost all positiveintegers. Some remarks on a formula of Ramanujan.’ Proc. Indian Acad. Sci. Math. Sci. 110, No. 2: 121--132. doi: 10.1007/BF02829486.
• Cuntz Joachim, Echterhoff Siegfried (Eds.): 2000. C*-algebras. Berlin: Springer Verlag.
• Brüstle T, Hille L. 2000. ‘Finite, tame, and wild actions of parabolic subgroups in {${\rm GL}(V)$}} on certain unipotent subgroups.’ J. Algebra 226, No. 1: 347--360. doi: 10.1006/jabr.1999.8180.
• Brüstle T, Hille L. 2000. ‘Actions of parabolic subgroups in {${\rm GL}_n$}} on unipotent normal subgroups and quasi-hereditary algebras.’ Colloq. Math. 83, No. 2: 281--294.
• Brüstle T, Hille L. 2000. ‘Matrices over upper triangular bimodules and {$\Delta$}-filtered modules over quasi-hereditary algebras.’ Colloq. Math. 83, No. 2: 295--303.

1999

• Brüstle T, Hille L, Ringel CM, Röhrle G. 1999. ‘The △-Filtered Modules Without Self-Extensions for the Auslander Algebra of k[T]/〈Tn〉.’ Algebras and Representation Theory 2, No. 3: 295-312. doi: 10.1023/A:1009999006899.
• Besser A, Deninger C. 1999. ‘p-adic Mahler measures - Dedicated to the memory of Jurgen Neukirch.’ JOURNAL FUR DIE REINE UND ANGEWANDTE MATHEMATIK 517: 19-50. doi: 10.1515/crll.1999.093.
• Wilking B. 1999. ‘On compact Riemannian manifolds with noncompact holonomy groups.’ J. Differential Geom. 52: 223-257.
• Kramer L, Tent K, VanMaldeghem H. 1999. ‘Simple groups of finite Morley rank and Tits buildings.’ Israel J. Math. 109: 189-224.
• Kramer L, Van Maldeghem H. 1999. ‘Compact ovoids in quadrangles. I. Geometric constructions.’ Geom. Dedicata 78, No. 3: 279--300. doi: 10.1023/A:1005236017364.
• Echterhoff S, Quigg J. 1999. ‘Induced coactions of discrete groups on C*-algebras.’ Canad. J. Math. 51, No. 4: 745--770. doi: doi:10.4153/CJM-1999-032-1.
• Brüstle T, Hille L, Röhrle G, Zwara G. 1999. ‘The Bruhat-Chevalley order of parabolic group actions in general linear groups and degeneration for {$\Delta$}-filtered modules.’ Adv. Math. 148, No. 2: 203--242. doi: 10.1006/aima.1999.1851.
• Wulkenhaar R. 1999. ‘Gauge theories with graded differential Lie algebras.’ J. Math. Phys. 40, No. 2: 787--794. doi: doi:10.1063/1.532685.
• Böhm Christoph. 1999. ‘Non-compact cohomogeneity one Einstein manifolds.’ Bull. Soc. Math. France 127, No. 1: 135--177.
• Bartels A, Teichner P. 1999. ‘All two-dimensional links are null homotopic.’ Geom. Topol. 3: 235--252 (electronic). doi: 10.2140/gt.1999.3.235.
• Schneider P, Zink E. 1999. ‘{$K$}-types for the tempered components of a {$p$}-adic general linear group.’ J. Reine Angew. Math. 517: 161--208. doi: 10.1515/crll.1999.092.
• Hille L, Röhrle G. 1999. ‘A classification of parabolic subgroups of classical groups with a finite number of orbits on the unipotent radical.’ Transform. Groups 4, No. 1: 35--52. doi: 10.1007/BF01236661.
• Altmann K, Hille L. 1999. ‘Strong exceptional sequences provided by quivers.’ Algebr. Represent. Theory 2, No. 1: 1--17. doi: 10.1023/A:1009990727521.
• Brüstle T, Hille L, Ringel CM, Röhrle G. 1999. ‘The {$\Delta$}-filtered modules without self-extensions for the Auslander algebra of {$k[T]/\langle T^n\rangle$}.’ Algebr. Represent. Theory 2, No. 3: 295--312. doi: 10.1023/A:1009999006899.
• Krajewski T, Wulkenhaar R. 1999. ‘On Kreimer's Hopf algebra structure of Feynman graphs.’ Eur. Phys. J. C 7, No. 4: 697--708. doi: doi:10.1007/s100520050439.
• Wulkenhaar R. 1999. ‘SO(10)-unification in noncommutative geometry revisited.’ Internat. J. Modern Phys. A 14, No. 4: 559--588. doi: doi:10.1142/S0217751X99000282.
• Böhm Christoph. 1999. ‘Non-existence of cohomogeneity one Einstein metrics.’ Math. Ann. 314, No. 1: 109--125. doi: 10.1007/s002080050288.
• Wulkenhaar, R. 1999. ‘On Feynman graphs as elements of a Hopf algebra.’ In Quantum Groups, Noncommutative Geometry and Fundamental Physical Interactions, edited by Kastler D, Rosso M, Schücker T, 233--242. Nova Science Publishers.
• Besser A, Deninger C. 1999. ‘$p$-adic Mahler measures.’ J. Reine Angew. Math. 517: 19--50. doi: 10.1515/crll.1999.093.

1998

• Echterhoff S, Kaliszewski S, Raeburn I. 1998. ‘Crossed products by dual coactions of groups and homogeneous spaces.’ J. Operator Theory 39, No. 1: 151--176.
• Wulkenhaar R. 1998. ‘Graded differential Lie algebras and SU(5) x U(1)-grand unification.’ Internat. J. Modern Phys. A 13, No. 15: 2627--2692. doi: doi:10.1142/S0217751X98001359.
• Deninger C. 1998. ‘Some analogies between number theory and dynamical systems on foliated spaces.’ Doc. Math. J. DMV. Extra Volume ICM 1: 23-46.
• Echterhoff S, Williams DP. 1998. ‘Crossed products by $C_0(X)$-actions.’ J. Funct. Anal. 158, No. 1: 113--151. doi: doi:10.1006/jfan.1998.3295.
• Cuntz J. 1998. ‘A general construction of bivariant K-theories on the category of C*-algebras.’ In Operator algebras and operator theory (Shanghai, 1997), 31--43. Providence, R.I.: Amer. Math. Soc.
• Deninger C. 1998. ‘Some analogies between number theory and dynamical systems on foliatedspaces.’ Doc. Math. , No. Extra Vol. I: 163--186 (electronic).
• Böhm Christoph. 1998. ‘Inhomogeneous Einstein metrics on low-dimensional spheres and other low-dimensional spaces.’ Invent. Math. 134, No. 1: 145--176. doi: 10.1007/s002220050261.
• Hille L. 1998. ‘Homogeneous vector bundles and Koszul algebras.’ Math. Nachr. 191: 189--195. doi: 10.1002/mana.19981910109.
• Schneider P. 1998. ‘Equivariant homology for totally disconnected groups.’ J. Algebra 203, No. 1: 50--68. doi: 10.1006/jabr.1997.7309.
• Schneider P. 1998. ‘Verdier duality on the building.’ J. Reine Angew. Math. 494: 205--218. doi: 10.1515/crll.1998.008.
• Kazhdan D, Nistor V, Schneider P. 1998. ‘Hochschild and cyclic homology of finite type algebras.’ Selecta Math. (N.S.) 4, No. 2: 321--359. doi: 10.1007/s000290050034.
• Schneider P. 1998. ‘Basic notions of rigid analytic geometry.’ In Galois representations in arithmetic algebraic geometry (Durham, 1996), 369--378. Cambridge: Cambridge Univ. Press. doi: 10.1017/CBO9780511662010.010.
• Lück W. 1998. ‘Dimension theory of arbitrary module over finite von Neumann algebras and L2-Betti numbers.’ Crelle's Journal für reine und angewandte Mathematik 495: 135-162.
• Wulkenhaar R. 1998. ‘Graded differential Lie algebras and model building.’ J. Geom. Phys. 25, No. 3-4: 305--325. doi: doi:10.1016/S0393-0440(97)00029-6.
• Cuntz J. 1998. ‘Morita invariance in cyclic homology for nonunital algebras.’ K-Theory 15, No. 4: 301--305. doi: 10.1023/A:1007738112225.
• Wulkenhaar R. 1998. ‘Gauge field theories in terms of graded differential Lie algebras.’ In Lie Theory and its Applications in Physics II, edited by Doebner H-D, Dobrev VK, Hilgert J, 310--321. World Scientific.
• Hille L. 1998. ‘Toric quiver varieties.’ In Algebras and modules, {II} (Geiranger, 1996), 311--325. Providence, RI: Amer. Math. Soc.

1997

• Deninger C. 1997. ‘Deligne periods of mixed motives, K-theory and the entropy of certain Zn-actions.’ Journal of the AMS 10, No. 2: 259-281.
• Wulkenhaar R. 1997. ‘Noncommutative geometry with graded differential Lie algebras.’ J. Math. Phys. 38, No. 6: 3358--3390. doi: doi:10.1063/1.532048.
• Deninger C. 1997. ‘On extensions of mixed motives%Z Journ\'ees Arithm\'etiques (Barcelona, 1995).’ Collect. Math. 48, No. 1-2: 97--113.
• Deninger C. 1997. ‘Deligne periods of mixed motives, $K$-theory and the entropy of certain${\bf Z}^n$-actions.’ J. Amer. Math. Soc. 10, No. 2: 259--281. doi: 10.1090/S0894-0347-97-00228-2.
• Deninger C. 1997. ‘Motivic $L$-functions and regularized determinants. II.’, 138--156. Cambridge.
• Deninger C. 1997. ‘Extensions of motives associated to symmetric powers of elliptic curvesand to Hecke characters of imaginary quadratic fields.’, 99--137. Cambridge.
• Cuntz J. 1997. ‘Excision in periodic cyclic theory for topological algebras.’ In Cyclic cohomology and noncommutative geometry (Waterloo, ON, 1995), 43--53. Providence, R.I.: Amer. Math. Soc.
• Hille L, Röhrle G. 1997. ‘On parabolic subgroups of classical groups with a finite number of orbits on the unipotent radial.’ C. R. Acad. Sci. Paris Sér. I Math. 325, No. 5: 465--470. doi: 10.1016/S0764-4442(97)88890-8.
• Cuntz J, Quillen D. 1997. ‘Excision in bivariant periodic cyclic cohomology.’ INVENTIONES MATHEMATICAE 127, No. 1: 67-98.
• Cuntz J. 1997. ‘Bivariante K-Theorie für lokalkonvexe Algebren und der Chern-Connes-Charakter.’ Documenta Mathematica 2: 139--182 (electronic).
• Schneider P, Stuhler U. 1997. ‘Representation theory and sheaves on the Bruhat-Tits building.’ Publ. Math. IHES 85: 97-191.
• Schneider P, Teitelbaum J. 1997. ‘An integral transform for {$p$}-adic symmetric spaces.’ Duke Math. J. 86, No. 3: 391--433. doi: 10.1215/S0012-7094-97-08612-9.
• Schneider P, Stuhler U. 1997. ‘Representation theory and sheaves on the Bruhat-Tits building.’ Inst. Hautes Études Sci. Publ. Math. , No. 85: 97--191. doi: 10.1007/BF02699536.
• Wulkenhaar R. 1997. ‘The standard model within non-associative geometry.’ Phys. Lett. B 390, No. 1-4: 119--127. doi: doi:10.1016/S0370-2693(96)01336-6.
• Cuntz Joachim, Khalkhali Masoud (Eds.): 1997. Cyclic cohomology and noncommutative geometry - Proceedings of the workshop held in Waterloo, ON, June 14–18, 1995. Providence, RI: American Mathematical Society.
• Wulkenhaar R. 1997. ‘Yang-Mills-Higgs models arising from L-cycles.’ In GROUP 21, edited by Doebner H-D, Nattermann P, Schulte C, 597--601. World Scientific.
• Schürmann J. 1997. ‘Embeddings of Stein spaces into affine spaces of minimal dimension.’ Math. Ann. 307, No. 3: 381--399. doi: 10.1007/s002080050040.

1996

• Wulkenhaar R. 1996. ‘Deriving the standard model from the simplest two-point K-cycle.’ J. Math. Phys. 37, No. 8: 3797--3814. doi: doi:10.1063/1.531602.
• Matthes R, Rudolph G, Wulkenhaar R. 1996. ‘On the structure of a differential algebra used by Connes and Lott.’ Rep. Math. Phys. 38, No. 1: 45--66. doi: doi:10.1016/0034-4877(96)87677-4.
• Matthes R, Rudolph G, Wulkenhaar R. 1996. ‘On a certain construction of graded Lie algebras with derivation.’ J. Geom. Phys. 20, No. 2-3: 107--141. doi: doi:10.1016/0393-0440(95)00048-8.
• Matthes R, Rudolph G, Wulkenhaar R. 1996. ‘Graded Lie algebras with derivation and model building.’ In Lie Theory and its Applications in Physics, edited by Doebner H-D, Dobrev V K, Hilgert J, 149--158. World Scientific.
• Matthes R, Rudolph G, Wulkenhaar R. 1996. ‘On certain graded Lie algebras arising in noncommutative geometry.’ Acta Phys. Polon. B 27, No. 10: 2755--2762.
• Kramer L. 1996. ‘Holomorphic polygons.’ Math. Z. 223, No. 2: 333-341.
• Lohkamp J. 1996. ‘Global an local curvatures.’ Riemannian geometry, Fields Inst. Monogr. 4: 23-51.
• Echterhoff S. 1996. ‘Crossed products with continuous trace.’ Mem. Amer. Math. Soc. 123, No. 586: viii+134.
• Echterhoff S, Raeburn I. 1996. ‘The stabilisation trick for coactions.’ J. Reine Angew. Math. 470: 181--215.
• Böhm Christoph. 1996. Kohomogenität eins Einstein-Mannigfaltigkeiten. Augsburg: Dr. Bernd Wiß ner.
• Schneider P. 1996. ‘The cyclic homology of {$p$}-adic reductive groups.’ J. Reine Angew. Math. 475: 39--54. doi: 10.1515/crll.1996.475.39.
• Schneider P. 1996. ‘Gebäude in der Darstellungstheorie über lokalen Zahlkörpern.’ Jahresber. Deutsch. Math.-Verein. 98, No. 3: 135--145.
• Hille L. 1996. ‘Examples of distinguished tilting sequences on homogeneous varieties.’ In Representation theory of algebras (Cocoyoc, 1994), 317--342. Providence, RI: Amer. Math. Soc.
• Hille L. 1996. ‘Tilting line bundles and moduli of thin sincere representations of quivers.’ An. ç Stiinç t. Univ. Ovidius Constanç ta Ser. Mat. 4, No. 2: 76--82.

1995

• Lohkamp J. 1995. ‘Curvature h-principles.’ Annals of Mathematics 142, No. 3: 457-498. doi: 10.2307/2118552.
• Grundhöfer T, Knarr N, Kramer L. 1995. ‘Flag-homogeneous compact connected polygons.’ Geom. Dedicata 55, No. 1: 95--114. doi: 10.1007/BF02179088.
• Grundhöfer T, Knarr N, Kramer L. 1995. ‘Flag-homogeneous compact connected polygons.’ Geom. Dedicata 55, No. 1: 95-114.
• Echterhoff S, Raeburn I. 1995. ‘Multipliers of imprimitivity bimodules and Morita equivalence of crossed products.’ Math. Scand. 76, No. 2: 289--309.
• Echterhoff S, Williams DP. 1995. ‘Crossed products whose primitive ideal spaces are generalized trivial$\hat G$-bundles.’ Math. Ann. 302, No. 2: 269--294. doi: doi:10.1007/BF01444496.
• Deninger C. 1995. ‘Higher order operations in Deligne cohomology.’ Invent. math. 120: 289-315.
• Echterhoff S, Rosenberg J. 1995. ‘Fine structure of the Mackey machine for actions of abelian groups with constant Mackey obstruction.’ Pacific J. Math. 170, No. 1: 17--52.
• Deninger C, Schr{\"o}ter M. 1995. ‘A distribution-theoretic proof of Guinand's functional equation forCram\'er's $V$-function and generalizations.’ J. London Math. Soc. (2) 52, No. 1: 48--60.
• Deninger C, Nart E. 1995. ‘On ${\rm Ext}^2$ of motives over arithmetic curves.’ Amer. J. Math. 117, No. 3: 601--625. doi: 10.2307/2375082.
• Cuntz J, Quillen D. 1995. ‘Operators on noncommutative differential forms and cyclic homology.’ In Geometry, topology, & physics, 77--111. Cambridge, MA: Int. Press.
• Deninger C. 1995. ‘Isogenies of abelian varieties with multiplications and Fitting ideals.’ Abh. Math. Sem. Univ. Hamburg 65: 249--257. doi: 10.1007/BF02953332.
• Cuntz J, Quillen D. 1995. ‘Algebra extensions and nonsingularity.’ JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY 8, No. 2: 251-289. doi: 10.1090/S0894-0347-1995-1303029-0.
• Cuntz J, Quillen D. 1995. ‘Cyclic homology and nonsingularity.’ JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY 8, No. 2: 373-442.
• van der Put M, Schneider P. 1995. ‘Points and topologies in rigid geometry.’ Math. Ann. 302, No. 1: 81--103. doi: 10.1007/BF01444488.
• Hille L. 1995. ‘Consistent algebras and special tilting sequences.’ Math. Z. 220, No. 2: 189--205. doi: 10.1007/BF02572609.
• Schürmann J. 1995. ‘Endlichkeits- und Verschwindungssätze für (schwach-) konstruierbare Garbenkomplexe auf komplexen Räumen.’ J. Reine Angew. Math. 466: 27--43. doi: 10.1515/crll.1995.466.27.

1994

• Lohkamp J. 1994. ‘Metrics of negative Ricci curvature.’ Annals of Mathematics 140, No. 2: 655-683.
• Echterhoff S. 1994. ‘Morita equivalent twisted actions and a new version of the Packer-Raeburnstabilization trick.’ J. London Math. Soc. (2) 50, No. 1: 170--186.
• Echterhoff S. 1994. ‘On transformation group C*-algebras with continuous trace.’ Trans. Amer. Math. Soc. 343, No. 1: 117--133. doi: doi:10.2307/2154524.
• Deninger C. 1994. ‘$L$-functions of mixed motives.’, 517--525. Providence, RI.
• Echterhoff S. 1994. ‘Duality of induction and restriction for abelian twisted covariantsystems.’ Math. Proc. Cambridge Philos. Soc. 116, No. 2: 301--315. doi: doi:10.1017/S0305004100072595.
• Deninger C. 1994. ‘Motivic $L$-functions and regularized determinants.’, 707--743. Providence, RI.
• Deninger C. 1994. ‘Motivic $\epsilon$-factors at infinity and regularized dimensions.’ Indag. Math. (N.S.) 5, No. 4: 403--409. doi: 10.1016/0019-3577(94)90015-9.
• Deninger C. 1994. ‘Evidence for a cohomological approach to analytic number theory.’, 491--510. Basel.
• Cuntz J, Quillen D. 1994. ‘On excision in periodic cyclic cohomology. II. The general case.’ C. R. Acad. Sci. Paris Ser. I Math. 318, No. 1: 11--12.
• Schneider P. 1994. ‘{$p$}-adic points of motives.’ In Motives (Seattle, {WA}, 1991), 225--249. Providence, RI: Amer. Math. Soc.

1993

• Echterhoff S. 1993. ‘Regularizations of twisted covariant systems and crossed products withcontinuous trace.’ J. Funct. Anal. 116, No. 2: 277--313. doi: doi:10.1006/jfan.1993.1114.
• Cuntz J, Quillen D. 1993. ‘On excision in periodic cyclic cohomology.’ C. R. Acad. Sci. Paris Ser. I Math. 317, No. 10: 917--922.
• Deninger C. 1993. ‘Lefschetz trace formulas and explicit formulas in analytic number theory.’ J. Reine Angew. Math. 441: 1--15. doi: 10.1515/crll.1993.441.1.
• Cuntz J. 1993. ‘Regular actions of Hopf algebras on the C*-algebra generated by a Hilbert space.’ In Operator algebras, mathematical physics, and low-dimensional topology (Istanbul, 1991), 87--100. Wellesley, MA: A K Peters.
• Cuntz J. 1993. ‘A survey of some aspects of noncommutative geometry.’ Jahresber. Deutsch. Math.-Verein. 95, No. 2: 60--84.
• Cuntz J. 1993. ‘Quantized differential forms in noncommutative topology and geometry.’ In Representation theory of groups and algebras, 65--78. Providence, R.I.: Amer. Math. Soc.
• Schneider P. 1993. ‘Points of rigid analytic varieties.’ J. Reine Angew. Math. 434: 127--157. doi: 10.1515/crll.1993.434.127.
• Schneider P, Stuhler U. 1993. ‘Resolutions for smooth representations of the general linear group over a local field.’ J. Reine Angew. Math. 436: 19--32.

1992

• Echterhoff S. 1992. ‘The primitive ideal space of twisted covariant systems with continuouslyvarying stabilizers.’ Math. Ann. 292, No. 1: 59--84. doi: doi:10.1007/BF01444609.
• Echterhoff S. 1992. ‘Erratum to: ''On induced covariant systems'' [Proc. Amer. Math. Soc. 108 (1990), no. 3, 703--706; MR0994776 (90f:46105)].’ Proc. Amer. Math. Soc. 116, No. 2: 581. doi: doi:10.2307/2159771.
• Deninger C. 1992. ‘Local L-factors of motives and regularized determinants.’ Invent. math. 107: 135-150.
• Deninger C. 1992. ‘Local $L$-factors of motives and regularized determinants.’ Invent. Math. 107, No. 1: 135--150. doi: 10.1007/BF01231885.
• Cuntz J. 1992. ‘Representations of quantized differential forms in non-commutative geometry.’ In Mathematical physics, X (Leipzig, 1991), 237--251. Berlin: Springer Verlag.
• Schneider P. 1992. ‘The cohomology of local systems on {$p$}-adically uniformized varieties.’ Math. Ann. 293, No. 4: 623--650. doi: 10.1007/BF01444738.
• Schürmann J. 1992. Einbettungen Steinscher Räume in affine Räume minimaler Dimension. Münster: Universität Münster Mathematisches Institut.

1991

• Echterhoff S, Kaniuth E, Kumar A. 1991. ‘A qualitative uncertainty principle for certain locally compact groups.’ Forum Math. 3, No. 4: 355--369. doi: doi:10.1515/form.1991.3.355.
• Deninger C. 1991. ‘Higher order operations in Deligne cohomology.’, 27. M\"unster. doi: 10.1007/BF01241130.
• Deninger C. 1991. ‘On the Gamma-factors attached to motives.’ Invent. math. 104: 245-261. doi: 10.1007/BF01245075.
• Deninger C, Scholl AJ. 1991. ‘The Be\u\i linson conjectures.’, 173--209. Cambridge. doi: 10.1017/CBO9780511526053.007.
• Deninger C, Murre J. 1991. ‘Motivic decomposition of abelian schemes and the Fourier transform.’ J. Reine Angew. Math. 422: 201--219.
• Cuntz J. 1991. ‘Cyclic cohomology and K-homology.’ In Proceedings of the International Congress of Mathematicians, Vol. I, II (Kyoto, 1990), 969--978. Tokyo: Math. Soc. Japan.
• Blackadar B, Cuntz J. 1991. ‘Differential Banach algebra norms and smooth subalgebras of C*-algebras.’ J. Operator Theory 26, No. 2: 255--282.
• Schneider P, Stuhler U. 1991. ‘The cohomology of {$p$}-adic symmetric spaces.’ Invent. Math. 105, No. 1: 47--122. doi: 10.1007/BF01232257.

1990

• Echterhoff S. 1990. ‘On induced covariant systems.’ Proc. Amer. Math. Soc. 108, No. 3: 703--706. doi: doi:10.2307/2047790.
• Echterhoff S. 1990. ‘On maximal prime ideals in certain group $C^*$-algebras and crossedproduct algebras.’ J. Operator Theory 23, No. 2: 317--338.
• Deninger C, Nart E. 1990. ‘Formal groups and $L$-series.’ Comment. Math. Helv. 65, No. 2: 318--333. doi: 10.1007/BF02566610.
• Deninger C. 1990. ‘Higher regulators and Hecke L-series of imaginary quadratic fields II.’ Ann. Math. 132: 131-158.
• Deninger C. 1990. ‘Higher regulators and Hecke $L$-series of imaginary quadratic fields. II.’ Ann. of Math. (2) 132, No. 1: 131--158. doi: 10.2307/1971502.

1989

• Deninger C. 1989. ‘Higher regulators and Hecke L-series of imaginary quadratic fields I.’ Invent. math. 96: 1-69.
• Cuntz J. 1989. ‘Universal extensions and cyclic cohomology.’ C. R. Acad. Sci. Paris Sér. I Math. 309, No. 1: 5--8.
• Deninger C. 1989. ‘Higher regulators and Hecke $L$-series of imaginary quadratic fields. I.’ Invent. Math. 96, No. 1: 1--69. doi: 10.1007/BF01393970.
• Schneider P. 1989. ‘Motivic Iwasawa theory.’ In Algebraic number theory, 421--456. Boston, MA: Academic Press.

1988

• Echterhoff S, Kaniuth E. 1988. ‘Certain group extensions and twisted covariance algebras with generalizedcontinuous trace.’ In Harmonic analysis: Proceedings of the International Symposium Held at the Centre Universitaire de Luxembourg, Sept. 7-11, 1987, edited by Pierre Eymard, Jean-Paul Pier, 159--169. Berlin. doi: doi:10.1007/BFb0086596.
• Deninger C, Wingberg K. 1988. ‘On the Be\u\i linson conjectures for elliptic curves with complexmultiplication.’, 249--272. Boston, MA.
• Deninger C. 1988. ‘A proper base change theorem for nontorsion sheaves in \'etale cohomology.’ J. Pure Appl. Algebra 50, No. 3: 231--235. doi: 10.1016/0022-4049(88)90102-8.
• Deninger C, Singhof W. 1988. ‘On the cohomology of nilpotent Lie algebras.’ Bull. Soc. Math. France 116, No. 1: 3--14.
• Deninger C. 1988. ‘Higher regulators of elliptic curves with complex multiplication.’, 111--128. Boston, MA.
• Connes A, Cuntz J. 1988. ‘Quasi homomorphismes, cohomologie cyclique et positivit.’ Comm. Math. Phys. 114, No. 3: 515--526. doi: 10.1007/BF01242141.
• Schneider P. 1988. ‘Einladung zur Arbeitsgemeinschaft in Oberwolfach über ``Die Be\uı linson-Vermutung''.’ In Be\uı linson's conjectures on special values of {$L$}-functions, ix--xvi. Boston, MA: Academic Press.
• Schneider P. 1988. ‘Introduction to the Be\uı linson conjectures.’ In Be\uı linson's conjectures on special values of {$L$}-functions, 1--35. Boston, MA: Academic Press.

1987

• Haase RW, Kramer L, Kramer P, Lalvani H. 1987. ‘Polyhedra of three quasilattices associated with the icosahedral group.’ Acta Cryst. Sect. A 43, No. 4: 574--587. doi: 10.1107/S0108767387098970.
• Deninger C. 1987. ‘Duality in the \'etale cohomology of one-dimensional proper schemes andgeneralizations.’ Math. Ann. 277, No. 3: 529--541. doi: doi:10.1007/BF01458330.
• Deninger C. 1987. ‘$l$-adic Lefschetz numbers of arithmetic schemes.’ J. Reine Angew. Math. 375/376: 326--345. doi: 10.1515/crll.1987.375-376.326.
• Cuntz J, Higson N. 1987. ‘Kuiper's theorem for Hilbert modules.’ In Operator algebras and mathematical physics (Iowa City, Iowa, 1985), 429--435. Amer. Math. Soc.
• Brenken B, Cuntz J, Elliott GA, Nest R. 1987. ‘On the classification of noncommutative tori. III.’ In Operator algebras and mathematical physics (Iowa City, Iowa, 1985), 503--526. Providence, R.I.: Amer. Math. Soc.
• Cuntz J. 1987. ‘A New Look at KK-Theory.’ K-THEORY 1, No. 1: 31-51. doi: 10.1007/BF00533986.
• Schneider P. 1987. ‘Arithmetic of formal groups and applications. I. Universal norm subgroups.’ Invent. Math. 87, No. 3: 587--602. doi: 10.1007/BF01389244.
• Schneider P. 1987. ‘The {$μ$}-invariant of isogenies.’ J. Indian Math. Soc. (N.S.) 52: 159--170 (1988).

1986

• Deninger C. 1986. ‘An extension of Artin-Verdier duality to nontorsion sheaves.’ J. Reine Angew. Math. 366: 18--31. doi: 10.1515/crll.1986.366.18.
• Cuntz J, Skandalis G. 1986. ‘Mapping cones and exact sequences in KK-theory.’ J. Operator Theory 15, No. 1: 163--180.
• Deninger C, Wingberg K. 1986. ‘Artin-Verdier duality for $n$-dimensional local fields involving higheralgebraic $K$-sheaves.’ J. Pure Appl. Algebra 43, No. 3: 243--255. doi: 10.1016/0022-4049(86)90066-6.
• Cuntz J. 1986. ‘The classification problem for the C*-algebras {${\scr O}_A$}}.’ In Geometric methods in operator algebras (Kyoto, 1983), 145--151. Harlow: Longman Sci. Tech.

1985

• Deninger C, Lange H. 1985. ‘On explicit bases in Sobolev spaces.’ Exposition. Math. 3, No. 1: 25--39.
• Cuntz J, Elliott GA, Goodman FM, Jorgensen PET. 1985. ‘On the classification of noncommutative tori. II.’ C. R. Math. Rep. Acad. Sci. Canada 7, No. 3: 189--194.
• Deninger C, Singhof W. 1985. ‘On the $d$-invariant of compact solvmanifolds.’ J. Reine Angew. Math. 361: 47--49. doi: 10.1515/crll.1985.361.47.
• Schneider P. 1985. ‘$p$}-adic height pairings. {II.’ Invent. Math. 79, No. 2: 329--374. doi: 10.1007/BF01388978.

1984

• Deninger C, Singhof W. 1984. ‘The e-invariant and the spectrum of the Laplacian for compact nilmanifolds covered by Heisenberg groups.’ Invent. math. 78: 101-112.
• Deninger C, Singhof W. 1984. ‘The $e$-invariant and the spectrum of the Laplacian for compactnilmanifolds covered by Heisenberg groups.’ Invent. Math. 78, No. 1: 101--112. doi: 10.1007/BF01388716.
• Deninger C. 1984. ‘On the analogue of the formula of Chowla and Selberg for real quadraticfields.’ J. Reine Angew. Math. 351: 171--191. doi: 10.1515/crll.1984.351.171.
• Deninger C. 1984. ‘On Artin-Verdier duality for function fields.’ Math. Z. 188, No. 1: 91--100. doi: 10.1007/BF01163876.
• Cuntz J. 1984. ‘K-theory and C*-algebras.’ In Algebraic K-theory, number theory, geometry and analysis (Bielefeld, 1982), 55--79. Berlin: Springer Verlag. doi: 10.1007/BFb0072018.
• Cuntz J. 1984. ‘On the homotopy groups of the space of endomorphisms of a C*-algebra (with applications to topological Markov chains).’ In Operator algebras and group representations, Vol. I (Neptun, 1980), 124--137. Boston, MA: Pitman.
• Schneider P. 1984. ‘Rigid-analytic {$L$}-transforms.’ In Number theory, Noordwijkerhout 1983 (Noordwijkerhout, 1983), 216--230. Berlin: Springer. doi: 10.1007/BFb0099455.
• Schneider P. 1984. ‘The Iwasawa theoretic version of the conjecture of Birch and Swinnerton-Dyer.’ In Seminar on number theory, Paris 1982--83 (Paris, 1982/1983), 275--281. Boston, MA: Birkhäuser Boston.

1983

• Cuntz J. 1983. ‘K-theoretic amenability for discrete groups.’ J. Reine Angew. Math. 344: 180--195. doi: 10.1515/crll.1983.344.180.
• Cuntz J. 1983. ‘Generalized homomorphisms between C*-algebras and KK-theory.’ In Dynamics and processes (Bielefeld, 1981), 31--45. Springer Verlag. doi: 10.1007/BFb0072109.
• Schneider P. 1983. ‘Iwasawa {$L$}-functions of varieties over algebraic number fields. A first approach.’ Invent. Math. 71, No. 2: 251--293. doi: 10.1007/BF01389099.

1982

• Cuntz J. 1982. ‘The K-groups for free products of C*-algebras.’ In Operator algebras and applications, Part I (Kingston, Ont., 1980), 81--84. Providence, R.I.: Amer. Math. Soc.
• Cuntz J. 1982. ‘The internal structure of simple C*-algebras.’ In Operator algebras and applications, Part I (Kingston, Ont., 1980), 85--115. Providence, R.I.: Amer. Math. Soc.
• Blackadar BE, Cuntz J. 1982. ‘The structure of stable algebraically simple C*-algebras.’ Amer. J. Math. 104, No. 4: 813--822. doi: 10.2307/2374206.
• Schneider P. 1982. ‘{$p$}-adic height pairings. I.’ Invent. Math. 69, No. 3: 401--409. doi: 10.1007/BF01389362.
• Schneider P. 1982. ‘On the values of the zeta function of a variety over a finite field.’ Compositio Math. 46, No. 2: 133--143.
• Schneider P. 1982. ‘Zur Vermutung von Birch und Swinnerton-Dyer über globalen Funktionenkörpern.’ Math. Ann. 260, No. 4: 495--510. doi: 10.1007/BF01457028.
• Schneider P. 1982. ‘Height pairings in the Iwasawa theory of abelian varieties.’ In Seminar on Number Theory, Paris 1980-81 (Paris, 1980/1981), 309--316. Mass.: Birkhäuser Boston.

1981

• Cuntz J, Evans DE. 1981. ‘Some remarks on the C*-algebras associated with certain topological Markov chains.’ Math. Scand. 48, No. 2: 235--240.
• Cuntz J. 1981. ‘A class of C*-algebras and topological Markov chains II. Reducible chains and the Ext-functor for C*-algebras.’ INVENTIONES MATHEMATICAE 63, No. 1: 25-40. doi: 10.1007/BF01389192.
• Cuntz J. 1981. ‘K-theory for certain C*-algebras. II.’ J. Operator Theory 5, No. 1: 101--108.
• Cuntz J. 1981. ‘K-theory for certain C*-algebras.’ ANNALS OF MATHEMATICS 113, No. 1: 181-197.

1980

• Cuntz J, Krieger W. 1980. ‘Topological Markov chains with dicyclic dimension groups.’ J. Reine Angew. Math. 320: 44--51. doi: 10.1515/crll.1980.320.44.
• Cuntz J, Krieger W. 1980. ‘A class of C*-algebras and topological Markov chains.’ INVENTIONES MATHEMATICAE 56, No. 3: 251-268. doi: 10.1007/BF01390048.
• Cuntz J. 1980. ‘Automorphisms of certain simple C*-algebras.’ In Quantum fields - algebras, processes (Proc. Sympos., Univ. Bielefeld, Bielefeld, 1978), 187--196. Vienna: Springer Verlag.
• Schneider P. 1980. ‘Über die Werte der Riemannschen Zetafunktion an den ganzzahligen Stellen.’ J. Reine Angew. Math. 313: 189--194. doi: 10.1515/crll.1980.313.189.

1979

• Cuntz J, Pedersen GK. 1979. ‘Equivalence and KMS states on periodic C*-dynamical systems.’ J. Funct. Anal. 34, No. 1: 79--86. doi: 10.1016/0022-1236(79)90026-0.
• Cuntz J. 1979. ‘Noncommutative Haar measure and algebraic finiteness conditions for simple C*-algebras.’ In Algébres d'opérateurs et leurs applications en physique mathématique (Proc. Colloq., Marseille, 1977), 113--133. Paris: CNRS.
• Cuntz J, Pedersen GK. 1979. ‘Equivalence and traces on C*-algebras.’ J. Funct. Anal. 33, No. 2: 135--164. doi: 10.1016/0022-1236(79)90108-3.
• Schneider P. 1979. ‘Über gewisse Galoiscohomologiegruppen.’ Math. Z. 168, No. 2: 181--205. doi: 10.1007/BF01214195.

1978

• Cuntz J. 1978. ‘Murray-von\thinspace Neumann equivalence of projections in infinite simple C*-algebras.’ Rev. Roumaine Math. Pures Appl. 23, No. 7: 1011--1014.
• Cuntz J. 1978. ‘Dimension functions on simple C*-algebras.’ Math. Ann. 233, No. 2: 145--153. doi: 10.1007/BF01421922.

1977

• Cuntz J. 1977. ‘The structure of multiplication and addition in simple C*-algebras.’ Mathematica Scandinavica 40, No. 2: 215--233.
• Cuntz J. 1977. ‘Simple C*-algebras generated by isometries.’ COMMUNICATIONS IN MATHEMATICAL PHYSICS 57, No. 2: 173-185.

1976

• Cuntz J. 1976. ‘Locally C*-equivalent algebras.’ J. Functional Analysis 23, No. 2: 95--106. doi: 10.1016/0022-1236(76)90068-9.
• Cuntz J. 1976. ‘On the continuity of semi-norms on operator algebras.’ Math. Ann. 220, No. 2: 171--183. doi: 10.1007/BF01351703.
• Cuntz J. 1976. „Eine Klasse von postliminalen gewichteten Shiftoperatoren.“ Arch. Math. (Basel) 27, No. 2: 188--198. doi: 10.1007/BF01224659.
• Behncke H, Cuntz J. 1976. ‘Local completeness of operator algebras.’ Proc. Amer. Math. Soc. 62, No. 1: 95--100.