Formerly, I was member of the scientific staff of the
Institut für Statik und Dynamik der
Luft- und Raumfahrtkonstruktionen, later of the
Institut für Computeranwendungen and, until recently, of the
Institut für Höchstleistungsrechnen (IHR)
at the University of Stuttgart.
Dr. Maria Haase
Institut für Höchstleistungsrechnen
Universität Stuttgart
Nobelstraße 19
70569 Stuttgart
haase@ihr.uni-stuttgart.de.
Reliability of unstable periodic orbit based control strategies in biological systems
Chaos 25, 043104 (2015)
Searching for optimal variables in real multivariate stochastic data
Phys. Lett. A 376, 2081–2089 (2012)
Evaluating strong measurement noise in data series with simulated annealing method
Journal of Physics: Conference Series 285 012007 (2011)
Principal axes for stochastic dynamics
Phys. Rev. E 84, 031103 (2011)
Extracting strong measurement noise from stochastic time series: Applications to empirical data
Phys. Rev. E 81, 041125 (2010)
Minimizing stochasticity in the NAO index
Int. J. Bifurcation Chaos 17, 3461-3466 (2007)
Reconstruction of Complex Dynamical Systems Affected by Strong Measurement Noise
Phys. Rev. Lett. 97, 090603 (2006)
Quantitative Methods for the Characterization of Complex Surface Structures
Nonlin. Dynamics 44, 307-313 (2006)
Discrete model for laser driven etching and microstructuring of metallic surfaces
Phys. Rev. E 72, 061604 (2005)
Reducing stochasticity in the North Atlantic Oscillation index with coupled Langevin equations
Phys. Rev. E 72, 056706 (2005)
Damage identification based on ridges and maxima lines of the wavelet transform
Int. J. Eng. Sci 41, 1423–1443 (2003)
Routes to Chaos and Turbulence. A Computational Introduction
Phil. Trans. R. Soc. Lond. A 344, 207-234 (1993)
Finite element approximation to two-dimensional sine-Gordon solitons
Comp. Meths. Appl. Mech. Eng., Vol. 86, 1-26 (1991)
An engineer's guide to soliton phenomena: Application of the finite element method
Comp. Meths. Appl. Mech. Eng., Vol. 61, 71–122 (1987)
TRUNC for shells—an element possibly to the taste of Bruce Irons
Int. J. Num. Meth. Eng., Vol. 22, 93-115 (1986)
Some Considerations of the Natural Approach
Comp. Meths. Appl. Mech. Eng., Vol. 30, 335-346 (1982)
On an unconventional but natural formulation of a stiffness matrix
Comp. Meths. Appl. Mech. Eng., Vol. 22, 1-22 (1980)
H.-P. Mlejnek, M. Müller and D.W. Scharpf
Finite element method — the natural approach
Comp. Meths. Appl. Mech. Eng., Vol. 17–18, Part 1, 1-106 (1979)
Higher-order simplex elements for large strain analysis — natural approach
Comp. Meths. Appl. Mech. Eng., Vol. 16, 369–403 (1978)
Higher-order simplex elements for large strain analysis — natural approach
Comp. Meths. Appl. Mech. Eng., Vol. 16, 369–403 (1978)
Modelling Pattern Formation upon Laser-Induced Etching
In: Complexus Mundi - Emergent Patterns in Nature,
Ed. M. M. Novak, World Scientific, New Jersey, 181-190 (2006)
A simple discrete stochastic model for laser-induced chemical etching
In: Fractals in Engineering, New Trends in Theory and Applications,
Eds. J. Lévy-Véhel and E. Lutton, Springer, London, 125-139 (2005)
Wavelet analysis of electropolished surfaces
In: Nonlinear Dynamics of Production Systems,
Eds. G. Radons and R. Neugebauer, Wiley-VCH, Weinheim, 575-592 (2004)
Multifractal and stochastic analysis of electropolished surfaces
In: Thinking in Patterns, Fractals and Related Phenomena in Nature,
Ed. M. M. Novak, World Scientific, Singapore, 69-78 (2004)
Scaling laws and frequency decomposition from
wavelet transform maxima lines and ridges
In: Emergent Nature: Patterns, Growth and Scaling in the Sciences,
Ed. M. M. Novak, World Scientific, Singapore, 365-374 (2002)
An exploration of self-similar structures with wavelets
In: Proc. of the International Workshop on Similarity Methods,
ISD, Universität Stuttgart, 183-192 (2000)
A family of complex wavelets for characterization of singularities
In: Paradigms of Complexity: Fractals and Structures in the Sciences,
Ed. M. M. Novak, World Scientific, Singapore, 287-288 (2000)
Tracing the skeleton of wavelet transform maxima lines for the characterization
of fractal distributions
In: Fractals and Beyond: Complexities in the Sciences in the Sciences,
Ed. M. M. Novak, World Scientific, Singapore, 241-250 (1998)
Werkzeuge der Chaosforschung
In: Chaos in der Wissenschaft, Ed. P. Onori, Verlag des Kantons Basel, 1-16 (1997)
Extracting singularities in turbulent flow with real and complex wavelets
In: Science and Art Symposium 2000
Eds. A. Gyr, P. D. Koumoutsakos, U. Burr,
Kluwer Academic Publishers, Dortrecht, The Netherlands , 111-116 (2000)
The Natural Method: Simple and Elegant
In: Buckling of Shells, Ed. E. Ramm, Stuttgart, 57-89 (1982)
Natural geometry of surfaces with specific reference to the matrix displacement
analysis of shells. I, II and III
Proc. Konk. Ned. Akad. Wet., Ser. B, Vol.76, 361-410 (1973)
An Exploration of Dynamical Systems and Chaos
Springer, Berlin Heidelberg (2015)
Springer, Berlin Heidelberg (2010)
Die Erforschung des Chaos. Eine Einführung für Naturwissenschaftler und Ingenieure
Vieweg, Braunschweig (1994)
An Exploration of Dynamical Systems and Chaos. An Introduction for Natural Scientists and Engineers
Springer, Berlin Heidelberg (2015)
Texts on Computational Mechanics, Vol VII, Ed. J.Argyris, F.R.S.
North Holland, Amsterdam (1994)
Zur natürlichen Formulierung von Simplexelementen höherer Ordnung für die Berechnung
elastischer Membranschalen und Seilkonstruktionen unter großen Verformungen
PhD thesis, Universität Stuttgart (1979)