Current Cluster Publications of PD Dr. Jakob Scholbach
$\bullet $ Tamir Hemo, Timo Richarz, and Jakob Scholbach. A categorical Künneth formula for constructible Weil sheaves. Algebra & Number Theory, pages 499–536, February 2024. doi:10.2140/ant.2024.18.499.
$\bullet $ Tamir Hemo, Timo Richarz, and Jakob Scholbach. Constructible sheaves on schemes. Advances in Mathematics, 429:109179, September 2023. doi:10.1016/j.aim.2023.109179.
$\bullet $ Jens Niklas Eberhardt and Jakob Scholbach. Integral motivic sheaves and geometric representation theory. Advances in Mathematics, 412:108811, January 2023. doi:10.1016/j.aim.2022.108811.
$\bullet $ Robert Cass, Thibaud van den Hove, and Jakob Scholbach. The geometric Satake equivalence for integral motives. arXiv e-prints, November 2022. arXiv:2211.04832.
$\bullet $ Timo Richarz and Jakob Scholbach. The motivic Satake equivalence and a question about the Drinfeld lemma. In Algebraic K-Theory, pages 37–40. May 2022. doi:0.4171/OWR/2022/24.
$\bullet $ Jens Niklas Eberhardt and Jakob Scholbach. Integral motivic sheaves and geometric representation theory. arXiv e-prints, March 2022. arXiv:2202.11477.
$\bullet $ Timo Richarz and Jakob Scholbach. Tate motives on Witt vector affine flag varieties. Selecta Math. (N.S.), 27(3):Paper No. 44, 34, June 2021. doi:10.1007/s00029-021-00665-y.
$\bullet $ Timo Richarz and Jakob Scholbach. The motivic Satake equivalence. Math. Ann., 380(3-4):1595–1653, May 2021. doi:10.1007/s00208-021-02176-9.
$\bullet $ Tamir Hemo, Timo Richarz, and Jakob Scholbach. Constructible sheaves on schemes and a categorical Künneth formula. arXiv e-prints, December 2020. arXiv:2012.02853.
$\bullet $ Dmitri Pavlov and Jakob Scholbach. Symmetric operads in abstract symmetric spectra—erratum. J. Inst. Math. Jussieu, 18(5):1113, September 2019. doi:10.1017/s1474748019000379.
$\bullet $ Timo Richarz and Jakob Scholbach. The intersection motive on the moduli stack of shtukas. Forum of Mathematics Sigma, July 2019. doi:10.1017/fms.2019.32.
$\bullet $ Dmitri Pavlov and Jakob Scholbach. Symmetric operads in abstract symmetric spectra. J. Inst. Math. Jussieu, 18(4):707–758, July 2019. doi:10.1017/s1474748017000202.