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Thorsten Beckmann
Thorsten Beckmann
Max-Planck-Institut für Mathematik
Verified email at math.uni-bonn.de - Homepage
Title
Cited by
Cited by
Year
Derived categories of hyper-Kähler manifolds: extended Mukai vector and integral structure
T Beckmann
Compositio Mathematica 159 (1), 109-152, 2023
132023
On equivariant derived categories
T Beckmann, G Oberdieck
European Journal of Mathematics 9 (2), 36, 2023
112023
Equivariant categories of symplectic surfaces and fixed loci of Bridgeland moduli spaces
T Beckmann, G Oberdieck
arXiv preprint arXiv:2006.13899, 2020
112020
Second Chern class and Fujiki constants of hyperk\" ahler manifolds
T Beckmann, J Song
arXiv preprint arXiv:2201.07767, 2022
102022
Integral Fourier transforms and the integral Hodge conjecture for one-cycles on abelian varieties
T Beckmann, O de Gaay Fortman
Compositio Mathematica 159 (6), 1188-1213, 2023
72023
Atomic objects on hyper-K\" ahler manifolds
T Beckmann
arXiv preprint arXiv:2202.01184, 2022
72022
Birational geometry of moduli spaces of stable objects on Enriques surfaces
T Beckmann
Selecta Mathematica 26, 1-18, 2020
42020
Homological projective duality for the Segre cubic
T Beckmann, P Belmans
arXiv preprint arXiv:2202.08601, 2022
32022
Derived categories of hyper-Kähler manifolds via the LLV algebra
T Beckmann
Milan Journal of Mathematics 90 (2), 445-458, 2022
22022
Notes on equivariant categories
T Beckmann, G Oberdieck
arXiv preprint arXiv:2006.13626, 2020
22020
Derived categories of hyper-Kähler varieties via the LLV algebra
T Beckmann
this volume, 0
1
Topics in Hyper-Kähler Geometry
F Anella, D Huybrechts, A Bottini, P Beri, O Debarre, M Varesco, C Voisin, ...
2022
Geometry and derived categories of holomorphic symplectic manifolds
TM Beckmann
Rheinische Friedrich-Wilhelms-Universität Bonn Bonn, 2022
2022
Tautological classes on moduli spaces of hyperkähler manifolds after Bergeron and Li
T Beckmann, M Mauri
2020
Motivic integration
T Beckmann
2016
Jennifer S. Balakrishnan, Netan Dogra, J. Steffen Müller, Jan Tuitman and
J Vonk, B Deroin, A Guillot, T Beckmann, O de Gaay Fortman, ...
DUAL LAGRANGIAN FIBRATIONS
T BECKMANN, D HUYBRECHTS
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Articles 1–17