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Texto: Prof. Dr. Eva Viehmann - Arbeitsgruppe Algebra Skip to content de en Menu Research Group Algebra TUM Department of Mathematics Technical University of Munich Home People Prof. Dr. Gregor Kemper Prof. Dr. Christian Liedtke Prof. Dr. Claudia Scheimbauer Prof. Dr. Eva Viehmann Johannes Funk Dr. Paul Hamacher PD Dr. Frank Himstedt Dr. Michael Kaplan Eilind Karlsson Prof. Dr. Christian Karpfinger Birgit Lenz David Mundelius Kieu Hieu Nguyen Dr. Fabian Reimers Felix Schremmer Claudia Stadlmayr Giorgi Vardosanidze Tashi Walde Dr. Paul Ziegler Teaching How to find us Research Group Algebra TUM Department of Mathematics Technical University of Munich Home People Prof. Dr. Eva Viehmann Prof. Dr. Eva Viehmann Lehrstuhl für Arithmetische Geometrie Technische Universität München Zentrum Mathematik - M11 Boltzmannstr. 3 85748 Garching bei München Deutschland Raum: MI 02.10.59 Telefon : +49 89 289-17460 viehmann 'at' ma.tum.de Sekretärin: Birgit Lenz Lehre Wintersemester 2020/21 Vorlesung/Seminar Algebraische Geometrie Oberseminar: The geometric Satake isomorphism Forschungsseminar Arithmetic Geometry   Frühere Semester Hinweise zu Abschlussarbeiten Research project Preprints The generic fiber of moduli spaces of bounded local G-shtukas (with U. Hartl). On Newton strata in the BdR+-Grassmannian . Publications Finiteness properties of affine Deligne-Lusztig varieties (with P. Hamacher), Doc. Math. 25 (2020), p. 899-910 (preprint ). Generic Newton points and the Newton poset in Iwahori double cosets (with E. Milicevic), to appear in Forum of Mathematics, Sigma. On the geometry of the Newton stratification , in: Stabilization of the trace formula, Shimura varieties, and arithmetic applications, Volume II: Shimura varieties and Galois representations, ed.: T. Haines, M. Harris, Cambridge University Press, 2020 (preprint ). Minimal Newton strata in Iwahori double cosets , IMRN 2019 (preprint , including an unpublished appendix). Irreducible components of minuscule affine Deligne-Lusztig varieties (with P. Hamacher), Algebra and Number Theory 12 (2018), p. 1611-1634 (preprint ). Moduli spaces of local G-shtukas , Proceedings of the ICM 2018. Central leaves in loop groups (with H. Wu), Math. Res. Letters 25  (2018), p. 989-1008 (preprint ). Affine Deligne-Lusztig varieties and the action of J (with M. Chen), Journal of Algebraic Geometry 27 (2018), p. 273-304 (preprint ). Connected components of affine Deligne-Lusztig varieties in mixed characteristic (with M. Chen, M. Kisin), Compositio Mathematica 151 (2015), p. 1697-1762 (preprint) . Corrigendum Truncations of level 1 of elements in the loop group of a reductive group , Annals of Mathematics 179 (2014), p. 1009-1040 (preprint ). Towards a theory of local Shimura varieties (with M. Rapoport), Münster Journal of Mathematics 7 (2014), on the occasion of P. Schneider's 60th birthday, p. 273-326 (preprint ). Ekedahl-Oort and Newton strata for Shimura varieties of PEL type (with T. Wedhorn), Mathematische Annalen 356 (2013), p. 1493-1550. (preprint ) Newton strata in the loop group of a reductive group , American Journal of Mathematics 135 (2013), p. 499–518. (preprint ) Generalized affine Springer fibers (with R. Kottwitz), Journal of the Institute of Mathematics of Jussieu, 11 (2012), p. 569-609. (preprint ) Foliations in deformation spaces of local G-shtukas (with U. Hartl), Advances in Mathematics 229 (2012), p. 54-78. (preprint ) The Newton stratification on deformations of local G-shtukas (with U. Hartl), Journal für die reine und angewandte Mathematik (Crelle's Journal) 656 (2011), p. 87-129. (preprint ) On the Hodge-Newton filtration for p-divisible O-modules (with E. Mantovan), Mathematische Zeitschrift 266 (2010), p. 193-205. (preprint ) The global structure of moduli spaces of polarized p-divisible groups , Documenta Mathematica 13 (2008), p. 825-852. (preprint ) Connected components of closed affine Deligne-Lusztig varieties , Mathematische Annalen 340 (2008), p. 315-333. (preprint ) Moduli spaces of p-divisible groups , Journal of Algebraic Geometry 17 (2008), p. 341-374 (preprint ) Formal moduli of formal O_K-modules (with K. Ziegler), in: ARGOS seminar on intersections of modular correspondences, Astérisque 312 (2007), p. 57-66. Lifting endomorphisms of formal O_K-modules, in: ARGOS seminar on intersections of modular correspondences, Astérisque 312 (2007), p. 99-104. The dimension of some affine Deligne-Lusztig varieties , Annales Scientifiques de l'Ecole Normale Supérieure 39 (2006), p. 513-526. (preprint ) On affine Deligne-Lusztig varieties for GL_n , Dissertation, Bonn, 2005   To top - Lehr- und Forschungs­­einheit Algebra Prof. Dr. Gregor Kemper Prof. Dr. Christian Liedtke Prof. Dr. Eva Viehmann Professur für Topologie Prof. Dr. Claudia Scheimbauer Privacy Imprint Accessibility Find more topics on the central web site of the Technical University of Munich: www.tum.de About TUM Our University News Coronavirus Publications Schools + Departments Awards and Honors University Hospitals Teaching and QMS Working at TUM Giving TUM Fan? Contact & Directions Research Schools + Departments Research Centers Excellence Strategy Research projects Research Partners Research promotion Doctorate (Ph.D.) Postdocs Career openings Innovation Entrepre­neurship Technology transfer Industry Liaison Office Contacts Studies Welcome Degree programs International Students Support & Advice Application Fees and Financial Aid During your Studies Completing your Studies Campus life Contacts Lifelong learning Executive and Professional Education All employees from TUM Scientific staff members Research and Science Managers Professors MOOCs Publications and Media Contact Global International Locations TUM Asia International Students Exchange International Alliances Language Center Contacts Jobs Feedback Media


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1 #content
2 /algebra/viehmann/
3 #sitenav
4 www.tum.de/en/
5 /en/algebra/home/
6 www.ma.tum.de/en/
7 www.tum.de/en/
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10 /en/algebra/prof-dr-gregor-kemper/
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12 /en/algebra/scheimbauer/
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14 /en/algebra/dr-paul-hamacher/
15 /en/algebra/pd-dr-frank-himstedt/
16 /en/algebra/dr-michael-kaplan/
17 /en/algebra/eilind-karlsson/
18 /en/algebra/karpfing/
19 /en/algebra/birgit-lenz/
20 /en/algebra/mundelius/
21 /en/algebra/kieuhieu-nguyen/
22 /en/algebra/reimers/
23 /en/algebra/felix-schremmer/
24 /en/algebra/stadlmayr/
25 /en/algebra/giorgi-vardosanidze/
26 /en/algebra/tashi-walde/
27 /en/algebra/dr-paul-ziegler/
28 /en/algebra/teaching/wintersemester-202021/
29 /en/algebra/how-to-find-us/
30 www.tum.de/en/
31 /en/algebra/home/
32 www.ma.tum.de/en/
33 www.tum.de/en/
34 /en/algebra/home/
35 /en/algebra/personen/
36 mailto:viehmann@ma.tum.de
37 /en/algebra/birgit-lenz/
38 /en/algebra/teaching/wintersemester-202021/ws-202021-algebraic-geometry/
39 /en/algebra/teaching/wintersemester-202021/ws2021-forschungsseminar-arithmetische-geometrie/
40 /en/algebra/viehmann/frueheresemester/
41 /en/algebra/lehre/
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43 http://arxiv.org/abs/1712.07936
44 http://arxiv.org/abs/2101.07510
45 https://www.elibm.org/article/10012048
46 http://arxiv.org/abs/1902.07752
47 https://arxiv.org/abs/1902.02415
48 https://www.cambridge.org/de/academic/subjects/mathematics/number-theory/shimura-varieties?format=PB
49 https://arxiv.org/abs/1511.03156
50 https://doi.org/10.1093/imrn/rnz351
51 https://arxiv.org/pdf/1903.02038
52 https://doi.org/10.2140/ant.2018.12.1611
53 https://arxiv.org/abs/1702.08287
54 https://arxiv.org/abs/1803.04708
55 http://dx.doi.org/10.4310/MRL.2018.v25.n3.a13
56 https://arxiv.org/abs/1606.09444
57 http://dx.doi.org/10.1090/jag/693
58 https://arxiv.org/abs/1507.02806
59 http://journals.cambridge.org/action/displayAbstract?fromPage=online&aid=9967886&fileId=S0010437X15007253
60 http://arxiv.org/abs/1307.3845
61 http://dx.doi.org/10.1112/S0010437X1600782X
62 annals.math.princeton.edu/2014/179-3/p03
63 http://arxiv.org/abs/0907.2331
64 http://repositorium.uni-muenster.de/document/miami/29799878-bd99-41c0-981c-52cfad405c1e/mjm_vol_7_12.pdf
65 http://arxiv.org/abs/1401.2849
66 http://link.springer.com/article/10.1007/s00208-012-0892-z
67 http://arxiv.org/abs/1011.3230
68 muse.jhu.edu/journals/american_journal_of_mathematics/v135/135.2.viehmann.html
69 http://arxiv.org/abs/1005.5725
70 http://dx.doi.org/10.1017/S147474801100020X
71 http://arxiv.org/abs/1003.2135
72 http://dx.doi.org/10.1016/j.aim.2011.08.011
73 http://arxiv.org/abs/1002.2387
74 https://www.degruyter.com/view/j/crll.2011.2011.issue-656/crelle.2011.044/crelle.2011.044.xml
75 http://arxiv.org/abs/0810.0821
76 http://www.springerlink.com/openurl.asp?genre=article&id=doi:10.1007/s00209-009-0561-4
77 http://uk.arxiv.org/abs/0710.4194
78 http://www.math.uni-bielefeld.de/documenta/vol-13/24.html
79 http://arxiv.org/abs/math/0703841
80 http://www.springerlink.com/content/u77386n753068803/?p=e1ae75cb45b34befab76c65d0f9f77e9&pi=4
81 http://arxiv.org/abs/math/0607678
82 http://www.ams.org/distribution/jag/2008-17-02/S1056-3911-07-00480-8/S1056-3911-07-00480-8.pdf
83 www-m11.ma.tum.de/%7Eviehmann/preprints/modpdiv.ps
84 http://smf.emath.fr/Publications/Asterisque/2007/312/html/
85 http://smf.emath.fr/Publications/Asterisque/2007/312/html/
86 http://dx.doi.org/10.1016/j.ansens.2006.04.001
87 http://arxiv.org/abs/math.AG/0510385
88 http://hss.ulb.uni-bonn.de/2005/0584/0584.htm
89 #top
90 /en/algebra/fp-algebra/imprint/
91 /en/algebra/fp-algebra/imprint/
92 /en/algebra/barrierefreiheit/
93 www.tum.de/en/
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96 www.tum.de/en/about-tum/news/
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102 www.lehren.tum.de/nc/en/
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104 www.tum.de/en/about-tum/giving/
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107 www.tum.de/en/research/
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111 www.tum.de/en/research/research-projects/
112 www.tum.de/en/research/research-partners/
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129 www.tum.de/en/studies/during-your-studies/
130 www.tum.de/en/studies/graduation/
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135 www.tum.de/en/lifelong-learning/all-employees-from-tum/
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137 www.tum.de/en/lifelong-learning/research-and-science-managers/
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139 www.tum.de/en/lifelong-learning/moocs/
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