Thomas Geisser (mathematician)
Thomas Hermann Geisser (born February 28, 1966, in Wuppertal) is a German mathematician working at Rikkyo University (Tokyo, Japan). He works in the field of arithmetic geometry, motivic cohomology and algebraic K-theory.
Thomas Geisser | |
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![]() Thomas Geisser in 2005 | |
Born | |
Nationality | German |
Alma mater | University of Münster |
Awards | Sloan Fellowship 2000, Humboldt Prize 2021 |
Scientific career | |
Fields | Mathematics |
Institutions | Rikkyo University |
Thesis | A p-adic analog of Beilinson's conjectures for Hecke characters of imaginary quadratic fields (1994) |
Doctoral advisor | Christopher Deninger |
Website | https://www2.rikkyo.ac.jp/web/geisser/ |
Education
From 1985 Geisser studied at Bonn University under the supervision of Günther Harder and obtained a master's degree in 1990. He continued to obtain a Ph.D. under the supervision of Christopher Deninger at the University of Münster; the title of his thesis is A p-adic analog of Beilinson's conjecture for Hecke characters of imaginary quadratic fields.[1]
Career
Geisser spent three years at Harvard University as a visiting scholar and visiting fellow, respectively. After further stays in Essen, University of Illinois, Urbana-Champaign and Tokyo University, he became Assistant Professor at the University of Southern California, and was promoted to Associate Professor in 2002 and Professor in 2006.
After visiting Tokyo University again he became professor at Nagoya University in 2010, and moved to Rikkyo University in 2015[2]
He received a Sloan Research Fellowship (2000) and a Humboldt Prize (2021).[3]
He is editor for Documenta Mathematica[4] and managing editor for Commentarii Mathematici Universitatis St.Pauli.[5]
Selected publications
- with Lars Hesselholt: Topological cyclic homology of schemes. Algebraic K-theory, Proc. Symp. Pure Math. 67 (1999), 41–88.
- with Marc Levine: The K-theory of fields of characteristic p. Invent. Math. 139 (2000), 459–493.
- with Marc Levine: The Bloch-Kato conjecture and a theorem of Suslin-Voevodsky. J. reine angew. Math. 530 (2001), 55–103.
- Arithmetic cohomology over finite fields and values of zeta-functions. Duke Math. J. 133 (2006), no. 1, 27–57.
- with Lars Hesselholt: Bi-relative algebraic K-theory and topological cyclic homology. Invent. Math. 166, 359-395 (2006).
- Duality via cycle complexes. Ann. of Math. (2) 172 (2010), no. 2, 1095–1126.
- with Alexander Schmidt: Poitou-Tate duality for arithmetic schemes. Compos. Math. 154 (2018), no. 9, 2020–2044.
- Comparing the Brauer group to the Tate-Shafarevich group. J. Inst. Math. Jussieu 19 (2020), no. 3, 965–970.[6]
References
- Thomas Geisser at the Mathematics Genealogy Project
- "立教大学理学部数学科:研究室の紹介".
- https://www.humboldt-foundation.de/en/connect/explore-the-humboldt-network/singleview?tx_rsmavhsolr_solrview%5BpPersonId%5D=1058906&cHash=f7c3d8df94082f66cc50542a436dfc45
- "ELibM – Documenta Mathematica".
- https://rikkyo.repo.nii.ac.jp/index.php?action=pages_view_main&active_action=repository_view_main_item_snippet&index_id=939&pn=1&count=50&order=17&lang=japanese&page_id=13&block_id=49
- "zbMATH Open - the first resource for mathematics".