Cohomology of arithmetic groups : on the occasion of Joachim Schwermer's 66th Birthday, Bonn, Germany, June 2016
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TextLanguage: English Series: Springer proceedings in mathematics & statistics ; v. 245. Publication details: Switzerland : Springer Nature, 2018. Description: vii, 304pISBN: 9783319955483Subject(s): Mathematics | Cohomology operations | Number Theory | Topological Groups, Lie Groups | Mathematics -- Group Theory | Groups & group theory | Topological Groups | Mathematics -- Number Theory | Arithmetic groups | Automorphic Forms | Shimura varieties | ProceedingsDDC classification: 515.143.5 Online resources: Table of contents | Reviews Summary: This book discusses the mathematical interests of Joachim Schwermer, who throughout his career has focused on the cohomology of arithmetic groups, automorphic forms and the geometry of arithmetic manifolds. To mark his 66th birthday, the editors brought together mathematical experts to offer an overview of the current state of research in these and related areas. The result is this book, with contributions ranging from topology to arithmetic. It probes the relation between cohomology of arithmetic groups and automorphic forms and their L-functions, and spans the range from classical Bianchi groups to the theory of Shimura varieties. It is a valuable reference for both experts in the fields and for graduate students and postdocs wanting to discover where the current frontiers lie.
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SMS Library | 515.143.5 COG-C (Browse shelf(Opens below)) | Available | 25155 |
This book discusses the mathematical interests of Joachim Schwermer, who throughout his career has focused on the cohomology of arithmetic groups, automorphic forms and the geometry of arithmetic manifolds. To mark his 66th birthday, the editors brought together mathematical experts to offer an overview of the current state of research in these and related areas. The result is this book, with contributions ranging from topology to arithmetic. It probes the relation between cohomology of arithmetic groups and automorphic forms and their L-functions, and spans the range from classical Bianchi groups to the theory of Shimura varieties. It is a valuable reference for both experts in the fields and for graduate students and postdocs wanting to discover where the current frontiers lie.
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