Eisenstein cohomology for GLn and the special values of Rankin-Selberg L-functions / G�unter Harder, A. Raghuram.
By: Harder, G�unter [author.]
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Contributor(s): Raghuram, A [author.].
Material type: 
BookSeries: Annals of mathematics studies: no. 203.Publisher: Princeton : Princeton University Press, 2020Description: 1 online resource (xi, 220 pages).Content type: text Media type: computer Carrier type: online resourceISBN: 9780691197937; 0691197938.Subject(s): Shimura varieties | Cohomology operations | Number theory | Arithmetic groups | L-functions | Vari�et�es de Shimura | Op�erations cohomologiques | Th�eorie des nombres | Groupes arithm�etiques | Fonctions L | MATHEMATICS / Number Theory | Arithmetic groups | Cohomology operations | L-functions | Number theory | Shimura varietiesGenre/Form: Electronic books.Additional physical formats: Print version:: Eisenstein cohomology for GLn and the special values of Rankin-Selberg L-functionsDDC classification: 514/.23 Online resources: Click here to access online Includes bibliographical references and index.
Introduction -- The cohomology of GLn -- Analytic tools -- Boundary cohomology -- The strongly inner spectrum and applications -- Eisenstein cohomology -- L-functions -- Harish-Chandra modules over Z / by G�unter Harder -- Archimedean intertwining operator / by Uwe Weselmann.
"This monograph, which is intended for the Annals of Math Studies, presents an important new result that lies at the intersection of number theory, geometry, and representation theory. Accordingly, the book will serve as a key reference in these fields. Given its comprehensive methodological approach, the book will also provide a model for future work in these areas. This monograph builds on over forty years of ambitious research, initiated by G�unter Harder in 1975. The results presented in this book extend well beyond previous research in the field, and are readily generalizeable"-- Provided by publisher.
Description based on online resource; title from digital title page (viewed on October 01, 2020).
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