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Cohomology of Congruence Subgroups of SU (2, 1) p and Hodge Cycles on Some Special Complex Hyperbolic Surfaces Read chapter Read first chapter

2000 | OriginalPaper | Chapter

Théorèmes de Lefschetz et de Hodge arithmétiques pour les variétés admettant une décomposition cellulaire

Authors : Klaus Künnemann, Vincent Maillot

Published in: Regulators in Analysis, Geometry and Number Theory

Publisher: Birkhäuser Boston

Included in: Professional Book Archive

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Soit π : X → Spec ℤ une variété arithmétique (i.e., un schéma plat, projectif, intègre et régulier sur Spec ℤ) de dimension absolue n + 1, et notons $$\widehat {C{H^*}}{\left( X \right)_\mathbb{R}}$$ l’anneau de Chow arithmétique réel défini dans [GS3]; c’est un anneau gradué muni d’une application degré:$$\widehat {\deg }:{\widehat {CH}^{n + 1}}{\left( X \right)_\mathbb{R}} \to \mathbb{R}$$

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Metadata
Title
Théorèmes de Lefschetz et de Hodge arithmétiques pour les variétés admettant une décomposition cellulaire
Authors
Klaus Künnemann
Vincent Maillot
Copyright Year
2000
Publisher
Birkhäuser Boston
Book
Regulators in Analysis, Geometry and Number Theory

Print ISBN: 978-1-4612-7089-8

Electronic ISBN: 978-1-4612-1314-7

Copyright Year: 2000

DOI
https://doi.org/10.1007/978-1-4612-1314-7_8

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