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Arithmetic Compactifications of PEL-Type Shimura Varieties /

"By studying the degeneration of abelian varieties with PEL structures, this book explains the compactifications of smooth integral models of all PEL-type Shimura varieties, providing the logical foundation for several exciting recent developments. The book is designed to be accessible to gradu...

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Détails bibliographiques
Auteur principal: Lan, Kai-Wen (Auteur)
Format: Électronique eBook
Langue:Inglés
Publié: Oxford : Princeton University Press, [2013]
Collection:Book collections on Project MUSE.
Sujets:
Accès en ligne:Texto completo
Description
Résumé:"By studying the degeneration of abelian varieties with PEL structures, this book explains the compactifications of smooth integral models of all PEL-type Shimura varieties, providing the logical foundation for several exciting recent developments. The book is designed to be accessible to graduate students who have an understanding of schemes and abelian varieties. PEL-type Shimura varieties, which are natural generalizations of modular curves, are useful for studying the arithmetic properties of automorphic forms and automorphic representations, and they have played important roles in the development of the Langlands program. As with modular curves, it is desirable to have integral models of compactifications of PEL-type Shimura varieties that can be described in sufficient detail near the boundary."--Publisher's website.
Description matérielle:1 online resource: illustrations
ISBN:9781400846016