Compactifying moduli spaces for Abelian varieties - Info and Reading Options
By Martin C. Olsson
"Compactifying moduli spaces for Abelian varieties" was published by Springer in 2008 - Berlin, the book is classified in bibliography genre, it has 278 pages and the language of the book is English.
“Compactifying moduli spaces for Abelian varieties” Metadata:
- Title: ➤ Compactifying moduli spaces for Abelian varieties
- Author: Martin C. Olsson
- Language: English
- Number of Pages: 278
- Publisher: Springer
- Publish Date: 2008
- Publish Location: Berlin
- Genres: bibliography
- Dewey Decimal Classification: 516.353
- Library of Congress Classification: QA3 .L35 v.1958QA1-939
“Compactifying moduli spaces for Abelian varieties” Subjects and Themes:
- Subjects: Théorie des modules - Moduli theory - Variétés abéliennes - Abelian varieties - Geometry, algebraic
Edition Specifications:
- Number of Pages: vi, 278 p. : ill. ; 23 cm.
- Pagination: vi, 278 p. :
Edition Identifiers:
- The Open Library ID: OL25546950M - OL16943969W
- Online Computer Library Center (OCLC) ID: 232976387
- Library of Congress Control Number (LCCN): 2008931163 - ^^2008931163
- ISBN-13: 9783540705192 - 9783540705185
- ISBN-10: 354070518X
- All ISBNs: 354070518X - 9783540705192 - 9783540705185
AI-generated Review of “Compactifying moduli spaces for Abelian varieties”:
"Compactifying moduli spaces for Abelian varieties" Table Of Contents:
- 1- Introduction
- 2- A brief primer on algebraic stacks --
- 3- Preliminaries --
- 4- Moduli of broken toric varieties --
- 5- Moduli of principally polarized Abelian varieties --
- 6- Moduli of Abelian varieties with higher degree polarizations --
- 7- Level structure.
"Compactifying moduli spaces for Abelian varieties" Description:
Harvard Library:
"This volume presents the construction of canonical modular compactifications of moduli spaces for polarized Abelian varieties (possibly with level structure), building on the earlier work of Alexeev, Nakamura, and Namikawa. This provides a different approach to compactifying these spaces than the more classical approach using toroical embeddings, which are not canonical. There are two main new contributions in this monograph: (1) The introduction of logarithmic geometry as understood by Fontaine, Illusie, and Kato to the study of degenerating Abelian varieties; and (2) the construction of canonical compactifications for moduli spaces with higher degree polarizations based on stack-theoretic techniques and a study of the theta group."--Jacket
Open Data:
This volume presents the construction of canonical modular compactifications of moduli spaces for polarized Abelian varieties (possibly with level structure), building on the earlier work of Alexeev, Nakamura, and Namikawa
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- Harvard University Library: Location: Cabot Science Library, Harvard University - Shelf Numbers: QA3 .L28 no.1958
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