Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves - Info and Reading Options
By Jean-Benoît Bost

"Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves" is published by Birkhäuser in Aug 22, 2020, it has 404 pages and the language of the book is English.
“Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves” Metadata:
- Title: ➤ Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves
- Author: Jean-Benoît Bost
- Language: English
- Number of Pages: 404
- Publisher: Birkhäuser
- Publish Date: Aug 22, 2020
“Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves” Subjects and Themes:
Edition Specifications:
- Format: hardcover
Edition Identifiers:
- The Open Library ID: OL30176565M - OL22149051W
- Online Computer Library Center (OCLC) ID: 1196330188
- ISBN-13: 9783030443283
- ISBN-10: 3030443280
- All ISBNs: 3030443280 - 9783030443283
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"Theta Invariants of Euclidean Lattices and Infinite-Dimensional Hermitian Vector Bundles over Arithmetic Curves" Description:
The Open Library:
This book presents the most up-to-date and sophisticated account of the theory of Euclidean lattices and sequences of Euclidean lattices, in the framework of Arakelov geometry, where Euclidean lattices are considered as vector bundles over arithmetic curves. It contains a complete description of the theta invariants which give rise to a closer parallel with the geometric case. The author then unfolds his theory of infinite Hermitian vector bundles over arithmetic curves and their theta invariants, which provides a conceptual framework to deal with the sequences of lattices occurring in many diophantine constructions. The book contains many interesting original insights and ties to other theories. It is written with extreme care, with a clear and pleasant style, and never sacrifices accessibility to sophistication.
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