- We will send in 10–14 business days.
/images/books/4441804/9780817632472.jpg)
- Author: Armand Borel
- Publisher: Birkhäuser
- ISBN-10: 0817632476
- ISBN-13: 9780817632472
- Format: 16.9 x 24.2 x 2.7 cm, kieti viršeliai
- Language: English
- SAVE -10% with code: EXTRA
Compactifications of Symmetric and Locally Symmetric Spaces (e-book) (used book) | bookbook.eu
Reviews
Description
Noncompact symmetric and locally symmetric spaces naturally appear in many mathematical theories, including analysis (representation theory, nonabelian harmonic analysis), number theory (automorphic forms), algebraic geometry (modulae) and algebraic topology (cohomology of discrete groups). The main purpose of this book is to introduce uniform constructions of most of the known compactifications with emphasis on their geometric and topological structures. Familiarity with the theory of semisimple Lie groups is assumed, as is familiarity with algebraic groups defined over the rational numbers in later parts of the book, although most of the pertinent material is recalled as presented. Otherwise, the book is a self-contained reference aimed at graduate students and research mathematicians interested in the applications of Lie theory and representation theory to diverse fields of mathematics.
EXTRA 10 % discount with code: EXTRA
The promotion ends in 21d.17:24:30
The discount code is valid when purchasing from 10 €. Discounts do not stack.
- Author: Armand Borel
- Publisher: Birkhäuser
- ISBN-10: 0817632476
- ISBN-13: 9780817632472
- Format: 16.9 x 24.2 x 2.7 cm, kieti viršeliai
- Language: English English
Noncompact symmetric and locally symmetric spaces naturally appear in many mathematical theories, including analysis (representation theory, nonabelian harmonic analysis), number theory (automorphic forms), algebraic geometry (modulae) and algebraic topology (cohomology of discrete groups). The main purpose of this book is to introduce uniform constructions of most of the known compactifications with emphasis on their geometric and topological structures. Familiarity with the theory of semisimple Lie groups is assumed, as is familiarity with algebraic groups defined over the rational numbers in later parts of the book, although most of the pertinent material is recalled as presented. Otherwise, the book is a self-contained reference aimed at graduate students and research mathematicians interested in the applications of Lie theory and representation theory to diverse fields of mathematics.
Reviews