**Algebraic Groups and Discontinuous Subgroups**

by Armand Borel, George D. Mostow

**Publisher**: American Mathematical Society 1966**ISBN/ASIN**: 0821814095**ISBN-13**: 9780821814093**Number of pages**: 426

**Description**:

The book is concentrated around five major themes: linear algebraic groups and arithmetic groups, adeles and arithmetic properties of algebraic groups, automorphic functions and spectral decomposition of L2-spaces of coset spaces, holomorphic automorphic functions on bounded symmetric domains and moduli problems, vector valued cohomology and deformation of discrete subgroups.

Download or read it online for free here:

**Download link**

(27MB, PDF)

## Similar books

**Analysis on Homogeneous Spaces**

by

**Ralph Howard**-

**Royal Institute of Technology Stockholm**

The main goal of these notes is to give a proof of the basic facts of harmonic analysis on compact symmetric spaces and then to apply these to concrete problems involving things such as the Radon and related transforms on these spaces.

(

**4252**views)

**Convex Bodies and Algebraic Geometry**

by

**Tadao Oda**-

**Springer**

The theory of toric varieties describes a fascinating interplay between algebraic geometry and the geometry of convex figures in real affine spaces. This book is a unified up-to-date survey of the various results and interesting applications ...

(

**1689**views)

**Algebraic Curves: an Introduction to Algebraic Geometry**

by

**William Fulton**-

**Benjamin**

These notes develop the theory of algebraic curves from the viewpoint of modern algebraic geometry, but without excessive prerequisites. It assumed that the reader is familiar with some basic properties of rings, ideals, and polynomials.

(

**9936**views)

**Introduction to Algebraic Geometry**

by

**Sudhir R. Ghorpade**-

**Indian Institute of Technology Bombay**

This text is a brief introduction to algebraic geometry. We will focus mainly on two basic results in algebraic geometry, known as Bezout's Theorem and Hilbert's Nullstellensatz, as generalizations of the Fundamental Theorem of Algebra.

(

**4364**views)