Logo

Homogeneous Spaces and Equivariant Embeddings

Small book cover: Homogeneous Spaces and Equivariant Embeddings

Homogeneous Spaces and Equivariant Embeddings
by

Publisher: arXiv
Number of pages: 250

Description:
This is a monograph on homogeneous spaces of algebraic groups and their equivariant embeddings. Some results are supplied with proofs, while the other are cited with references to the original papers. Starting with basic properties of algebraic homogeneous spaces, the author focuses on homogeneous spaces of reductive groups and introduces two invariants: complexity and rank. He considers the Luna-Vust theory of equivariant embeddings, paying attention to the case of complexity not greater than one.

Home page url

Download or read it online for free here:
Download link
(2.3MB, PDF)

Similar books

Book cover: An Introduction to Complex Algebraic GeometryAn Introduction to Complex Algebraic Geometry
by - Institut Fourier Grenoble
This is an advanced course in complex algebraic geometry presupposing only some familiarity with theory of algebraic curves or Riemann surfaces. The goal is to understand the Enriques classification of surfaces from the point of view of Mori-theory.
(6150 views)
Book cover: Noncommutative Algebraic GeometryNoncommutative Algebraic Geometry
by - Cambridge University Press
This book provides an introduction to some of the most significant topics in this area, including noncommutative projective algebraic geometry, deformation theory, symplectic reflection algebras, and noncommutative resolutions of singularities.
(915 views)
Book cover: Introduction to Stokes StructuresIntroduction to Stokes Structures
by - arXiv
The purpose of these lectures is to introduce the notion of a Stokes-perverse sheaf as a receptacle for the Riemann-Hilbert correspondence for holonomic D-modules. They develop the original idea of P. Deligne in dimension one.
(5347 views)
Book cover: Strings and GeometryStrings and Geometry
by - American Mathematical Society
This volume highlights the interface between string theory and algebraic geometry. The topics covered include manifolds of special holonomy, supergravity, supersymmetry, D-branes, the McKay correspondence and the Fourier-Mukai transform.
(8477 views)