Logo

Frobenius Splitting in Commutative Algebra

Small book cover: Frobenius Splitting in Commutative Algebra

Frobenius Splitting in Commutative Algebra
by

Publisher: arXiv
Number of pages: 53

Description:
Frobenius splitting has inspired a vast arsenal of techniques in commutative algebra, algebraic geometry, and representation theory. The purpose of these lectures is to give a gentle introduction to Frobenius splitting, or more broadly 'Frobenius techniques,' for beginners.

Home page url

Download or read it online for free here:
Download link
(580KB, PDF)

Similar books

Book cover: Commutative AlgebraCommutative Algebra
by - University of Georgia
Contents: Introduction to Commutative Rings; Introduction to Modules; Ideals; Examples of Rings; Swan's Theorem; Localization; Noetherian Rings; Boolean rings; Affine algebras and the Nullstellensatz; The spectrum; Integral extensions; etc.
(5942 views)
Book cover: Commutative Algebra and Noncommutative Algebraic GeometryCommutative Algebra and Noncommutative Algebraic Geometry
by - Cambridge University Press
The books cover birational geometry, D-modules, invariant theory, matrix factorizations, noncommutative resolutions, singularity categories, support varieties, tilting theory, etc. These volumes reflect the lively interaction between the subjects.
(1421 views)
Book cover: Introduction to Twisted Commutative AlgebrasIntroduction to Twisted Commutative Algebras
by - arXiv
An expository account of the theory of twisted commutative algebras, which can be thought of as a theory for handling commutative algebras with large groups of linear symmetries. Examples include the coordinate rings of determinantal varieties, etc.
(3426 views)
Book cover: A Quick Review of Commutative AlgebraA Quick Review of Commutative Algebra
by - Indian Institute of Technology, Bombay
These notes give a rapid review of the rudiments of classical commutative algebra. Some of the main results whose proofs are outlined here are: Hilbert basis theorem, primary decomposition of ideals in noetherian rings, Krull intersection theorem.
(6340 views)