**Determinantal Rings**

by Winfried Bruns, Udo Vetter

**Publisher**: Springer 1988**ISBN/ASIN**: 3540194681**ISBN-13**: 9783540194682**Number of pages**: 244

**Description**:

Determinantal rings and varieties have been a central topic of commutative algebra and algebraic geometry. Their study has attracted many prominent researchers and has motivated the creation of theories which may now be considered part of general commutative ring theory. The book gives a first coherent treatment of the structure of determinantal rings. The main approach is via the theory of algebras with straightening law.

Download or read it online for free here:

**Download link**

(1.2MB, PDF)

## Similar books

**Introduction to Algebraic Topology and Algebraic Geometry**

by

**U. Bruzzo**

Introduction to algebraic geometry for students with an education in theoretical physics, to help them to master the basic algebraic geometric tools necessary for algebraically integrable systems and the geometry of quantum field and string theory.

(

**6588**views)

**Lectures on Birational Geometry**

by

**Caucher Birkar**-

**arXiv**

Topics covered: introduction into the subject, contractions and extremal rays, pairs and singularities, Kodaira dimension, minimal model program, cone and contraction, vanishing, base point freeness, flips and local finite generation, etc.

(

**4135**views)

**Lectures on Expansion Techniques In Algebraic Geometry**

by

**S.S. Abhyankar**-

**Tata Institute Of Fundamental Research**

From the table of contents: Meromorphic Curves; G-Adic Expansion and Approximate Roots; Characteristic Sequences of a Meromorphic Curve; The Fundamental Theorem and applications; Irreducibility, Newton's Polygon; The Jacobian Problem.

(

**5266**views)

**Mixed Motives**

by

**Marc Levine**-

**American Mathematical Society**

This book combines foundational constructions in the theory of motives and results relating motivic cohomology to more explicit constructions. Prerequisite for understanding the work is a basic background in algebraic geometry.

(

**10306**views)