Computations in Algebraic Geometry with Macaulay 2

Large book cover: Computations in Algebraic Geometry with Macaulay 2

Computations in Algebraic Geometry with Macaulay 2

Publisher: Springer
ISBN/ASIN: 3540422307
ISBN-13: 9783540422303
Number of pages: 343

This book presents algorithmic tools for algebraic geometry and experimental applications of them. It also introduces a software system in which the tools have been implemented and with which the experiments can be carried out. Macaulay 2 is a computer algebra system devoted to supporting research in algebraic geometry, commutative algebra, and their applications.

Home page url

Download or read it online for free here:
Download link
(1.4MB, PDF)

Similar books

Book cover: Introduction to Algebraic GeometryIntroduction to Algebraic Geometry
From the table of contents: Affine Varieties; Ideals and varieties. Hilbert's Basis Theorem. Regular functions and regular mappings. Projective and Abstract Varieties; Dimension Theory; Regular and singular points; Intersection theory.
Book cover: Convex Bodies and Algebraic GeometryConvex Bodies and Algebraic Geometry
by - 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 ...
Book cover: Multiplication of Vectors and Structure of 3D Euclidean SpaceMultiplication of Vectors and Structure of 3D Euclidean Space
by - viXra
This text is a motivational survey of geometric algebra in 3D. The intention here was to use simple examples and reader is referred to the independent problem solving. The active reading of text is recommended, with paper and pencil in hand.
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.