Table of contents for Computational algebraic geometry / Hal Schenck.


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Preface
1. Basics of commutative algebra
2. Projective space and graded objects
3. Free resolutions and regular sequences
4. Gröbner bases
5. Combinatorics and topology
6. Functors: localization, hom, and tensor
7. Geometry of points
8. Homological algebra, derived functors
9. Curves, sheaves and cohomology
10. Projective dimension
A. Abstract algebra primer
B. Complex analysis primer
Bibliography.


Library of Congress subject headings for this publication: Geometry, Algebraic Data processing Congresses