Ideals, varieties, and algorithms: an Introduction to computational algebraic geometry and commutative algebra/ David Cox,John Little,Donal O'Shea
Material type:![Text](/opac-tmpl/lib/famfamfam/BK.png)
Contents:
1. Geometry, Algebra, and Algorithms.-
2. Groebner Bases.-
3. Elimination Theory.-
4.The Algebra-Geometry Dictionary.-
5. Polynomial and Rational Functions on a Variety.-
6. Robotics and Automatic Geometric Theorem Proving.-
7. Invariant Theory of Finite Groups.-
8. Projective Algebraic Geometry.-
9. The Dimension of a Variety.-
10.Additional Groebner Basis Algorithms.-
Item type | Current library | Call number | Status | Date due | Barcode | Item holds |
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Central Library, Sikkim University General Book Section | 516.35 COX/I (Browse shelf(Opens below)) | Available | P39980 |
Total holds: 0
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516.35 BON/E Elements of noncommutative geometry/ | 516.35 BOR/A An algebraic approach to geometry/ | 516.35 BOS/A Algebraic geometry and commutative algebra/ | 516.35 COX/I Ideals, varieties, and algorithms: an Introduction to computational algebraic geometry and commutative algebra/ | 516.35 COX/U Using Algebraic Geometry (Graduate Texts in Mathematics)/ | 516.35 ERI/N Noncommutative deformation theory/ | 516.35 GRI/P Principles of algebraic geometry/ |
1. Geometry, Algebra, and Algorithms.-
2. Groebner Bases.-
3. Elimination Theory.-
4.The Algebra-Geometry Dictionary.-
5. Polynomial and Rational Functions on a Variety.-
6. Robotics and Automatic Geometric Theorem Proving.-
7. Invariant Theory of Finite Groups.-
8. Projective Algebraic Geometry.-
9. The Dimension of a Variety.-
10.Additional Groebner Basis Algorithms.-
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