Gröbner Bases and Convex Polytopes
✍ Bernd Sturmfels
📂 Library
📅 1995
🏛 American Mathematical Society
🌐 English
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Gröbner bases and convex polytopes
✍ Scribed by Bernd Sturmfels
- Publisher
- AMS
- Year
- 1996
- Leaves
- 92
- Series
- University Lecture Series #8
- Category
- Library
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📜 SIMILAR VOLUMES
Gröbner Bases and Convex Polytopes
✍ Bernd Sturmfels
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This book is about the interplay of computational commutative algebra and the theory of convex polytopes. It centers around a special class of ideals in a polynomial ring: the class of toric ideals. They are characterized as those prime ideals that are generated by monomial differences or as the def
Grobner Bases and Convex Polytopes
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🌐 English
This book is about the interplay of computational commutative algebra and the theory of convex polytopes. It centers around a special class of ideals in a polynomial ring: the class of toric ideals. They are characterized as those prime ideals that are generated by monomial differences or as the def
Grobner bases and convex polytopes
✍ Sturmfels B.
📂 Library
📅 1996
🏛 AMS
🌐 English
Grobner bases and convex polytopes
✍ Bernd Sturmfels
📂 Library
📅 1996
🏛 American Mathematical Society
🌐 English
This book is about the interplay of computational commutative algebra and the theory of convex polytopes. It centers around a special class of ideals in a polynomial ring: the class of toric ideals. They are characterized as those prime ideals that are generated by monomial differences or as the def
Gröbner Bases and Applications
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📅 1998
🏛 Cambridge University Press
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The theory of Gröbner bases, invented by Bruno Buchberger, is a general method by which many fundamental problems in various branches of mathematics and engineering can be solved by structurally simple algorithms. The method is now available in all major mathematical software systems. This book prov