Ideals, varieties, and algorithms : an introduction to computational algebraic geometry and commutative algebra /

By:

Cox, David A

Material type: Text

TextSeries: Undergraduate texts in MathematicsPublication details: New York c2015 SpringerEdition: 4th edDescription: xvi, 646pISBN:

978331 9167206

Subject(s):

DDC classification:

516.35 COX

Summary: Algebraic Geometry is the study of systems of polynomial equations in one or more variables, asking such questions as: Does the system have finitely many solutions, and if so how can one find them? And if there are infinitely many solutions, how can they be described and manipulated? The solutions of a system of polynomial equations form a geometric object called a variety; the corresponding algebraic object is an ideal.

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Item type	Current library	Call number	Status	Barcode
Books	Vigyanpuri Campus Mathematics	516.35 COX (Browse shelf(Opens below))	Available	005192
Books	Vigyanpuri Campus Mathematics	516.35 COX (Browse shelf(Opens below))	Available	005193
Books	Vigyanpuri Campus Mathematics	516.35 COX (Browse shelf(Opens below))	Available	005194

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Previous	516.07 BAL Lectures on Kähler Manifolds	516.35 COX Ideals, varieties, and algorithms : an introduction to computational algebraic geometry and commutative algebra /	516.35 COX Ideals, varieties, and algorithms : an introduction to computational algebraic geometry and commutative algebra /	516.35 COX Ideals, varieties, and algorithms : an introduction to computational 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/I Ideals, Varieties, and Algorithms: an introduction to computational algebraic geometry and commutative algebra /	516.35 CUT Introduction to Algebraic Geometry /	Next

Algebraic Geometry is the study of systems of polynomial equations in one or more variables, asking such questions as: Does the system have finitely many solutions, and if so how can one find them? And if there are infinitely many solutions, how can they be described and manipulated? The solutions of a system of polynomial equations form a geometric object called a variety; the corresponding algebraic object is an ideal.

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