Applications of Computational Algebraic Geometry

Author:
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Binding: Hardcover
ISBN: 0821807501

Applications of Computational Algebraic Geometry: American Mathematical Society Short Course January 6-7, 1997 San Diego, California (Proceedings of Symposia in Applied Mathematics)

This book introduces readers to key ideas and applications of computational algebraic geometry. Get Applications of Computational Algebraic Geometry computer books for free.
Beginning with the discovery of GrAbner bases and fueled by the advent of modern computers and the rediscovery of resultants, computational algebraic geometry has grown rapidly in importance. The fact that "crunching equations" is now as easy as "crunching numbers" has had a profound impact in recent years. At the same time, the mathematics used in computational algebraic geometry is unusually elegant and accessible, which makes the subject easy to learn and easy to apply. This book begins with an introduction to GrAbner bases and resultants, then discusses some of the more recent methods for solving systems of polynomial equations. A sampler of Check Applications of Computational Algebraic Geometry our best computer books for 2013. All books are available in pdf format and downloadable from rapidshare, 4shared, and mediafire.

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Beginning with the discovery of GrAbner bases and fueled by the advent of modern computers and the rediscovery of resultants, computational algebraic geometry has grown rapidly in importance. The fact that "crunching equations" is now as easy as "crunching numbers" has had a profound impact in recent years. At the same time, the mathematics used in computational algebraic geometry is unusually elegant and accessible, which makes the subject easy to learn and easy to apply. This book begins with an introduction to GrAbner bases and resultants, then discusses some of the more recent methods for solving systems of polynomial equations eginning with the discovery of GrAbner bases and fueled by the advent of modern computers and the rediscovery of resultants, computational algebraic geometry has grown rapidly in importance. The fact that "crunching equations" is now as easy as "crunching numbers" has had a profound impact in recent years. At the same time, the mathematics used in computational algebraic geometry is unusually elegant and accessible, which makes the subject easy to learn and easy to apply. This book begins with an introduction to GrAbner bases and resultants, then discusses some of the more recent methods for solving systems of polynomial equations. A sampler of

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