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Computational Algebraic Geometry

Name: Computational Algebraic Geometry
Brand: Cambridge University Press
SKU: 02045683
Price: 142.53 EUR
Availability: InStock
Author: Hal Schenck
ISBN: 9780521829649

Hal Schenck

Jezik

Angleščina

Knjiga Trda

Koda Libristo: 02045683

Založba Cambridge University Press, september 2003

The interplay between algebra and geometry is a beautiful (and fun!) area of mathematical investigat... Celoten opis

Koda Libristo: 02045683

345 b

142.53 €

Na zalogi pri dobavitelju Odposlali bomo v 10-18 dneh

Do 30 dni za vračilo

Drugi so kupili tudi

CHT DE MA BOUILLOIRE N 23 CHANT PAUL DUPIN Knjiga

binding.

6.16 €

Ćwiczenia trzylatka. Montessori Zuzanna Osuchowska

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Fiche de lecture Iphigenie de Jean Racine (Analyse litteraire de reference et resume complet) Jean Racine

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Litterature progressive du francais 2eme edition NICOLE BLONDEAU

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Kura, Hoshi & Maru Yoshihiko Maeno

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Transvampirismo Manuel Montero

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J. S. Bach Para O Baixo: 10 Pe Easy Classical Masterworks

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La dame aux camelias Alexandr Dumas

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Italienische Marchen Clemens Brentano

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Grimassen - Aufsatze 1902-1914 Karl Kraus

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The interplay between algebra and geometry is a beautiful (and fun!) area of mathematical investigation. Advances in computing and algorithms make it possible to tackle many classical problems in a down-to-earth and concrete fashion. This opens wonderful new vistas and allows us to pose, study and solve problems that were previously out of reach. Suitable for graduate students, the objective of this 2003 book is to bring advanced algebra to life with lots of examples. The first chapters provide an introduction to commutative algebra and connections to geometry. The rest of the book focuses on three active areas of contemporary algebra: Homological Algebra (the snake lemma, long exact sequence inhomology, functors and derived functors (Tor and Ext), and double complexes); Algebraic Combinatorics and Algebraic Topology (simplicial complexes and simplicial homology, Stanley-Reisner rings, upper bound theorem and polytopes); and Algebraic Geometry (points and curves in projective space, Riemann-Roch, Cech cohomology, regularity).