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Algebraic Geometry over $C^infty $-Rings

geometry in which rings or algebras are replaced by $C^infty $-rings. As schemes are the basic objects in algebraic geometry, the new basic objects;

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Commutative Algebra Volume II

of Noetherian rings and Dedekind domains. The connection of Volume II's material to algebraic geometry is stressed throughout the presentation, making;

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Algebraic Geometry for Associative Algebras

This work focuses on the association of methods from topology, category and sheaf theory, algebraic geometry, noncommutative and;

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Mathematics, Game Theory & Algebra Compendium

geometry including Field Theory and Polynomials; Commutative Rings and Algebras; Algebraic Geometry; Linear and Multilinear Algebras; Matrix Theory;

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Mathematics, Game Theory & Algebra Compendium

geometry including Field Theory and Polynomials; Commutative Rings and Algebras; Algebraic Geometry; Linear and Multi-linear Algebras; Matrix;

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Cox Rings

Manin's conjecture. The introductory chapters require only basic knowledge in algebraic geometry. The more advanced chapters also touch on;

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Polynomial Rings and Affine Algebraic Geometry

This proceedings volume gathers selected, peer-reviewed works presented at the Polynomial Rings and Affine Algebraic Geometry Conference;

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Commutative Ring Theory

Exploring commutative algebra's connections with and applications to topological algebra and algebraic geometry, Commutative Ring Theory;

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Polynomial Rings and Affine Algebraic Geometry: Praag 2018, Tokyo, Japan, February 12-16

This proceedings volume gathers selected, peer-reviewed works presented at the Polynomial Rings and Affine Algebraic Geometry Conference;

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(Mostly) Commutative Algebra

involved in algebraic geometry. More than 300 exercises will allow the reader to deepen his understanding of the subject. The book;

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Lectures On Algebra - Volume 1

forthcoming sequel, Lectures on Algebra II, will serve as a textbook for a linear algebra course. The author's fondness for algebraic geometry shows;

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Rings, Hopf Algebras, and Brauer Groups

Based on papers presented at a recent international conference on algebra and algebraic geometry held jointly in Antwerp and Brussels;

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Algebra - Representation Theory

algebraic groups; non-commutative algebraic geometry; representation theory of finite groups and cohomology; the structure of special;

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Algebraic Geometry for Beginners

This book offers a self-contained elementary introduction to the fundamental concepts and techniques of Algebraic Geometry, leading to some;

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Noncommutative Algebra and Geometry

a wide range of international experts as contributors, this book is an ideal reference for mathematicians in algebra and algebraic geometry.;

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Skew PBW Extensions

some key topics in the noncommutative algebraic geometry of quantum algebras are given, including an investigation of semi-graded Koszul;

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Corings and Comodules

Corings and comodules are fundamental algebraic structures, which can be thought of as both dualisations and generalisations of rings and;

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Regular Sequences and Resultants

rings. Elimination theory is a classical topic in commutative algebra and algebraic geometry, and it has become of renewed importance recently;

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Regular Sequences and Resultants

rings. Elimination theory is a classical topic in commutative algebra and algebraic geometry, and it has become of renewed importance recently;

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Commutative Ring Theory

algebraic geometry and complex analytical geometry. Matsumura covers the basic material, including dimension theory, depth, Cohen-Macaulay rings;

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Undergraduate Commutative Algebra

Commutative algebra is at the crossroads of algebra, number theory and algebraic geometry. This textbook is affordable and clearly;

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London Mathematical Society Student Texts

Commutative algebra is at the crossroads of algebra, number theory and algebraic geometry. This textbook is affordable and clearly;

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Contributions in Algebra and Algebraic Geometry

and its applications to algebraic geometry, Lie groups, algebraic combinatorics, and representation theory are covered. The articles are;

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Computational Algebraic Geometry

and simplicial homology, Stanley-Reisner rings, upper bound theorem and polytopes); and Algebraic Geometry (points and curves in projective;

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Computational Algebraic Geometry

and simplicial homology, Stanley-Reisner rings, upper bound theorem and polytopes); and Algebraic Geometry (points and curves in projective;

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Topological Methods in Algebraic Geometry

. K. KODAIRA and D. C. SPENCER have also applied sheaf theory to algebraic geometry with great success. Their methods differ from those;

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Introduction To Algebraic Coding Theory

of applications including e-mail, telephone, and remote sensing (for example, photographs of Mars).An expert in algebra and algebraic geometry, Tzuong;

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