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From Differential Geometry to Non-commutative Geometry and Topology

This book aims to provide a friendly introduction to non-commutative geometry. It studies index theory from a classical differential;

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Corings and Comodules

including differential graded categories through classical and Hopf-type module theory to non-commutative geometry and mathematical physics. This;

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Advances in Commutative Ring Theory

interest. Examines wide-ranging developments in commutative algebra, together with connections to algebraic number theory and algebraic geometry.;

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Non Associative Normed Algebras

for non-commutative JB*-algebras and JB*-triples, as well as other topics. The book interweaves pure algebra, geometry of normed spaces, and;

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Geometry Of Time-spaces

This is a monograph about non-commutative algebraic geometry, and its application to physics. The main mathematical inputs are the non;

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Riemann Hypothesis for Function Fields

This book provides a lucid exposition of the connections between non-commutative geometry and the famous Riemann Hypothesis, focusing on;

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The Riemann Hypothesis for Function Fields

This book provides a lucid exposition of the connections between non-commutative geometry and the famous Riemann Hypothesis, focusing on;

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Introduction To Algebraic Geometry And Commutative Algebra

This introductory textbook for a graduate course in pure mathematics provides a gateway into the two difficult fields of algebraic geometry;

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Homological and Computational Methods in Commutative Algebra

relevant developments in algebraic geometry, commutative algebra, computational algebra, discrete geometry and homological algebra. The book offers;

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Noncommutative Geometry

Noncommutative geometry studies an interplay between spatial forms and algebras with non-commutative multiplication. This book covers the;

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Topics in Cyclic Theory

Noncommutative geometry combines themes from algebra, analysis and geometry and has significant applications to physics. This book focuses;

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Topics in Cyclic Theory

Noncommutative geometry combines themes from algebra, analysis and geometry and has significant applications to physics. This book focuses;

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Trends in Contemporary Mathematics

, zonotopal combinatorics, non linear potential theory, variational methods in imaging, Riemann holonomy and algebraic geometry, mathematical problems;

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Singularities, Algebraic Geometry, Commutative Algebra, and Related Topics

theory, algebraic geometry and commutative algebra. The motivation for this collection comes from the wide-ranging research of the distinguished;

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Non-Commutative Analysis

'non-commutative analysis' broadly to include representations of non-Abelian groups, and non-Abelian algebras; emphasis on Lie groups and;

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Non-Commutative Analysis

'non-commutative analysis' broadly to include representations of non-Abelian groups, and non-Abelian algebras; emphasis on Lie groups and;

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Mathematical Models In Science

ideas first published in Geometry of Time-Spaces: Non-commutative Algebraic Geometry Applied to Quantum Theory (World Scientific, 2011), Olav;

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A Singular Introduction to Commutative Algebra

algebra closest to algebraic geometry, with algorithmic treatments of almost every topic.;

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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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commutative ring theory

algebra and algebraic geometry.;

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Algebra - Representation Theory

illuminated their representation theory. The study of Hopf algebras and non-commutative geometry is another new branch of representation theory;

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Combinatorial Aspects of Commutative Algebra and Algebraic Geometry: The Abel Symposium 2009

The Abel Symposium 2009 Combinatorial aspects of Commutative Algebra and Algebraic Geometry , held at Voss, Norway, featured talks by;

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Combinatorial Aspects of Commutative Algebra and Algebraic Geometry: The Abel Symposium 2009

The Abel Symposium 2009 Combinatorial aspects of Commutative Algebra and Algebraic Geometry , held at Voss, Norway, featured talks by;

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Quantum Groups and Related Topics

are devoted to quantum group theory, non-commutative differential geometry, and integrable systems. Particular emphasis is given to the;

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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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The Geometric Universe

non-commutative geometry, knot invariants, and the applications of gauge theory. Contributions from applied mathematics cover the topics;

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