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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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Noncommutative Geometry

This book covers the basics of noncommutative geometry (NCG) and its applications in topology, algebraic geometry, and number theory. The;

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Noncommutative Algebraic Geometry

There are many interactions between noncommutative algebra and representation theory on the one hand and classical algebraic geometry on;

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Noncommutative Geometry

key concepts of noncommutative geometry and its applications in topology, algebraic geometry, and number theory. Our presentation;

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Mathematical Sciences Research Institute Publications

There are many interactions between noncommutative algebra and representation theory on the one hand and classical algebraic geometry on;

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Invitation To Noncommutative Geometry, An

given by leading experts in the field and the range of topics is kept as broad as possible by including both the algebraic and the differential;

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Invitation To Noncommutative Geometry, An

given by leading experts in the field and the range of topics is kept as broad as possible by including both the algebraic and the differential;

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Symplectic, Poisson, and Noncommutative Geometry

noncommutative geometry, approaches quantum mechanics from a more algebraic viewpoint, as it addresses quantization as a deformation of Poisson;

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Noncommutative Geometry And Physics 3 - Proceedings Of The Noncommutative Geometry And Physics 2008, On K-theory And D-branes & Proceedings Of The Rims Thematic Year 2010 On Perspectives In Deformation Quantization And Noncommutative Geometry

Noncommutative differential geometry is a novel approach to geometry, aimed in part at applications in physics. It was founded in the early;

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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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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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Non-Commutative Localization in Algebra and Topology

topology of non-simply-connected spaces, algebraic geometry and noncommutative geometry. This volume consists of 9 articles on noncommutative;

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Quantum Isometry Groups

first book to present the research on the quantum isometry group , highlighting the interaction of noncommutative geometry and quantum groups;

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Commutative Algebra & Algebraic Geometry

Spring 2013) and Noncommutative Algebraic Geometry and Representation Theory (Spring 2013). There have been many significant developments;

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Commutative Algebra & Algebraic Geometry

Spring 2013) and Noncommutative Algebraic Geometry and Representation Theory (Spring 2013). There have been many significant developments;

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Zariski Geometries

various other mathematical fields. Its logical approach helps us understand why algebraic geometry is so fundamental throughout mathematics and;

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Virtual Topology and Functor Geometry

gravity, string theory, and statistical physics. From this point of view, it is ideal to devise a concept of space and its geometry that;

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Virtual Topology and Functor Geometry

gravity, string theory, and statistical physics. From this point of view, it is ideal to devise a concept of space and its geometry that;

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Surveys in Noncommutative Geometry

In June 2000, the Clay Mathematics Institute organized an Instructional Symposium on Noncommutative Geometry in conjunction with the AMS;

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Noncommutative Geometry And Physics - Proceedings Of The Coe International Workshop

Noncommutative differential geometry is a novel approach to geometry that is paving the way for exciting new directions in the development;

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Noncommutative Geometry and Optimal Transport

This volume contains the proceedings of the Workshop on Noncommutative Geometry and Optimal Transport, held on November 27, 2014;

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Noncommutative Geometry, Arithmetic, And Related Topics

the intersection of noncommutative geometry and number theory. The interplay between these two fields centers on the study of the rich;

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Topics in Non-Commutative Geometry

There is a well-known correspondence between the objects of algebra and geometry: a space gives rise to a function algebra; a vector bundle;

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Topics in Non-Commutative Geometry

There is a well-known correspondence between the objects of algebra and geometry: a space gives rise to a function algebra; a vector bundle;

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Advances in Noncommutative Geometry

This authoritative volume in honor of Alain Connes, the foremost architect of Noncommutative Geometry, presents the state-of-the art;

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Lie Methods in Deformation Theory

perspective. Deformation theory is an important subject in algebra and algebraic geometry, with an origin that dates back to Kodaira, Spencer;

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Supersymmetry and Noncommutative Geometry

In this work the question whether noncommutative geometry allows for supersymmetric theories is addressed. Noncommutative geometry has seen;

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