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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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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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Structural Aspects Of Quantum Field Theory And Noncommutative Geometry (In 2 Volumes)

main techniques and results of quantum field theory, while the second treats more recent developments, in particular the subject of quantum;

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Quantum Groups and Noncommutative Geometry

in algebra to take up the study of Hopf algebras and quantum groups. In this expanded write-up of those lectures, Manin systematically develops an;

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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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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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Structural Aspects Of Quantum Field Theory And Noncommutative Geometry (In 2 Volumes)

more recent developments, in particular the subject of quantum groups and noncommutative geometry, and their interrelation.The first volume;

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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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Quantum Stochastic Processes and Noncommutative Geometry

features of the book, including the interaction of QDS and quantum stochastic calculus with noncommutative geometry and a thorough discussion;

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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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Quantum Field Theory and Noncommutative Geometry

on the lectures and talks that have been given at a recent meeting on Quantum Field Theory and Noncommutative Geometry. A considerable effort;

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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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Geometric And Topological Methods For Quantum Field Theory - Proceedings Of The Summer School

and quantum field theory. These include Hopf algebras underlying renormalization schemes in quantum field theory, noncommutative geometry with;

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Noncommutative Geometry And Physics 2005 - Proceedings Of The International Sendai-beijing Joint Workshop

Noncommutative geometry is a novel approach which is opening up new possibilities for geometry from a mathematical viewpoint. It is also;

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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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Noncommutative Geometry, Quantum Fields and Motives

The unifying theme of this book is the interplay among noncommutative geometry, physics, and number theory. The two main objects;

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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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Quantum Groups Primer

, braided categories and noncommutative differential geometry. It should also be useful for mathematical physicists.;

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Noncommutative Geometry and Optimal Transport

of noncommutative geometry and its possible interpretation as a Wasserstein distance on a quantum space, as well as several topic papers.;

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Lie Theory and Its Applications in Physics

and groups, superalgebras and supergroups, groups and quantum groups, noncommutative geometry, symmetries of linear and nonlinear partial;

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Lie Theory and Its Applications in Physics

, superalgebras and supergroups, groups and quantum groups, noncommutative geometry, symmetries of linear and nonlinear partial differential operators;

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Surveys in Noncommutative Geometry

Weinberger discuss various applications of noncommutative geometry to problems in 'ordinary' geometry and topology. The lectures of Lagarias and;

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Noncommutative Distributions

physicists studying current algebras, the representation theory of Lie groups, and quantum field theory, and graduate students in these disciplines.;

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Geometric and Topological Methods for Quantum Field Theory

at the interface between algebra, geometry, topology and quantum field theory. The first part of the book begins with an account of important;

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Noncommutative Geometry And Physics - Proceedings Of The Coe International Workshop

between mathematicians and physicists in various aspects of frontier research on noncommutative differential geometry. The active contributors;

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