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47
result(s) for
"Noncommutative differential geometry."
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Singular integrals in quantum Euclidean spaces
by
Junge, Marius
,
González-Pérez, Adrían Manuel
,
Parcet, Javier
in
Calderón-Zygmund operator
,
Calderón-Zygmund operator
,
Functional analysis -- Selfadjoint operator algebras ($C$-algebras, von Neumann ($W$-) algebras, etc.) -- General theory of von Neumann algebras. msc
2021
We shall establish the core of singular integral theory and pseudodifferential calculus over the archetypal algebras of
noncommutative geometry: quantum forms of Euclidean spaces and tori. Our results go beyond Connes’ pseudodifferential calculus for
rotation algebras, thanks to a new form of Calderón-Zygmund theory over these spaces which crucially incorporates nonconvolution
kernels. We deduce
Noncommutative Geometry
The series is devoted to the publication of monographs and high-level textbooks in mathematics, mathematical methods and their applications. Apart from covering important areas of current interest, a major aim is to make topics of an interdisciplinary nature accessible to the non-specialist. The works in this series are addressed to advanced students and researchers in mathematics and theoretical physics. In addition, it can serve as a guide for lectures and seminars on a graduate level. The series de Gruyter Studies in Mathematics was founded ca. 30 years ago by the late Professor Heinz Bauer and Professor Peter Gabriel with the aim to establish a series of monographs and textbooks of high standard, written by scholars with an international reputation presenting current fields of research in pure and applied mathematics. While the editorial board of the Studies has changed with the years, the aspirations of the Studies are unchanged. In times of rapid growth of mathematical knowledge carefully written monographs and textbooks written by experts are needed more than ever, not least to pave the way for the next generation of mathematicians. In this sense the editorial board and the publisher of the Studies are devoted to continue the Studies as a service to the mathematical community. Please submit any book proposals to Niels Jacob.
Lectures on fuzzy and fuzzy SUSY physics
by
Kürkçüoğlu, S
,
Vaidya, S
,
Balachandran, A.P
in
Fuzzy systems
,
Mathematics
,
Noncommutative differential geometry
2007
Noncommutative geometry provides a powerful tool for regularizing quantum field theories in the form of fuzzy physics. Fuzzy physics maintains symmetries, has no fermion-doubling problem and represents topological features efficiently. These lecture notes provide a comprehensive introduction to the field. Starting with the construction of fuzzy spaces, using the concrete examples of the fuzzy sphere and fuzzy complex projective spaces, the book moves on to discuss the technology of star products on noncommutative R2d and on the fuzzy sphere. Scalar, spinor and gauge field theories as well as extended objects such as monopoles and nonlinear sigma modes are treated in considerable detail. A detailed treatment of the regularization of supersymmetry is given using the techniques of fuzzy physics.
Noncommutative geometry and optimal transport : Workshop on Noncommutative Geometry and Optimal Transport, November 27, 2014, Besançon, France
by
Wallet, Jean-Christophe
,
Martinetti, Pierre
,
Workshop on Noncommutative Geometry and Optimal Transport
in
Mathematical optimization -- Congresses
,
Noncommutative differential geometry -- Congresses
2016
Topics in algebraic and noncommutative geometry : proceedings in memory of Ruth Michler, July 20-22, 2001, Luminy, France, October 25-28, 2001, Annapolis, Maryland
by
Melles, Caroline Grant
,
Michler, Ruth Ingrid
in
Geometry, Algebraic
,
Noncommutative differential geometry
2003
This book presents the proceedings of two conferences, Resolution des singularites et geometrie non commutative and the Annapolis Algebraic Geometry Conference. Research articles in the volume cover various topics of algebraic geometry, including the theory of Jacobians, singularities, applications to cryptography, and more. The book is suitable for graduate students and research mathematicians interested in algebraic geometry.
Noncommutative geometry and representation theory in mathematical physics : satellite conference to the Fourth European Congress of Mathematics, July 5-10, 2004, Karlstad University, Karlstad, Sweden
by
Fuchs, Jürgen, 1957 May 19-
,
European Congress of Mathematics
in
Mathematical physics
,
Mathematical physics -- Congresses
,
Noncommutative differential geometry
2005
Mathematics provides a language in which to formulate the laws that govern nature. It is a language proven to be both powerful and effective. In the quest for a deeper understanding of the fundamental laws of physics, one is led to theories that are increasingly difficult to put to the test. In recent years, many novel questions have emerged in mathematical physics, particularly in quantum field theory. Indeed, several areas of mathematics have lately become increasingly influential in physics and, in turn, have become influenced by developments in physics. Over the last two decades, interactions between mathematicians and physicists have increased enormously and have resulted in a fruitful cross-fertilization of the two communities.This volume contains the plenary talks from the international symposium on Noncommutative Geometry and Representation Theory in Mathematical Physics held at Karlstad University (Sweden) as a satellite conference to the Fourth European Congress of Mathematics. The scope of the volume is large and its content is relevant to various scientific communities interested in noncommutative geometry and representation theory. It offers a comprehensive view of the state of affairs for these two branches of mathematical physics. The book is suitable for graduate students and researchers interested in mathematical physics.
Elliptic theory and noncommutative geometry : nonlocal elliptic operators
by
Savin, Anton Yu
,
Sternin, B. I︠U︡.
,
Nazaikinskii, V. E.
in
Elliptic operators
,
Mathematics
,
Mathematics and Statistics
2008
This comprehensive yet concise book deals with nonlocal elliptic differential operators. These are operators whose coefficients involve shifts generated by diffeomorphisms of the manifold on which the operators are defined. This is the first book featuring a consistent application of methods of noncommutative geometry to the index problem in the theory of nonlocal elliptic operators. To make the book self-contained, the authors have included necessary geometric material.
Blowing up of non-commutative smooth surfaces
This text looks at topics that include: preliminaries on category theory; non-commutative geometry; pseudo-compact rings; Cohen-Macaulay curves embedded in quasi-schemes; derived categories; quantum plane geometry; and non-commutative cubic surfaces.
Diffeomorphisms and noncommutative analytic torsion
This book is intended for graduate students and research mathematicians working in global analysis and analysis on manifolds