Results 71 to 80 of about 16,964 (172)
Noncommutative Differential Geometry and Connections on Simplicial Manifolds
LaTeX2e, uses AMS-LaTeX package, 25 ...
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Modular curvature for toric noncommutative manifolds
A general question behind this paper is to explore a good notion for intrinsic curvature in the framework of noncommutative geometry started by Alain Connes in the 80s.
Liu, Yang
core
A new notion of Cartan pairs as a substitute of notion of vector fields in noncommutative geometry is proposed. The correspondence between Cartan pairs and differential calculi is established.Comment: 7 pages in LaTeX, to be published in Czechoslovak ...
A. Jadczyk +11 more
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Noncommutative Differential Geometry and Twisting of Quantum Groups [PDF]
10 pages, to appear Proc. LMS Symposium Quantum Groups, Durham, 1999.
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Mini-workshop: Dirac Operators in Differential and Noncommutative Geometry
The mini-workshop, organized by Christian Bär and Andrzej Sitarz, had a very special character. The participating scientists came from two different mathematical communities: differential geometry (working mainly on problems related to the Dirac operator on spin manifolds) and noncommutative geometry (working mainly on concepts of Dirac operators in ...
Christian Bär, Andrzej Sitarz
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The Standard Model as an extension of the noncommutative algebra of forms
The Standard Model of particle physics can be deduced from a small number of axioms within Connes' noncommutative geometry (NCG). Boyle and Farnsworth [New J. Phys.
Besnard, Fabien +2 more
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Classification of Differentials on Quantum Doubles and Finite Noncommutative Geometry [PDF]
We discuss the construction of finite noncommutative geometries on Hopf algebras and finite groups in the `quantum groups approach'. We apply the author's previous classification theorem, implying that calculi in the factorisable case correspond to blocks in the dual, to classify differential calculi on the quantum codouble $D^*(G)=kG\lcocross k(G)$ of
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Curvature-Dimension Conditions for Symmetric Quantum Markov Semigroups. [PDF]
Wirth M, Zhang H.
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On synthetic interpretation of quantum principal bundles
Quantum principal bundles or principal comodule algebras are re-interpreted as principal bundles within a framework of Synthetic Noncommutative Differential Geometry.
Brzeziński, Tomasz
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Quasinormal modes and shadow of noncommutative black hole. [PDF]
Campos JAV +3 more
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