Results 101 to 110 of about 916 (188)
SUSY Quantum Hall Effect on Non-Anti-Commutative Geometry
We review the recent developments of the SUSY quantum Hall effect [hep-th/0409230, hep-th/0411137, hep-th/0503162, hep-th/0606007, arXiv:0705.4527]. We introduce a SUSY formulation of the quantum Hall effect on supermanifolds.
Kazuki Hasebe
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Principal Fiber Bundles in Non-commutative Geometry [PDF]
50 pages, including table of contents and ...
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On the UV/IR mixing of Lie algebra-type noncommutatitive ϕ 4-theories
We show that a UV divergence of the propagator integral implies the divergences of the UV/IR mixing in the two-point function at one-loop for a ϕ 4-theory on a generic Lie algebra-type noncommutative space-time.
Kilian Hersent
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Non-associative algebras of cubic matrices and their gauge theories
Motivated by M-theory, we define a new type of non-associative algebra involving usual and cubic matrices at the same time. The resulting algebra can be regarded as a two-term truncated L ∞ algebra giving rise to a fundamental identity between the two ...
Ralph Blumenhagen +2 more
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The Non-Commutative Brillouin Torus a Non-Commutative Geometry perspective
ilustraciones, diagramas La geometría no conmutativa ha encontrado un campo fértil de ejemplos en la mecánica cuántica y ha proporcionado herramientas matemáticas rigurosas para extraer información topológica y geométrica de esos sistemas. Esta tesis es una incursión en algunas de las herramientas utilizadas por Jean Bellissard y colaboradores para el ...
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Yang-Mills field from fuzzy sphere quantum Kaluza-Klein model
Using the framework of quantum Riemannian geometry, we show that gravity on the product of spacetime and a fuzzy sphere is equivalent under minimal assumptions to gravity on spacetime, an su 2-valued Yang-Mills field A μi and a real-symmetric-matrix ...
Chengcheng Liu, Shahn Majid
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Matrix Quantum Mechanics and Entanglement Entropy: A Review. [PDF]
Fliss JR, Frenkel A.
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Robustness of Topological Phases on Aperiodic Lattices. [PDF]
Li Y.
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Shifted Poisson structures on higher Chevalley-Eilenberg algebras. [PDF]
Kemp C, Laugwitz R, Schenkel A.
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