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      Noncommutative Geometry and Gauge Theory on Fuzzy Sphere

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          Abstract

          The differential algebra on the fuzzy sphere is constructed by applying Connes' scheme. The U(1) gauge theory on the fuzzy sphere based on this differential algebra is defined. The local U(1) gauge transformation on the fuzzy sphere is identified with the left \(U(N+1)\) transformation of the field, where a field is a bimodule over the quantized algebra \(\CA_N\). The interaction with a complex scalar field is also given.

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          On a Hilbert space of analytic functions and an associated integral transform part I

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            Configuration-interaction calculations on the fractional quantum Hall effect

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                Author and article information

                Journal
                29 January 1998
                2000-03-22
                Article
                10.1007/s002200000213
                hep-th/9801195
                6f68a763-0dcb-4297-95e3-927f1cd2ef21
                History
                Custom metadata
                TU-HEP 528
                Commun.Math.Phys. 212 (2000) 395-413
                LaTeX 26 pages, final version (Dec.1999) accepted in CMP. An extra term in the gauge action is discussed
                hep-th

                High energy & Particle physics
                High energy & Particle physics

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