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Volumn 240, Issue 3, 2003, Pages 447-456

Spectral Triples and Associated Connes-de Rham Complex for the Quantum SU(2) and the Quantum Sphere

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EID: 0141569055 PISSN: 00103616 EISSN: None Source Type: Journal
DOI: 10.1007/s00220-003-0921-6 Document Type: Article

Times cited : (19)

References (13)

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- Baaj, S.¹ Julg, P.²

2
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- Equivariant spectral triples on the quantum SU(2) group
- Chakraborty, P.S., Pal, A.: Equivariant spectral triples on the quantum SU(2) group. K-Theory 28(2), 107-126 (2003)
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- Chakraborty, P.S.¹ Pal, A.²

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- On the Chern character of θ summable Fredholm modules
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- Connes, A.¹

5
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- London-New York: Academic Press
- Connes, A.: Noncommutative Geometry, London-New York: Academic Press, 1994
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- Connes, A.¹

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- The local index formula in noncommutative geometry
- Connes, A., Moscovici, H.: The local index formula in noncommutative geometry. Geom. Funct. Anal. 5(2), 174-243(1995)
- (1995) Geom. Funct. Anal. , vol.5 , Issue.2 , pp. 174-243
- Connes, A.¹ Moscovici, H.²

8
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- Supersymmetric Quantum Theory and Non-Commutative Geometry
- Fröhlich, J., Grandjean, O., Recknagel, A.: Supersymmetric Quantum Theory and Non-Commutative Geometry. Commun. Math. Phys 203, 119-184 (1999)
- (1999) Commun. Math. Phys , vol.203 , pp. 119-184
- Fröhlich, J.¹ Grandjean, O.² Recknagel, A.³

9
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- Quantum spheres
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- Podleś, P.¹

10
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- The Künneth theorem and the universal coefficient theorem for Kasparov's generalized K-functor
- Rosenberg, J., Schochet, C.L.: The Künneth theorem and the universal coefficient theorem for Kasparov's generalized K-functor. Duke Math. J 55(2), 431-474 (1987)
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- Rosenberg, J.¹ Schochet, C.L.²

11
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- Quantization of the Poisson SU(2) and its Poisson homogeneous space - The 2-sphere. With an appendix by Jiang-Hua Lu and Alan Weinstein
- Sheu, A.J-L.: Quantization of the Poisson SU(2) and its Poisson homogeneous space - the 2-sphere. With an appendix by Jiang-Hua Lu and Alan Weinstein. Commun. Math. Phys. 135(2), 217-232 (1991)
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12
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