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K-theory and Noncommutative Geometry.pdf

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Equivariant cyclic homology for quantum groups 179[14] H. Hogbe-Nlend, Bornologies and functional analysis, Notas de Matemática 62, North-Holland Publishing Co., Amsterdam, New York, Oxford 1977.[15] G. G. Kasparov, The operator K-functor and extensions of C -algebras, Izv. Akad. NaukSSSR Ser. Mat. 44 (1980), 571–636.[16] G. G. Kasparov, Equivariant KK-theory and the Novikov conjecture, Invent. Math. 91(1988), 147–201.[17] S. Klimek, W. Kondracki, A. Lesniewski, Equivariant entire cyclic cohomology, I. Finitegroups, K-Theory 4 (1991), 201–218.[18] S. Klimek, A. Lesniewski, Chern character in equivariant entire cyclic cohomology,K-Theory 4 (1991), 219–226.[19] J.-L. Loday, Cyclic Homology, Grundlehren Math. Wiss. 301, Springer-Verlag, Berlin 1992.[20] R. Meyer, Analytic cyclic cohomology, Preprintreihe SFB 478, Geometrische Strukturenin der Mathematik, Heft 61, Münster, 1999.[21] S. Montgomery, Hopf algebras and their actions on rings, CBMS Regional Conf. Ser. inMath. 82, Amer. Math. Soc., Providence, RI, 1993.[22] S. Neshveyev, L. Tuset, Hopf algebra equivariant cyclic cohomology, K-theory and indexformulas, K-theory 31 (2004), 357–378.[23] D. Radford, The order of the antipode of a finite dimensional Hopf algebra is finite, Amer.J. Math. 98 (1976), 333–355.[24] A. van Daele, An algebraic framework for group duality, Adv. Math. 140 (1998), 323- 366.[25] C. Voigt, Equivariant periodic cyclic homology, J. Inst. Math. Jussieu 6 (2007), 689–763.[26] C. Voigt, A new description of equivariant cohomology for totally disconnected groups,J. K-Theory 1 (2008), 431–472.[27] C. Voigt, Bornological quantum groups, Pacific J. Math. 235 (2008), 93–135.

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