The cyclic homology and K-theory of curves.
L. Reid, S. Geller, C. Weibel (1989)
Journal für die reine und angewandte Mathematik
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L. Reid, S. Geller, C. Weibel (1989)
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Dan Burghelea, Crichton Ogle (1986)
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Jean-Louis Loday (1986)
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Zbigniew Marciniak (1986)
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J.D.S. Jones (1987)
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Jacek Brodzki (1993)
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Javier Majadas (1996)
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Dan Burghelea (1985)
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P. Hanion (1986)
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Reinhold Hübl (1992)
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Zbigniew Fiedorowicz, Wojciech Gajda (1994)
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We show that the geometric realization of a cyclic set has a natural, -equivariant, cellular decomposition. As an application, we give another proof of a well-known isomorphism between cyclic homology of a cyclic space and -equivariant Borel homology of its geometric realization.
John D.S. Jones, J. Block, E. Getzler (1995)
Journal für die reine und angewandte Mathematik
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M. Khalkhali, B. Rangipour (2003)
Banach Center Publications
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We review recent progress in the study of cyclic cohomology of Hopf algebras, extended Hopf algebras, invariant cyclic homology, and Hopf-cyclic homology with coefficients, starting with the pioneering work of Connes-Moscovici.