Cyclic homology and equivariant theories

Jean-Luc Brylinski

Displaying similar documents to “Cyclic homology and equivariant theories”

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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, $S^{1}$ -equivariant, cellular decomposition. As an application, we give another proof of a well-known isomorphism between cyclic homology of a cyclic space and $S^{1}$ -equivariant Borel homology of its geometric realization.

Cyclic homology and equivariant homology.

J.D.S. Jones (1987)

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Jonathan Block, Ezra Getzler (1994)

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On $S^{3}$ -equivariant homology.

Elhamdadi, Mohamed (2001)

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Cyclic homology and de Rham cohomology.

Gerald Lodder (1991)

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Cyclic homology, a survey

Jean-Louis Loday (1986)

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Group actions on rational homology spheres

Stefano De Michelis (1991)

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We study the homology of the fixed point set on a rational homology sphere under the action of a finite group.

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Reinhold Hübl (1992)

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Derived de Rham Complex and Cyclic Homology.

Javier Majadas (1996)

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Link homology and Frobenius extensions

Mikhail Khovanov (2006)

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We explain how rank two Frobenius extensions of commutative rings lead to link homology theories and discuss relations between these theories, Bar-Natan theories, equivariant cohomology and the Rasmussen invariant.