Publication:
Hopf-dihedral (co)homology and $L$-theory

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Kaygun, Atabey
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European Mathematical Society - EMS - Publishing House GmbH

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Abstract

We develop an appropriate dihedral extension of the Connes–Moscovici characteristic map for Hopf \ast -algebras. We then observe that one can use this extension together with the dihedral Chern character to detect non-trivial L -theory classes of a \ast -algebra that carry a Hopf symmetry over a Hopf \ast -algebra. Using our machinery we detect a previously unknown L -class of the standard Podleś sphere.

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Journal of Noncommutative Geometry

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1661-6952

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OPEN

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Hopf *-algebras, Spheres, Q-jacobi polynomials, E40, 18f25, 16t05, K-Theory and Homology (math.KT), Algebras, Hopf-dihedral cohomology, Chern character, Cohomology, L-theory, Cyclic homology, Mathematics - K-Theory and Homology, FOS: Mathematics

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