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19972022
most citedEquivariant Kasparov theory and generalized homomorphisms

72 citations · 1.2k across the 81 of their papers we have counts for

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30 papers · 1 filter

math.KT2022★ 4 cited

Geometric construction of classes in van Daele's K-theory

Collin Mark Joseph, Ralf Meyer

We describe explicit generators for the "real" K-theory of "real" spheres in van Daele's picture. Pulling these generators back along suitable maps from tori to spheres produces a…

math.KT2022

Local cyclic homology for nonarchimedean Banach algebras

Devarshi Mukherjee, Ralf Meyer

Let V be a complete discrete valuation ring with uniformiser p. We introduce an invariant of Banach V-algebras called local cyclic homology. This invariant is related to analytic c…

math.KT2021★ 3 cited

Analytic cyclic homology in positive characteristic

Ralf Meyer, Devarshi Mukherjee

Let be a complete discrete valuation ring with residue field . We define a cyclic homology theory for algebras over , by lifting them to free algebras o…

math.KT2020★ 2 cited

The spectrum of equivariant Kasparov theory for cyclic groups of prime order

Ivo Dell'Ambrogio, Ralf Meyer

We compute the Balmer spectrum of the equivariant bootstrap category of separable -C*-algebras when is a group of prime order.

math.KT2019★ 2 cited

Non-Archimedean analytic cyclic homology

Guillermo Cortiñas, Ralf Meyer, Devarshi Mukherjee

Let be a complete discrete valuation ring with fraction field of characteristic zero and with residue field . We introduce analytic cyclic homology of complete…

math.KT2019★ 4 cited

On the classification of group actions on C*-algebras up to equivariant KK-equivalence

Ralf Meyer

We study the classification of group actions on C*-algebras up to equivariant KK-equivalence. We show that any group action is equivariantly KK-equivalent to an action on a simple,…