Cary Malkiewich

activity

20122026

most citedCyclotomic structure in the topological Hochschild homology of

D X

10 citations · 43 across the 24 of their papers we have counts for

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Showing 2016Show all

4 papers · 1 filter

math.AT2016★ 2 cited

The topological cyclic homology of the dual circle

Cary Malkiewich

We give a new proof of a result of Lazarev, that the dual of the circle $S_{+}^{1}$ in the category of spectra is equivalent to a strictly square-zero extension as an associative ring…

math.AT2016

Equivariant $A$ -theory

Cary Malkiewich, Mona Merling

We give a new construction of the equivariant $K$ -theory of group actions (cf. Barwick et al.), producing an infinite loop $G$ -space for each Waldhausen category with $G$ -action, f…

math.AT2016

The transfer map of free loop spaces

John A. Lind, Cary Malkiewich

For any perfect fibration $E \to B$ , there is a "free loop transfer map" $L B_{+} \to L E_{+}$ , defined using topological Hochschild homology. We prove that this transfer…

math.AT2016

The Transfer is Functorial

John R. Klein, Cary Malkiewich

We prove that the Becker-Gottlieb transfer is functorial up to homotopy, for all fibrations with finitely dominated fibers. This resolves a lingering foundational question about th…

The topological cyclic homology of the dual circle

Equivariant A-theory

The transfer map of free loop spaces

The Transfer is Functorial

Equivariant $A$ -theory