Cary Malkiewich

activity

20192021

most cited

K

-theory of endomorphisms, the

TR

-trace, and zeta functions

2 citations · 3 across the 3 of their papers we have counts for

collaborators

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4 papers · 1 filter

math.AT2020★ 2 cited

$K$ -theory of endomorphisms, the $TR$ -trace, and zeta functions

Jonathan A. Campbell, John A. Lind, Cary Malkiewich +2

We show that the characteristic polynomial and the Lefschetz zeta function are manifestations of the trace map from the $K$ -theory of endomorphisms to topological restriction homol…

math.AT2020★ 1 cited

Spectral Waldhausen categories, the $S_{∙}$ -construction, and the Dennis trace

Jonathan A. Campbell, John A. Lind, Cary Malkiewich +2

We give an explicit point-set construction of the Dennis trace map from the $K$ -theory of endomorphisms $K End (C)$ to topological Hochschild homology $\mathrm{THH…

math.AT2020

The equivariant parametrized $h$ -cobordism theorem, the non-manifold part

Cary Malkiewich, Mona Merling

We construct a map from the suspension $G$ -spectrum $Σ_{G}^{\infty} M$ of a smooth compact $G$ -manifold to the equivariant $A$ -theory spectrum $A_{G} (M)$ , and we show that its fiber is,…

math.AT2019

Coassembly is a homotopy limit map

Cary Malkiewich, Mona Merling

We prove a claim by Williams that the coassembly map is a homotopy limit map. As an application, we show that the homotopy limit map for the coarse version of equivariant $A$ -theor…

K-theory of endomorphisms, the TR-trace, and zeta functions

Spectral Waldhausen categories, the S∙​-construction, and the Dennis trace

The equivariant parametrized h-cobordism theorem, the non-manifold part

Coassembly is a homotopy limit map

$K$ -theory of endomorphisms, the $TR$ -trace, and zeta functions

Spectral Waldhausen categories, the $S_{∙}$ -construction, and the Dennis trace

The equivariant parametrized $h$ -cobordism theorem, the non-manifold part