activity
20062025
most citedEquivariant cycles and cancellation for motivic cohomology

10 citations · 10 across the 8 of their papers we have counts for

collaborators

11 papers

math.AT2025

-graded cohomology ring of a point and applications

Bill Deng, Mircea Voineagu

We describe the main properties of the -graded cohomology ring of a point and apply the results to compute the subring of motivic classes given by the Bredon mot…

math.AG2024

Bredon motivic cohomology of the real numbers

Bill Deng, Mircea Voineagu

Over the real numbers with coefficients, we compute the -equivariant Borel motivic cohomology ring, the Bredon motivic cohomology groups and prove that the Bredon motiv…

math.AG2022

Bredon motivic cohomology of the complex numbers

Jeremiah Heller, Mircea Voineagu, Paul Arne Østvær

Over the complex numbers, we compute the -equivariant Bredon motivic cohomology ring with coefficients. By rigidity, this extends Suslin's calculation of the mo…

math.KT2018

About Bredon motivic cohomology of a field

Mircea Voineagu

We prove that, over a perfect field, Bredon motivic cohomology can be computed by Suslin-Friedlander complexes of equivariant equidimensional cycles. Partly based on this result we…

math.AT2016

Topological comparison theorems for Bredon motivic cohomology

Jeremiah Heller, Mircea Voineagu, Paul Arne Ostvaer

We prove equivariant versions of the Beilinson-Lichtenbaum conjecture for Bredon motivic cohomology of smooth complex and real varieties with an action of the group of order two. T…

math.AG2013★ 10 cited

Equivariant cycles and cancellation for motivic cohomology

Jeremiah Heller, Mircea Voineagu, Paul Arne Ostvaer

We introduce a Bredon motivic cohomology theory for smooth schemes defined over a field and equipped with an action by a finite group. These cohomology groups are defined for finit…