J. Holler

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20152020

most citedOn RO(G)-graded equivariant "ordinary" cohomology where G is a power of Z/2

12 citations · 22 across the 3 of their papers we have counts for

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math.AT2020★ 3 cited

On the Coefficients of $(Z / p)^{n}$ -Equivariant Ordinary Cohomology with Coefficients in $Z / p$

John Holler, Igor Kriz

This note contains a generalization to $p > 2$ of the authors' previous calculations of the coefficients of $(Z /2)^{n}$ -equivariant ordinary cohomology with coefficients in th…

math.AT2015★ 12 cited

On RO(G)-graded equivariant "ordinary" cohomology where G is a power of Z/2

John Holler, Igor Kriz

We compute the complete RO(G)-graded coefficients of "ordinary" cohomology with coefficients in Z/2 for G=(Z/2)^n.

On the Coefficients of (Z/p)n-Equivariant Ordinary Cohomology with Coefficients in Z/p

On RO(G)-graded equivariant "ordinary" cohomology where G is a power of Z/2

On the Coefficients of $(Z / p)^{n}$ -Equivariant Ordinary Cohomology with Coefficients in $Z / p$