J. Quigley

most citedOn the equivalence of two theories of real cyclotomic spectra

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

collaborators

4 papers

math.AT2022

Ranks of $R O (G)$ -graded stable homotopy groups of spheres for finite groups $G$

J. P. C. Greenlees, J. D. Quigley

We describe the distribution of infinite groups in the $R O (G)$ -graded stable homotopy groups of spheres for a finite group $G$ .

math.AT2022★ 3 cited

On the equivalence of two theories of real cyclotomic spectra

J. D. Quigley, Jay Shah

We give a new formula for real topological cyclic homology that refines the fiber sequence formula discovered by Nikolaus and Scholze for topological cyclic homology to one involvi…

math.AT2019

On the parametrized Tate construction and two theories of real $p$ -cyclotomic spectra

J. D. Quigley, Jay Shah

We give a new formula for $p$ -typical real topological cyclic homology that refines the fiber sequence formula discovered by Nikolaus and Scholze for $p$ -typical topological cyclic…

math.AT2019

$k q$ -Resolutions I

Dominic Leon Culver, J. D. Quigley

Let $k q$ denote the very effective cover of Hermitian K-theory. We apply the $k q$ -based motivic Adams spectral sequence, or $k q$ -resolution, to computational motivic stable homotop…

Ranks of RO(G)-graded stable homotopy groups of spheres for finite groups G

On the equivalence of two theories of real cyclotomic spectra

On the parametrized Tate construction and two theories of real p-cyclotomic spectra

kq-Resolutions I

Ranks of $R O (G)$ -graded stable homotopy groups of spheres for finite groups $G$

On the parametrized Tate construction and two theories of real $p$ -cyclotomic spectra

$k q$ -Resolutions I