15 citations · 36 across the 6 of their papers we have counts for
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math.AG2019
Scheiderer motives and equivariant higher topos theory
Elden Elmanto, Jay Shah
We give an algebro-geometric interpretation of -equivariant stable homotopy theory by means of the -topology introduced by Claus Scheiderer in his study of -torsion phen…
math.AT2019
On the parametrized Tate construction and two theories of real -cyclotomic spectra
J. D. Quigley, Jay Shah
We give a new formula for -typical real topological cyclic homology that refines the fiber sequence formula discovered by Nikolaus and Scholze for -typical topological cyclic…
math.AT2019
C_2-equivariant stable homotopy from real motivic stable homotopy
Mark Behrens, Jay Shah
We give a method for computing the C_2-equivariant homotopy groups of the Betti realization of a p-complete cellular motivic spectrum over R in terms of its motivic homotopy groups…