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20182025
most citedR-motivic stable stems

5 citations · 9 across the 8 of their papers we have counts for

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10 papers · 1 filter

math.AT2025

Towards the Kervaire Invariant Problem: The -page for the homotopy fixed points spectral sequence computing

Eva Belmont, Rin Ray

Hill, Hopkins, and Ravenel suggest that the last remaining Kervaire invariant problem, the case of , can be solved by computing the homotopy fixed points spectral sequence for…

math.AT2023

Bredon homological stability for configuration spaces of -manifolds

Eva Belmont, J. D. Quigley, Chase Vogeli

McDuff and Segal proved that unordered configuration spaces of open manifolds satisfy homological stability: there is a stabilization map which is an isom…

math.AT2023

A deformation of Borel equivariant homotopy

Gabriel Angelini-Knoll, Mark Behrens, Eva Belmont +1

We describe a deformation of the -category of Borel -spectra for a finite group . This provides a new presentation of the -complete real Artin--Tate motivic stable…

math.AT2023

Normalizer decompositions of p-local compact groups

Eva Belmont, Natalia Castellana, Jelena Grbic +2

We give a normalizer decomposition for a p-local compact group (S, F, L) that describes |L| as a homotopy colimit indexed over a finite poset. Our work generalizes the normalizer d…

math.AT2022

Subgroup collections controlling the homotopy type of a -local compact group

Eva Belmont, Natàlia Castellana, Kathryn Lesh

Let (S,F,L) be a p-local compact group. We prove that the (uncompleted) homotopy type of the nerve of the linking system L is determined by the collection of subgroups of S that ar…

math.AT2020

A new approach to mod 2 decompositions of BSU(2) and BSO(3)

Eva Belmont, Natàlia Castellana, Jelena Grbić +2

Dwyer, Miller and Wilkerson proved that at the prime 2, the classifying spaces of SU(2) and SO(3) can be obtained as a homotopy pushout of the classifying spaces of certain subgrou…