activity
20182022
most citedR-motivic stable stems

5 citations · 9 across the 4 of their papers we have counts for

collaborators

6 papers

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…

math.AT20205 cited

R-motivic stable stems

Eva Belmont, Daniel C. Isaksen

We compute some R-motivic stable homotopy groups. For , we describe the motivic stable homotopy groups of a completion of the R-motivic sphere spectrum. We…

math.AT20204 cited

C_2-equivariant and R-motivic stable stems, II

Eva Belmont, Bertrand J. Guillou, Daniel C. Isaksen

We show that the -equivariant and -motivic stable homotopy groups are isomorphic in a range. This result supersedes previous work of Dugger and the third author.

math.AT2019

Localizing the page of the Adams spectral sequence

Eva Belmont

There is only one nontrivial localization of (the chromatic localization at ), but there are infinitely many nontrivial localizations of the Adams page fo…

math.AT2018

A Cartan-Eilenberg spectral sequence for a non-normal extension

Eva Belmont

Let be a conormal extension of Hopf algebras over a commutative ring , and let be a -comodule. The Cartan-Eilenberg spectral sequence $$ E_2 = \mathrm{Ext}_…