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20112018
most citedFramed correspondences and the Milnor-Witt K-theory

10 citations · 20 across the 3 of their papers we have counts for

collaborators

9 papers

math.AG2018★ 9 cited

Fibrant resolutions for motivic Thom spectra

Grigory Garkusha, Alexander Neshitov

Using the theory of framed correspondences developed by Voevodsky [24] and the machinery of framed motives introduced and developed in [6], various explicit fibrant resolutions for…

math.AG2017

Framed and MW-transfers for homotopy modules

Alexey Ananyevskiy, Alexander Neshitov

In the paper we use the theory of framed correpondences to construct Milnor-Witt transfers on homotopy modules. As a consequence we identify the zeroth stable -homoto…

math.AG2016★ 1 cited

Relative equivariant motives and modules

Baptiste Calmès, Alexander Neshitov, Kirill Zainoulline

We introduce and study various categories of (equivariant) motives of (versal) flag varieties. We relate these categories with certain categories of parabolic (Demazure) modules. W…

math.KT2016

Framed motives of relative motivic spheres

Grigory Garkusha, Alexander Neshitov, Ivan Panin

The category of framed correspondences and framed sheaves were invented by Voevodsky in his unpublished notes [V2]. Based on the theory, framed motives are introduced and…

math.AG2015

Motivic decompositions of twisted flag varieties and representations of Hecke-type algebras

Alexander Neshitov, Victor Petrov, Nikita Semenov +1

Let G be a split semisimple linear algebraic group over a field k0. Let E be a G-torsor over a field extension k of k0. Let h be an algebraic oriented cohomology theory in the sens…

math.AG2014★ 10 cited

Framed correspondences and the Milnor-Witt K-theory

Alexander Neshitov

The article is to construct a graded ring isomorphism between and the Milnor-Witt K-theory ring , where $…