Alexander Neshitov

Invariants of degree 3 and torsion in the Chow group of a versal flag

We prove that the group of normalized cohomological invariants of degree

Framed motives of relative motivic spheres

3

Motives and oriented cohomology of a linear algebraic group

n modulo the subgroup of semidecomposable invariants of a semisimple split linear algebraic group

MOTIVIC DECOMPOSITIONS OF TWISTED FLAG VARIETIES AND REPRESENTATIONS OF HECKE-TYPE ALGEBRAS

G

Rigidity theorem for presheaves with Ω-transfers

n is isomorphic to the torsion part of the Chow group of codimension-

Fibrant resolutions for motivic Thom spectra

2

Framed and MW-transfers for homotopy modules

n cycles of the respective versal

Relative equivariant motives versus modules

G

Relative equivariant motives and modules

n -flag. In particular, if

Motives and oriented cohomology of generically cellular varieties

G