Bigraded cohomology of Z/2-equivariant Grassmannians

Abstract

This paper determines the RO(G)-graded Eilenberg-MacLane cohomology of the real, infinite, equivariant Grassmannians in the case G=Z/2. Possible connections with motivic characteristic classes for quadratic bundles are briefly discussed.

References in corpus (2)

• Mod-two cohomology of symmetric groups as a Hopf ring
• A minimal set of generators for the ring of multisymmetric functions

Cited by in corpus (4)

• A structure theorem for $RO(C_2)$-graded Bredon cohomology
• The freeness theorem for equivariant cohomology of Rep($C_2$)-complexes
• The $C_2$-equivariant cohomology of complex projective spaces
• The $RO(\Pi B)$-graded $C_2$-equivariant ordinary cohomology of $B_{C_2}U(1)$