AbstractWe provide and study an equivariant theory of group (co)homology of a group G with coefficients in a Γ-equivariant G-module A, when a separate group Γ acts on G and A, generalizing the classical Eilenberg–MacLane (co)homology theory of groups. Relationship with equivariant cohomology of topological spaces is established and application to algebraic K-theory is given
In 1998, Goresky, Kottwitz, and MacPherson showed that for certain projective varieties X equipped w...
AbstractWe apply constructions from equivariant topology to Benson-Carlson resolutions and hence pro...
We begin with a development of equivariant stable homotopy theory relevant to our work, including a ...
AbstractWe provide and study an equivariant theory of group (co)homology of a group G with coefficie...
In this paper, an equivariant version of the classical Dold–Thom theorem is proved. Let G be a finit...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
The object of this thesis is to define and study a cohomological invariant for the combined structur...
The object of this thesis is to define and study a cohomological invariant for the combined structur...
We develop a new method in the computation of equivariant homology, which is based on the splitting ...
The Borel equivariant cohomology is an algebraic invariant of topological spaces with actions of a c...
Abstract. For T an abelian compact Lie group, we give a description of T-equivariant K-theory with c...
If a topological group T acts on a topological space X, we may define the equivariant cohomology ri...
Abstract We prove an equivariant version of the Dold-Thom theorem by giving an explicit isomorphism ...
Filling a gap in the literature, this book takes the reader to the frontiers of equivariant topology...
AbstractIn this paper we present a cohomological description of the equivariant Brauer group relativ...
In 1998, Goresky, Kottwitz, and MacPherson showed that for certain projective varieties X equipped w...
AbstractWe apply constructions from equivariant topology to Benson-Carlson resolutions and hence pro...
We begin with a development of equivariant stable homotopy theory relevant to our work, including a ...
AbstractWe provide and study an equivariant theory of group (co)homology of a group G with coefficie...
In this paper, an equivariant version of the classical Dold–Thom theorem is proved. Let G be a finit...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
The object of this thesis is to define and study a cohomological invariant for the combined structur...
The object of this thesis is to define and study a cohomological invariant for the combined structur...
We develop a new method in the computation of equivariant homology, which is based on the splitting ...
The Borel equivariant cohomology is an algebraic invariant of topological spaces with actions of a c...
Abstract. For T an abelian compact Lie group, we give a description of T-equivariant K-theory with c...
If a topological group T acts on a topological space X, we may define the equivariant cohomology ri...
Abstract We prove an equivariant version of the Dold-Thom theorem by giving an explicit isomorphism ...
Filling a gap in the literature, this book takes the reader to the frontiers of equivariant topology...
AbstractIn this paper we present a cohomological description of the equivariant Brauer group relativ...
In 1998, Goresky, Kottwitz, and MacPherson showed that for certain projective varieties X equipped w...
AbstractWe apply constructions from equivariant topology to Benson-Carlson resolutions and hence pro...
We begin with a development of equivariant stable homotopy theory relevant to our work, including a ...
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