Equivariant elliptic cohomology and twisted equivariant K-theory are both related to the representations of loop groups. After making these relationships precise, we propose a map from twisted equivariant elliptic cohomology to twisted K-theory of the inertia stack using equivariant de Rham models. This proposal agrees with the Freed-Hopkins-Teleman q = 1 map from characters of representations of loop groups to distributions associated to twisted equivariant K-theory classes.U of I OnlyAuthor requested U of Illinois access only (OA after 2yrs) in Vireo ETD syste
This thesis concerns geometrical models in complete generality of twistings in complex K-theory, in ...
© 2019 Dr. Matthew James SpongIn 1994, Grojnowski gave a construction of an equivariant elliptic coh...
Given a C*-algebra A with a KMS weight for a circle action, we construct and compute a secondary inv...
Equivariant elliptic cohomology and twisted equivariant K-theory are both related to the representat...
Abstract. The rst part describes power operations in elliptic cohomology in terms of isogenies of th...
Kitchloo and Morava give a strikingly simple picture of elliptic cohomology at the Tate curve by stu...
We show that equivariant elliptic cohomology, as defined by I. Grojnowski, gives a natural cohomolog...
Abstract. We use the geometry of gauged 2|1-dimensional sigma models to construct cocycles for the t...
This paper is our first step in establishing a de Rham model for equivariant twisted K-theory using ...
Abstract. We use a spectral sequence to compute twisted equivariant K-Theory groups for the classify...
Twisted K-theory on a manifold X, with twisting in the 3rd integral cohomology, is dis-cussed in the...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
Abstract. We review recent results on equivariantK-theory of representation spheres which play as th...
Equivariant K-theory for actions of groupoids is defined and shown to be a cohomology theory on the ...
This thesis concerns geometrical models in complete generality of twistings in complex K-theory, in ...
This thesis concerns geometrical models in complete generality of twistings in complex K-theory, in ...
© 2019 Dr. Matthew James SpongIn 1994, Grojnowski gave a construction of an equivariant elliptic coh...
Given a C*-algebra A with a KMS weight for a circle action, we construct and compute a secondary inv...
Equivariant elliptic cohomology and twisted equivariant K-theory are both related to the representat...
Abstract. The rst part describes power operations in elliptic cohomology in terms of isogenies of th...
Kitchloo and Morava give a strikingly simple picture of elliptic cohomology at the Tate curve by stu...
We show that equivariant elliptic cohomology, as defined by I. Grojnowski, gives a natural cohomolog...
Abstract. We use the geometry of gauged 2|1-dimensional sigma models to construct cocycles for the t...
This paper is our first step in establishing a de Rham model for equivariant twisted K-theory using ...
Abstract. We use a spectral sequence to compute twisted equivariant K-Theory groups for the classify...
Twisted K-theory on a manifold X, with twisting in the 3rd integral cohomology, is dis-cussed in the...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
Abstract. We review recent results on equivariantK-theory of representation spheres which play as th...
Equivariant K-theory for actions of groupoids is defined and shown to be a cohomology theory on the ...
This thesis concerns geometrical models in complete generality of twistings in complex K-theory, in ...
This thesis concerns geometrical models in complete generality of twistings in complex K-theory, in ...
© 2019 Dr. Matthew James SpongIn 1994, Grojnowski gave a construction of an equivariant elliptic coh...
Given a C*-algebra A with a KMS weight for a circle action, we construct and compute a secondary inv...