Following ideas of Lurie, we give in this article a general construction of equivariant elliptic cohomology without restriction to characteristic zero. Specializing to the universal elliptic curve we obtain in particular equivariant spectra of topological modular forms. We compute the fixed points of these spectra for the circle group and more generally for tori
The cohomology theory known as Tmf, for “topological modular forms,” is a universal object mapping o...
Abstract. Equivariant elliptic cohomology with complex coefficients was defined axiomatically by Gin...
We analyze the circle-equivariant spectrum MString_C which is the equivariant analogue of the cobord...
Following ideas of Lurie, we give in this article a general construction of equivariant elliptic coh...
Following ideas of Lurie, we give in this article a general construction of equivariant elliptic coh...
Abstract. We analyze the circle-equivariant spectrum MStringC which is the equivariant analogue of t...
We analyze the circle-equivariant spectrum MString_C which is the equivariant analogue of the cobord...
67 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2006.We use the language of homotop...
67 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2006.We use the language of homotop...
We show that equivariant elliptic cohomology, as defined by I. Grojnowski, gives a natural cohomolog...
© 2019 Dr. Matthew James SpongIn 1994, Grojnowski gave a construction of an equivariant elliptic coh...
Abstract. We construct a Thom class in complex equivariant elliptic cohomology extending the equivar...
We use the theory of cubic structures to give a fixed point Riemann-Roch formula for the equivariant...
AbstractImitating the classical q-expansion principle we use the elliptic character map to develop t...
The cohomology theory known as Tmf, for “topological modular forms,” is a universal object mapping o...
The cohomology theory known as Tmf, for “topological modular forms,” is a universal object mapping o...
Abstract. Equivariant elliptic cohomology with complex coefficients was defined axiomatically by Gin...
We analyze the circle-equivariant spectrum MString_C which is the equivariant analogue of the cobord...
Following ideas of Lurie, we give in this article a general construction of equivariant elliptic coh...
Following ideas of Lurie, we give in this article a general construction of equivariant elliptic coh...
Abstract. We analyze the circle-equivariant spectrum MStringC which is the equivariant analogue of t...
We analyze the circle-equivariant spectrum MString_C which is the equivariant analogue of the cobord...
67 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2006.We use the language of homotop...
67 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2006.We use the language of homotop...
We show that equivariant elliptic cohomology, as defined by I. Grojnowski, gives a natural cohomolog...
© 2019 Dr. Matthew James SpongIn 1994, Grojnowski gave a construction of an equivariant elliptic coh...
Abstract. We construct a Thom class in complex equivariant elliptic cohomology extending the equivar...
We use the theory of cubic structures to give a fixed point Riemann-Roch formula for the equivariant...
AbstractImitating the classical q-expansion principle we use the elliptic character map to develop t...
The cohomology theory known as Tmf, for “topological modular forms,” is a universal object mapping o...
The cohomology theory known as Tmf, for “topological modular forms,” is a universal object mapping o...
Abstract. Equivariant elliptic cohomology with complex coefficients was defined axiomatically by Gin...
We analyze the circle-equivariant spectrum MString_C which is the equivariant analogue of the cobord...