Add to ORKGFollowing 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.Comment: 45 pages, comments welcome; v2: typos corrected, references adde
We study the C_p-equivariant Tate construction on the topological Hochschild homology THH(B) of a sy...
For an arbitrary compact Lie group G, we describe a model for rational G–spectra with toral geomet...
For any finite group $G$, the equivariant Gromov-Witten invariants of $[\mathbb{C}^r/G]$ can be view...
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...
Kitchloo and Morava give a strikingly simple picture of elliptic cohomology at the Tate curve by stu...
Homotopy theory folklore tells us that the sheaf defining the cohomology theory Tmf of topological m...
© 2019 Dr. Matthew James SpongIn 1994, Grojnowski gave a construction of an equivariant elliptic coh...
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...
For each elliptic curve A over the rational numbers we construct a 2-periodic S^1-equivariant cohom...
The goal of this article is to construct and study connective versions of topological modular forms ...
Let $ \mathcal{C} \colon= \mathds{C}/ \Lambda$ be a complex elliptic curve. In this paper, we give a...
Abstract. We analyze the circle-equivariant spectrum MStringC which is the equivariant analogue of t...
We study the C_p-equivariant Tate construction on the topological Hochschild homology THH(B) of a sy...
For an arbitrary compact Lie group G, we describe a model for rational G–spectra with toral geomet...
For any finite group $G$, the equivariant Gromov-Witten invariants of $[\mathbb{C}^r/G]$ can be view...
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...
Kitchloo and Morava give a strikingly simple picture of elliptic cohomology at the Tate curve by stu...
Homotopy theory folklore tells us that the sheaf defining the cohomology theory Tmf of topological m...
© 2019 Dr. Matthew James SpongIn 1994, Grojnowski gave a construction of an equivariant elliptic coh...
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...
For each elliptic curve A over the rational numbers we construct a 2-periodic S^1-equivariant cohom...
The goal of this article is to construct and study connective versions of topological modular forms ...
Let $ \mathcal{C} \colon= \mathds{C}/ \Lambda$ be a complex elliptic curve. In this paper, we give a...
Abstract. We analyze the circle-equivariant spectrum MStringC which is the equivariant analogue of t...
We study the C_p-equivariant Tate construction on the topological Hochschild homology THH(B) of a sy...
For an arbitrary compact Lie group G, we describe a model for rational G–spectra with toral geomet...
For any finite group $G$, the equivariant Gromov-Witten invariants of $[\mathbb{C}^r/G]$ can be view...