We provide a universal de Rham model for rational G-equivariant cohomology theories for an arbitrary torus G. More precisely, we show that the representing category, of rational G-spectra, is Quillen equivalent to the explicit small and calculable algebraic model dA(G) of differential graded objects in the category A(G) introduced in [24]
. We make a systematic study of rational S 1 -equivariant cohomology theories, or rather of their ...
The project of Greenlees et al. on understanding rational G-spectra in terms of algebraic categories...
For each elliptic curve A over the rational numbers we construct a 2-periodic S^1-equivariant cohom...
We provide a universal de Rham model for rational G ‐equivariant cohomology theories for an arbitrar...
We show that the category of rational G-spectra for a torus G is Quillen equivalent to an explicit s...
We construct an abelian category A(G) of sheaves over a category of closed subgroups of the r-torus...
For an arbitrary compact Lie group G, we describe a model for rational G–spectra with toral geomet...
We prove that the category of rational SO(2) –equivariant spectra has a simple algebraic model. Furt...
For an arbitrary compact Lie group GG, we describe a model for rational GG–spectra with toral geomet...
In this thesis we present two themes. Firstly, for a compact Lie group G, we work with the category ...
For G a compact Lie group, toral G–spectra are those rational G–spectra whose geometric isotropy con...
AbstractFor any torus G=S1×⋯×S1, the author has introduced [2] a category A(G) and together with Shi...
We give details of models for rational torus equivariant homotopy theory (a) based on all subgroups,...
We give details of models for rational torus equivariant homotopy theory (a) based on all subgroups,...
In the first part of the thesis we define and study free global spectra: global spectra with non-...
. We make a systematic study of rational S 1 -equivariant cohomology theories, or rather of their ...
The project of Greenlees et al. on understanding rational G-spectra in terms of algebraic categories...
For each elliptic curve A over the rational numbers we construct a 2-periodic S^1-equivariant cohom...
We provide a universal de Rham model for rational G ‐equivariant cohomology theories for an arbitrar...
We show that the category of rational G-spectra for a torus G is Quillen equivalent to an explicit s...
We construct an abelian category A(G) of sheaves over a category of closed subgroups of the r-torus...
For an arbitrary compact Lie group G, we describe a model for rational G–spectra with toral geomet...
We prove that the category of rational SO(2) –equivariant spectra has a simple algebraic model. Furt...
For an arbitrary compact Lie group GG, we describe a model for rational GG–spectra with toral geomet...
In this thesis we present two themes. Firstly, for a compact Lie group G, we work with the category ...
For G a compact Lie group, toral G–spectra are those rational G–spectra whose geometric isotropy con...
AbstractFor any torus G=S1×⋯×S1, the author has introduced [2] a category A(G) and together with Shi...
We give details of models for rational torus equivariant homotopy theory (a) based on all subgroups,...
We give details of models for rational torus equivariant homotopy theory (a) based on all subgroups,...
In the first part of the thesis we define and study free global spectra: global spectra with non-...
. We make a systematic study of rational S 1 -equivariant cohomology theories, or rather of their ...
The project of Greenlees et al. on understanding rational G-spectra in terms of algebraic categories...
For each elliptic curve A over the rational numbers we construct a 2-periodic S^1-equivariant cohom...
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