We give details of models for rational torus equivariant homotopy theory (a) based on all subgroups, connected subgroups or dimensions of subgroups and (b) based on pairs of subgroups or general flags of subgroups. We provide comparison functors and show the models are equivalent
This thesis presents work relating to the rich connections between Rational Homotopy Theory and Comm...
We prove that the v1-local G-equivariant stable homotopy category for G a finite group has a unique ...
The first author acknowledges the support of the Danish National Research Foundation through the Cen...
We give details of models for rational torus equivariant homotopy theory (a) based on all subgroups,...
We provide a universal de Rham model for rational G-equivariant cohomology theories for an arbitrary...
We provide a universal de Rham model for rational G ‐equivariant cohomology theories for an arbitrar...
We construct an abelian category A(G) of sheaves over a category of closed subgroups of the r-torus...
We show that the category of rational G-spectra for a torus G is Quillen equivalent to an explicit s...
AbstractFor any torus G=S1×⋯×S1, the author has introduced [2] a category A(G) and together with Shi...
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...
AbstractWe construct an abelian category A(G) of sheaves over a category of closed subgroups of the ...
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...
This thesis presents work relating to the rich connections between Rational Homotopy Theory and Comm...
We prove that the v1-local G-equivariant stable homotopy category for G a finite group has a unique ...
The first author acknowledges the support of the Danish National Research Foundation through the Cen...
We give details of models for rational torus equivariant homotopy theory (a) based on all subgroups,...
We provide a universal de Rham model for rational G-equivariant cohomology theories for an arbitrary...
We provide a universal de Rham model for rational G ‐equivariant cohomology theories for an arbitrar...
We construct an abelian category A(G) of sheaves over a category of closed subgroups of the r-torus...
We show that the category of rational G-spectra for a torus G is Quillen equivalent to an explicit s...
AbstractFor any torus G=S1×⋯×S1, the author has introduced [2] a category A(G) and together with Shi...
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...
AbstractWe construct an abelian category A(G) of sheaves over a category of closed subgroups of the ...
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...
This thesis presents work relating to the rich connections between Rational Homotopy Theory and Comm...
We prove that the v1-local G-equivariant stable homotopy category for G a finite group has a unique ...
The first author acknowledges the support of the Danish National Research Foundation through the Cen...
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