Pages that link to "Item:Q1174470"

The following pages link to Equivariant stable homotopy and Sullivan's conjecture (Q1174470):

Displaying 21 items.

• Higher equivariant excision (Q509665) (← links)
• Continuous group actions on profinite spaces (Q626744) (← links)
• Equivariant stable homotopy and Segal's Burnside ring conjecture (Q1071349) (← links)
• Equivariant stable homotopy theory. With contributions by J. E. McClure (Q1087179) (← links)
• The equivariant topological s-cobordism theorem (Q1103922) (← links)
• Compact homotopy functors and the equivariant Sullivan profinite completion (Q1120847) (← links)
• On the homotopy fixed point problem for free loop spaces and other function complexes (Q1176980) (← links)
• On function spaces whose source is the classifying space of an elementary abelian \(p\)-group (Q1208102) (← links)
• Derived Koszul duality and \(\mathsf{TQ}\)-homology completion of structured ring spectra (Q1628422) (← links)
• Homotopy completion and topological Quillen homology of structured ring spectra (Q1954187) (← links)
• On the mod-\( \ell\) homology of the classifying space for commutativity (Q2175883) (← links)
• Existence of rational points as a homotopy limit problem (Q2341548) (← links)
• 2-nilpotent real section conjecture (Q2439294) (← links)
• Self-maps of classifying spaces of compact simple Lie groups (Q3034532) (← links)
• Some local-global results in finite transformation groups (Q3799354) (← links)
• Quelques remarques sur la cohomologie modulo $p$ continue des pro-$p$-espaces et les résultats de J. Lannes concernant les espaces fonctionnels ${\rm hom}(BV,X)$ (Q4272538) (← links)
• Higher stabilization and higher Freudenthal suspension (Q5039734) (← links)
• SOME NOTES ON THE ELLIPTICITY OF NILPOTENT SPACES (Q5054998) (← links)
• Equivariant stable homotopy theory (Q5147891) (← links)
• The homotopy fixed point set of Lie group actions on elliptic spaces (Q5252089) (← links)
• On the homotopy fixed points of Maurer-Cartan spaces with finite group actions (Q6622154) (← links)