Using six functor formalisms, the authors prove that hypercomplete locally compact ANR homology manifolds are cohomologically smooth, that compact ANR homology manifolds are Poincaré duality complexes with Spivak tangent fibration as dualizing sheaf, introduce homotopy manifolds, and show that homot
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
math.AT 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Introduces chromatic Euler characteristics for infinite groups with finite proper action models and proves associated duality and vanishing results in equivariant spectra.
citing papers explorer
-
Homology manifolds via six functor formalisms
Using six functor formalisms, the authors prove that hypercomplete locally compact ANR homology manifolds are cohomologically smooth, that compact ANR homology manifolds are Poincaré duality complexes with Spivak tangent fibration as dualizing sheaf, introduce homotopy manifolds, and show that homot
-
Chromatic Euler characteristics and duality for infinite groups
Introduces chromatic Euler characteristics for infinite groups with finite proper action models and proves associated duality and vanishing results in equivariant spectra.