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Creators/Authors contains: "Kuhn, Nicholas J."

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  1. ; (, American Journal of Mathematics)
    abstract: In the early 1940s, P. A. Smith showed that if a finite $$p$$-group $$G$$ acts on a finite dimensional complex $$X$$ that is mod $$p$$ acyclic, then its space of fixed points, $X^G$, will also be mod $$p$$ acyclic. In their recent study of the Balmer spectrum of equivariant stable homotopy theory, Balmer and Sanders were led to study a question that can be shown to be equivalent to the following: if a $$G$$-space $$X$$ is a equivariant homotopy retract of the $$p$$-localization of a based finite $$G$$-C.W. complex, given $H 
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  2. ; (, Homology, Homotopy and Applications)
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  3. ; (, Algebraic & Geometric Topology)
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