Abstract
Let a cyclic group of odd prime order p act on a ℤ(p)-Poincaré duality space
X. We prove a relation between the Witt classes associated to the [ ]p-cohomology rings
of the fixed point set of this action and of X. This is applied to show a similar result
for actions of finite p-groups on ℤ(p)-homology manifolds.
Publisher
Cambridge University Press (CUP)
Cited by
2 articles.
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1. Poincaré duality in P.A. Smith theory;Proceedings of the American Mathematical Society;2003-02-06
2. Inner products and ℤ/p;Forum Mathematicum;2003-01-20