Resolving compacta by free p-adic actions
Michael Levin

TL;DR
This paper investigates how certain compact spaces can be decomposed using free p-adic group actions, focusing on those with specific cohomological properties related to the group Z[1/p].
Contribution
It introduces a new approach to resolving compacta via free p-adic actions, especially for those with cohomological dimension one over Z[1/p].
Findings
Characterization of compacta resolvable by free p-adic actions.
Identification of conditions for cohomological dimension 1 over Z[1/p].
Extension of resolution techniques to lower-dimensional compacta.
Abstract
In this paper we study compacta Y that are resolvable by a free p-adic action on a compactum of a lower dimension and focus on compacta Y whose cohomological dimension with respect to the group Z[1/p] is 1.
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