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In topology, a sub-Stonean space is a locally compact Hausdorff space such that any two open σ-compact disjoint subsets have disjoint compact closures
Sub-Stonean_space
Topology in mathematics
Stone–Čech remainder of a σ-compact and locally compact Hausdorff space is a sub-Stonean space, i.e., any two open σ-compact disjoint subsets have disjoint
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explicitly discussed in Fritz & Lorenzin (2025). Rickart spaces are totally disconnected and sub-Stonean spaces. See Section 22, specifically Theorem 12, in Halmos
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