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- W1999370867 abstract "A point $x in X$ is inner if there exists an open set $U$ containing $x$ such that for each open set $V$ with $x in V subseteq U$, the inclusion homomorphism ${i^* }:$: ${H^*}(X,X setminus V) to {H^*}(X,X setminus U)$ is nontrivial. In this note it is proved that, if $X$ is a compact, chainwise connected topological semilattice of codimension $n$, and $x$ is a point of breadth $n + 1$, then $x$ is an inner point." @default.
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- W1999370867 date "1982-04-01" @default.
- W1999370867 modified "2023-09-25" @default.
- W1999370867 title "Inner points and breadth in certain compact semilattices" @default.
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- W1999370867 doi "https://doi.org/10.1090/s0002-9939-1982-0643754-0" @default.
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