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- W1992899478 abstract "The main result of this paper is a theorem which asserts that a closed subset of the compact Hausdorff space X is a p-set for a uniform algebra A on X if and only if $S = { f in A;operatorname {Re} f geqslant 0}$ has the so-called bounded extension property with respect to F. Similar results have been obtained by Bishop, Gamelin, Semadeni and the author." @default.
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- W1992899478 date "1980-02-01" @default.
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- W1992899478 title "Bounded extension property and $p$-sets" @default.
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- W1992899478 doi "https://doi.org/10.1090/s0002-9939-1980-0550503-1" @default.
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