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- W1973711268 abstract "1. Introduction . We introduce the notion of a weakly prime compact convex set, and we develop a reduction theory for spaces A ( K ). The notion is less restrictive in general than the prime compact convex sets of Chu, but gives a finer reduction than the Bishop and Silov decompositions for A ( K ) (12). The natural analogue for uniform algebras is related to the concept of weakly analytic sets due to Arenson, but unlike maximal weakly analytic sets the maximal weakly prime sets are always generalized peak sets; the uniform algebra can always be retrieved from the restrictions of the algebra to the maximal weakly prime sets." @default.
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- W1973711268 date "1977-03-01" @default.
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- W1973711268 title "Weakly prime compact convex sets and uniform algebras" @default.
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- W1973711268 doi "https://doi.org/10.1017/s0305004100053299" @default.
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