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- W2029125971 abstract "Let X be a (metric) continuum. It is shown that X is locally connected if and only if there is special type of retraction from ${2^X}$ onto $C(X)$, where ${2^X}$ [resp., $C(X)$] is the space of all nonempty compact subsets [resp., subcontinua] of X with the Hausdorff metric. Also, necessary and sufficient conditions are given for the âcontinuity of balls." @default.
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- W2029125971 date "1977-01-01" @default.
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- W2029125971 title "A characterization of locally connected continua by hyperspace retractions" @default.
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