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Whitney map for hyperspaces of continua with the property of Kelley
JP journal of geometry and topology, 2004The main purpose of this paper is to study the properties of continua with the property of Kelley which admit a Whitney map either for hyperspace C(X). In particular, it is proved that an arcwise connected continuum X with the property of Kelley admits a Whitney map for C(X) if and only if it is metrizable.
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Inverse limits and a property of J. L. Kelley. II
2003This paper is a continuation of the author's earlier paper [Bol. Soc. Mat. Mex., III. Ser. 8, 83-91 (2002; Zbl 1035.54006)]. A permutation on \(n\) elements is a function from \(\{1,2,\ldots,n\}\) onto \(\{1,2,\ldots,n\}\). \(S_n\) denotes the set of all permutations on \(n\) elements. To each permutation \(\sigma \in S_{n}\), a map \(f_{\sigma}\) from
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On Jones' set function T and the property of Kelley for Hausdorff continua
Topology and Its Applications, 2017Sérgio Macias
exaly
Analogue of the Kelley condition for optimal systems with retarded control
International Journal of Control, 2017Misir Mardanov
exaly
The set functions K and T and the property of Kelley
Topology and Its ApplicationsSérgio Macias
exaly
Property of being semi-Kelley is a sequentially strong Whitney-reversible property
Topology and Its Applications, 2018exaly