Results 21 to 30 of about 245 (181)
TheoLogica: An International Journal for Philosophy of Religion and Philosophical Theology, 2020 Several philosophers of religion have used contemporary work on the metaphysics of space to dismantle objections to Christian doctrine. In this paper I shall also make use of work in the metaphysics of space to explore a topic in Christian thought that has received little attention by philosophers, namely inaugurated eschatology. My aim will be to take
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Dynamic to Quotients of Hyperspaces
Zurnal matematiceskoj fiziki, analiza, geometrii, 2022 Summary: Let \((X,d)\) be a compact metric space and let \(n\) be a positive integer. Let \(\mathcal{C}_n(X)\) be the space of all nonempty closed subsets of \(X\) with at most \(n\) components and let \(\mathcal{F}_1(X)\) be the space of singletons of \(X\). Given a map \(f : X \rightarrow X\), we consider the induced map \(\mathcal{C}_n(f) : \mathcal{
Santiago-Santos, Alicia +1 more
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Approximating Fixed Points of Nonexpansive Mappings in Hyperspaces
Fixed Point Theory and Applications, 2008 Two convergence theorems for the Ishikawa and Mann iteration sequences involving nonexpansive mappings in hyperspaces are established.
Jeong Sheok Ume +3 more
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Strong chain transitivity in hyperspaces of uniform spaces
Applied General TopologyWe apply topological definitions of strong chain transitivity and characterizetopological strong chain transitivity for the induced maps on hyperspaces ofuniform spaces.
Nooshin Darban Maghami +2 more
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Partial actions of groups on hyperspaces
Applied General Topology, 2022 Let X be a compact Hausdorff space. In this work we translate partial actions of X to partial actions on some hyperspaces determined by X, this gives an endofunctor 2- in the category of partial actions on compact Hausdorff spaces which generates a monad
Luis Martínez +2 more
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Applied General Topology, 2003 We prove that the hyperspace of closed bounded sets with the Hausdor_ topology, over an almost convex metric space, is an absolute retract. Dense subspaces of normed linear spaces are examples of, not necessarily connected, almost convex metric spaces ...
Camillo Constantini, Wieslaw Kubís
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Michigan Mathematical Journal, 2011 The aim of this paper is to establish connections between a metric space \(X\) and the large-scale geometry (in the sense of Gromov) of the hyperspace \(\mathcal H(X)\) of its non-degenerate closed bounded subsets, and to study the mappings on \(X\) in terms of the induced mappings on \(\mathcal H(X)\). The metric space \(X\) can be identified with the
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Tychonoff's Theorem for Hyperspaces [PDF]
Proceedings of the American Mathematical Society, 1973 If exp (
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Cellular-compact and cellular-Lindelöf on hyperspaces
Researches in MathematicsThe generalized metric properties on hyperspaces with the Pixley-Roy topology and the Vietoris topology have been studied by many authors. They considered several generalized metric properties and studied the relation between a space $X$ satisfying such ...
L.Q. Tuyen, O.V. Tuyen, N.X. Truc
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On hyperspaces of max-plus and max-min convex sets
ESAIM: Proceedings and Surveys, 2017 The paper is devoted to some new results concerning the topology of hyperspaces of max-plus convex subsets in Euclidean spaces and some other spaces.
Bazylevych Lidiya, Zarichnyi Mykhailo
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