Results 171 to 180 of about 6,349 (218)
Advanced Functional Materials, EarlyView.Synergistic interfacial strategy between inorganic ceramic fillers and polymer chains effectively inhibit particle aggregation and interfacial incompatibility. complex covalent and non‐covalent interfacial interactions promote superior uniformity, ultra‐high ceramic filler loading, and strong grain‐to‐grain connectivity, thereby enabling the ...
HakSu Jang +20 more
wiley +1 more source
Convergence theorems of implicit type iterations in geodesic spaces with negative curvature
Electronic Journal of Differential EquationsYasunori Kimura +2 more
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Enveloping action: Convergence spaces
Mathematica Slovaca, 2022Abstract Given a partial action, an enveloping action in the context of convergence spaces is studied. Whenever the enveloping action space is not Hausdorff (T 3), a related enveloping action on a Hausdorff (T 3) space is developed.
Losert, Bernd, Richardson, Gary
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Mathematische Nachrichten, 1990
AbstractA generalized notion of regularity is introduced which enables one to study locally compact spaces, sequential spaces, ω‐regular spaces, and other diverse types of spaces as special wises of p‐regular spaces.
Kent, D. C., Richardson, G. D.
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AbstractA generalized notion of regularity is introduced which enables one to study locally compact spaces, sequential spaces, ω‐regular spaces, and other diverse types of spaces as special wises of p‐regular spaces.
Kent, D. C., Richardson, G. D.
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Convergence Approach Spaces : Actions
Applied Categorical Structures, 2015A convergence approach space is a pair \((X, \lambda)\), where \(\lambda\) is a map from the set of filters on \(X\) to \([0, \infty]^X\) with the following properties: 1. \(\lambda(\dot{x})(x)=0\), 2. \(\mathcal{F}\subseteq \mathcal{G}\Rightarrow \lambda(\mathcal{G})\leq \lambda(\mathcal{F})\), 3.
Colebunders, E. +3 more
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On Convergence Approach Spaces
Applied Categorical Structures, 1998This paper deals with generalizations of two well-known concepts; namely, axioms \(F\) and \(R\). In the category Lim of limit spaces the axioms \(F\) and \(R\) are dual and a limit space satisfies \(F(R)\) if and only if it is topological (resp. regular).
Brock, Paul, Kent, Darrell
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Hypercomplete Convergence Spaces
Mathematische Nachrichten, 1984This paper combines with its sequel ''Convergence spaces with webs'' (review below) to relate the closed graph theories of J. L. Kelley and M. de Wilde. Kelley's notion of hypercompleteness and De Wilde's notion of webs are generalized from locally convex topological vector spaces (\(\ell cs)\) to convergence vector spaces (cvs).
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Applied Categorical Structures, 1993
In this paper we examineLF spaces, inductive limits of Frechet spaces, in two different settings: the categoryCV S of convergence vector spaces and the categoryLC S of locally convex topological vector spaces. Special attention is given to permanence properties and retractivity properties in each case.
Beattie, Ronald, Butzmann, Heinz-Peter
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In this paper we examineLF spaces, inductive limits of Frechet spaces, in two different settings: the categoryCV S of convergence vector spaces and the categoryLC S of locally convex topological vector spaces. Special attention is given to permanence properties and retractivity properties in each case.
Beattie, Ronald, Butzmann, Heinz-Peter
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Mathematische Nachrichten, 1984
This paper is the sequel to ''Hypercomplete convergence spaces'' (review above) and exhibits the main example of a hypercomplete cvs: the web spaces arising from M. De Wilde's strict webs. In this paper, de Wilde's theory of webbed spaces is generalized from a locally convex topological vector space (\(\ell cs)\) setting to a convergence vector space ...
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This paper is the sequel to ''Hypercomplete convergence spaces'' (review above) and exhibits the main example of a hypercomplete cvs: the web spaces arising from M. De Wilde's strict webs. In this paper, de Wilde's theory of webbed spaces is generalized from a locally convex topological vector space (\(\ell cs)\) setting to a convergence vector space ...
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