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ConvergenceLF spaces

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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Pseudo- space and convergence

Fuzzy Sets and Systems, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pap, Endre   +2 more
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Enveloping action: Convergence spaces

Mathematica Slovaca, 2022
Abstract 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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Convergence Spaces with Webs

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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Convergence Approach Spaces : Actions

Applied Categorical Structures, 2015
A 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.
Eva Colebunders   +3 more
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Hypercomplete Convergence Spaces

Mathematische Nachrichten, 1984
This 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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Convergence in Sequence Spaces

Proceedings of the Edinburgh Mathematical Society, 1958
In a perfect sequence space α, on which a norm is defined, we can consider three types of convergence, namely projective convergence, strong projective convergence and distance convergence. In the space σ∞, when distance is defined in the usual way, the last two types of convergence coincide and are distinct from projective convergence ((2), p.
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Modified Top-convergence spaces and their relationships to lattice-valued convergence spaces

Journal of Intelligent & Fuzzy Systems, 2018
In this paper, a notion of modified ⊤-convergence spaces (initially defined by Fang and Yue in FSS , 2017) is given. Then the relationships between the modified ⊤-convergence spaces and types of lattice-valued convergence spaces are established.
Qiu Jin, Lingqiang Li
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Completion of Semiuniform Convergence Spaces

Applied Categorical Structures, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Regularity in fuzzy convergence spaces

Fuzzy Sets and Systems, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Minkler, J., Minkler, G., Richardson, G.
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