Results 71 to 80 of about 33,771 (188)
Quasi-Relative Interiors for Graphs of Convex Set-Valued Mappings
This paper aims at providing further studies of the notion of quasi-relative interior for convex sets introduced by Borwein and Lewis. We obtain new formulas for representing quasi-relative interiors of convex graphs of set-valued mappings and for convex
Mordukhovich, Boris S. +2 more
core
$\mathfrak G$-bases in free (locally convex) topological vector spaces
We characterize topological (and uniform) spaces whose free (locally convex) topological vector spaces have a local $\mathfrak G$-base. A topological space $X$ has a local $\mathfrak G$-base if every point $x$ of $X$ has a neighborhood base $(U_ )_{ \in ^ }$ such that $U_ \subset U_ $ for all $ \le $ in $ ^ $. To construct $\mathfrak G$-bases
Banakh, Taras, Leiderman, Arkady
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The Levi problem in non-locally convex seperable topological vector spaces.
The author continues his study of pseudoconvexity in a nonlocally convex space setting. Following, \textit{L. Waelbroeck} [Topological vector spaces and algebras, Lect. Notes Math. 230 (1971; Zbl 0225.46001)], let \(E\) be an \(Lps\), i.e. a locally pseudoconvex topological vector space.
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An ergodic measure on a locally convex topological vector space
AbstractThe aim of this paper is to give a way to construct a probability measure with nice ergodic properties on a locally convex topological vector space. We have two motivations; one is to give a generalization of a Gaussian measure and the other is to give an example of a probability measure with a rich kernel space.
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The strongest vector space topology is locally convex on separable linear subspaces [PDF]
cor a real or complex vector space \(X\), let \(\tau_{\max}\), \(\tau^p_{\max ...
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On the Existence Result for System of Generalized Strong Vector Quasiequilibrium Problems
We introduce a new type of the system of generalized strong vector quasiequilibrium problems with set-valued mappings in real locally convex Hausdorff topological vector spaces.
Plubtieng Somyot +1 more
doaj
A remark on generalized variational inequalities in locally convex topological vector spaces
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tarafdar, E., Yuan, X. Z.
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Varieties of locally convex topological vector spaces [PDF]
Diestel, Joseph +2 more
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This paper investigates the structural properties of solutions of vector equilibrium systems and mixed variational inequalities in topological vector spaces.
Wei Cheng, Weiqiang Gong
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Fuzzy barrels on locally convex fuzzy topological vector spaces [PDF]
Daraby, B., Khosravi, N., Rahimi, A.
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