Results 21 to 30 of about 4,630 (199)
In a barreled locally convex topological vector space E the pointwise convergence of a family (Tθ)θ∈R of operators at a point θ0 ∈ R implies the uniform convergence on compact subsets of E at θ0.
Maximilian Bock
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The fixed point property of quasi-point-separable topological vector spaces [PDF]
In this paper, we introduce the concept of quasi-point-separable topological vector spaces, which has the following important properties: 1. In general, the conditions for a topological vector space to be quasi-pointseparable is not very difficult to ...
Jinlu Li
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A Note on Equivalence of G-Cone Metric Spaces and G-Metric Spaces
This paper contains the equivalence between tvs-G cone metric and G-metric using a scalarization function $\zeta_p$, defined over a locally convex Hausdorff topological vector space. This function ensures that most studies on the existence and uniqueness
Tarapada Bag, Abhishikta Das
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Compressible Topological Vector Spaces [PDF]
The optimum subspace decomposition of the infinite-dimensional compressible random processes in the locally convex Hausdorff space has been propose and its dimension has been measured.
Mohammadreza Robaei, R. Akl
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The Levi problem in non-locally convex seperable topological vector spaces.
Aboubakr Bayoumi
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Multipliers of Variationally Mcshane Integrable Functions in Locally Convex Space
We study measurable real valued multipliers of variationally McShane (resp. McShane) integrable functions defined on a σ-finite outer regular quasi-Radon measure space and taking values in a complete locally convex topological vector space X.
S. Bhatnagar
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We prove various results in infinite-dimensional differential calculus that relate the differentiability properties of functions and associated operator-valued functions (e.g., differentials).
Helge Glöckner
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Fixed point theorems for some generalized contractive mappings over a locally convex topological vector space [PDF]
In this paper we prove some useful fixed point theorems and common fixed point theorems for a class of non-linear mappings acting on locally convex topological vector space with supporting ...
Sayantan Panja +2 more
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Study of Duality of Locally Convex Space
In this paper, we studied about the duality of locally convex space. The key to most of the results in topological vector space theory is to exploit duality - the relationship between on l.c.s. X and its dual X^*.
Amaresh Kumar, Dr. Md. Mushtaque Khan
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Generalized contraction mapping principle in locally convex topological vector spaces
Yanxia Tang+4 more
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