Results 41 to 50 of about 184,969 (228)
On Constant Metric Dimension of Some Generalized Convex Polytopes
Journal of Mathematics, 2021 Metric dimension is the extraction of the affine dimension (obtained from Euclidean space Ed) to the arbitrary metric space. A family ℱ=Gn of connected graphs with n≥3 is a family of constant metric dimension if dimG=k (some constant) for all graphs in ...
Xuewu Zuo +5 more
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Iterating Fixed Point via Generalized Mann’s Iteration in Convex b-Metric Spaces with Application
Complexity, 2021 This manuscript investigates fixed point of single-valued Hardy-Roger’s type F-contraction globally as well as locally in a convex b-metric space. The paper, using generalized Mann’s iteration, iterates fixed point of the abovementioned contraction ...
A. Asif +4 more
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A Strong Law of Large Numbers for Random Sets in Fuzzy Banach Space
Advances in Fuzzy Systems, 2020 The main purpose of this paper is to consider the strong law of large numbers for random sets in fuzzy metric space. Since many years ago, limited theorems have been expressed and proved for fuzzy random variables, but despite the uncertainty in fuzzy ...
R. Ghasemi, A. Nezakati, M. R. Rabiei
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Improving KKM Theory on General Metric Type Spaces
Topological Algebra and its Applications, 2021 A generalized metric type space is a generic name for various spaces similar to hyperconvex metric spaces or extensions of them. The purpose of this article is to introduce some KKM theoretic works on generalized metric type spaces and to show that they ...
Park Sehie
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F-Convex Contraction via Admissible Mapping and Related Fixed Point Theorems with an Application
Mathematics, 2018 In this paper, we introduce F-convex contraction via admissible mapping in the sense of Wardowski [Fixed points of a new type of contractive mappings in complete metric spaces.
Y. Mahendra Singh +2 more
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Two Convergence Results for Inexact Infinite Products of Non-Expansive Mappings
Axioms, 2023 We analyze the asymptotic behavior of infinite products of non-linear operators which take a non-empty, closed subset of a complete metric space into the space, taking into account summable computational errors.
Alexander J. Zaslavski
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Fixed points of condensing multivalued maps in topological vector spaces
Fixed Point Theory and Applications, 2004 With the aid of the simplicial approximation property, we show that every admissible multivalued map from a compact convex subset of a complete metric linear space into itself has a fixed point.
In-Sook Kim
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The intrinsic geometry of a convex surface in Galilean space
Қарағанды университетінің хабаршысы. Математика сериясыThis paper investigates the intrinsic geometry of a convex surface in the Galilean space. The Galilean space, as a special case of a pseudo-Euclidean space, possesses a degenerate metric.
A. Artykbaev, B.M. Sultanov
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Some fixed point theorems in logarithmic convex structures [PDF]
Mathematica Bohemica, 2017 In this paper, we introduce the concept of a logarithmic convex structure. Let $X$ be a set and $D\colon X\times X\rightarrow[1,\infty)$ a function satisfying the following conditions: \item{(i)} For all $x,y\in X$, $ D(x,y)\geq1$ and $D(x,y)=1$ if and ...
Alireza Moazzen +3 more
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A universal bound on the variations of bounded convex functions [PDF]
, 2015 Given a convex set $C$ in a real vector space $E$ and two points $x,y\in C$, we investivate which are the possible values for the variation $f(y)-f(x)$, where $f:C\longrightarrow [m,M]$ is a bounded convex function. We then rewrite the bounds in terms of
Kwon, Joon
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