Results 41 to 50 of about 177,034 (253)
The fractional metric dimension of graphs
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S. Arumugam, Varughese Mathew
semanticscholar +4 more sources
Local Fractional Metric Dimensions of Rotationally Symmetric and Planar Networks [PDF]
Mathematical modeling, coding or labeling with the help of numeric numbers based on the parameter of distance plays a vital role in the studies of the structural properties of the networks such as accessibility, centrality, clustering, complexity ...
Jia-Bao Liu +2 more
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Distance-Based Fractional Dimension of Certain Wheel Networks
Metric dimension is one of the distance-based parameters which are used to find the position of the robot in a network space by utilizing lesser number of notes and minimum consumption of time. It is also used to characterize the chemical compounds.
Hassan Zafar +2 more
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Local fractional metric dimension of rotationally symmetric planar graphs arisen from planar chorded cycles [PDF]
20 pages, 8 figures and 8 ...
Shahbaz Ali +2 more
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Fractional k-clique metric dimension of (edge) corona products of graphs
Zeinab Shahmiri +2 more
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Study of Convexo-Symmetric Networks via Fractional Dimensions
For having an in-depth study and analysis of various network’s structural properties such as interconnection, extensibility, availability, centralization, vulnerability and reliability, we require distance based graph theoretic parameters ...
Muhammad Kamran Aslam +3 more
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The Metric Dimension and Local Metric Dimension of Relative Prime Graph
This study aims to determine the value of metric dimensions and local metric dimensions of relative prime graphs formed from modulo integer rings, namely . As a vertex set is and if and are relatively prime.
Inna Kuswandari +2 more
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Fractional Yamabe problem on locally flat conformal infinities of Poincare-Einstein manifolds
We study in this paper the fractional Yamabe problem first considered by Gonzalez-Qing on the conformal infinity $(M^n , [h])$ of a Poincar\'e-Einstein manifold $(X^{n+1} , g^+ )$ with either $n = 2$ or $n \geq 3$ and $(M^n , [h])$ is locally flat ...
Mayer, Martin, Ndiaye, Cheikh Birahim
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Relativistic Fractional-Dimension Gravity
This paper presents a relativistic version of Newtonian Fractional-Dimension Gravity (NFDG), an alternative gravitational model recently introduced and based on the theory of fractional-dimension spaces.
Gabriele U. Varieschi
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With a view toward fractal spaces, by using a Korevaar-Schoen space approach, we introduce the class of bounded variation (BV) functions in a general framework of strongly local Dirichlet spaces with a heat kernel satisfying sub-Gaussian estimates. Under
Alonso-Ruiz, Patricia +5 more
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