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Fractional Metric Dimension of Generalized Jahangir Graph [PDF]
Arumugam and Mathew [Discret. Math. 2012, 312, 1584–1590] introduced the notion of fractional metric dimension of a connected graph. In this paper, a combinatorial technique is devised to compute it. In addition, using this technique the fractional
Jia-Bao Liu +3 more
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Fractional metric dimension of metal-organic frameworks [PDF]
Metal-organic frameworks (MOF(n)) are organic-inorganic hybrid crystalline porous materials that consist of a regular array of positively charged metal ions surrounded by organic ‘linker’ molecules.
Raza Mohsin +2 more
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Local Fractional Strong Metric Dimension of Certain Complex Networks [PDF]
Fractional variants of distance-based parameters have application in the fields of sensor networking, robot navigation, and integer programming problems.
Faiza Jamil +3 more
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Studies of Connected Networks via Fractional Metric Dimension [PDF]
Metric dimension is an effective tool to study different distance-based problems in the field of telecommunication, robotics, computer networking, integer programming, chemistry, and electrical networking.
Hassan Zafar +2 more
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Characterization of (Molecular) Graphs with Fractional Metric Dimension as Unity [PDF]
Distance-based dimensions provide the foreground for the identification of chemical compounds that are chemically and structurally different but show similarity in different reactions.
Muhammad Javaid +3 more
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Fractional Metric Dimension of Generalized Sunlet Networks [PDF]
Let N=VN,EN be a connected network with vertex VN and edge set EN⊆VN,EN. For any two vertices a and b, the distance da,b is the length of the shortest path between them.
Muhammad Javaid +2 more
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Computing Bounds of Fractional Metric Dimension of Metal Organic Graphs [PDF]
Metal organic graphs are hollow structures of metal atoms that are connected by ligands, where metal atoms are represented by the vertices and ligands are referred as edges. A vertex x resolves the vertices u and v of a graph G if du,x≠dv,x. For a pair u,
Mohsin Raza +3 more
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Study of modified prism networks via fractional metric dimension
For a connected network $ \Gamma $, the distance between any two vertices is the length of the shortest path between them. A vertex $ c $ in a connected network is said to resolve an edge $ e $ if the distances of $ c $ from its endpoints are unequal ...
Ahmed Alamer +2 more
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Lower and Upper Bounds of Fractional Metric Dimension of Connected Networks [PDF]
The distance centric parameter in the theory of networks called by metric dimension plays a vital role in encountering the distance-related problems for the monitoring of the large-scale networks in the various fields of chemistry and computer science ...
Muhammad Javaid +5 more
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Bounds of Fractional Metric Dimension and Applications with Grid-Related Networks [PDF]
Metric dimension of networks is a distance based parameter that is used to rectify the distance related problems in robotics, navigation and chemical strata. The fractional metric dimension is the latest developed weighted version of metric dimension and
Ali H. Alkhaldi +3 more
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