Computation of Metric-Based Resolvability of Quartz Without Pendant Nodes

Silica comes in three different crystalline forms, with quartz being the most common and plentiful in the crust of our planet. Other variations are created when quartz is heated. Each chemical structure may be deduced from graphs in which atoms alternate as vertices and edges as bonds, according to...

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Autores principales: Ali N. A. Koam, Ali Ahmad, Maryam Salem Alatawi, Muhammad Faisal Nadeem, Muhammad Azeem
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Lenguaje:EN
Publicado: IEEE 2021
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Acceso en línea:https://doaj.org/article/51b3924c5e5842a5b831992e5b826aa0
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spelling oai:doaj.org-article:51b3924c5e5842a5b831992e5b826aa02021-11-17T00:00:37ZComputation of Metric-Based Resolvability of Quartz Without Pendant Nodes2169-353610.1109/ACCESS.2021.3126455https://doaj.org/article/51b3924c5e5842a5b831992e5b826aa02021-01-01T00:00:00Zhttps://ieeexplore.ieee.org/document/9606759/https://doaj.org/toc/2169-3536Silica comes in three different crystalline forms, with quartz being the most common and plentiful in the crust of our planet. Other variations are created when quartz is heated. Each chemical structure may be deduced from graphs in which atoms alternate as vertices and edges as bonds, according to chemical graph theory. The latest advanced topic of resolvability parameters of a graph is, where the complete topology is formed in a particular way that every single atom’s unique location is obtained. The resolving basis, edge resolving basis, and some generalizations were investigated in this paper as resolvability characteristics of Quartz. Understanding and dealing with structures is made easier by transforming the entire topology into a unique form given by resolvability parameters.Ali N. A. KoamAli AhmadMaryam Salem AlatawiMuhammad Faisal NadeemMuhammad AzeemIEEEarticleQuartzresolvability parametersvertex and edge resolving setsdistance based uniqueness of graphsElectrical engineering. Electronics. Nuclear engineeringTK1-9971ENIEEE Access, Vol 9, Pp 151834-151840 (2021)
institution DOAJ
collection DOAJ
language EN
topic Quartz
resolvability parameters
vertex and edge resolving sets
distance based uniqueness of graphs
Electrical engineering. Electronics. Nuclear engineering
TK1-9971
spellingShingle Quartz
resolvability parameters
vertex and edge resolving sets
distance based uniqueness of graphs
Electrical engineering. Electronics. Nuclear engineering
TK1-9971
Ali N. A. Koam
Ali Ahmad
Maryam Salem Alatawi
Muhammad Faisal Nadeem
Muhammad Azeem
Computation of Metric-Based Resolvability of Quartz Without Pendant Nodes
description Silica comes in three different crystalline forms, with quartz being the most common and plentiful in the crust of our planet. Other variations are created when quartz is heated. Each chemical structure may be deduced from graphs in which atoms alternate as vertices and edges as bonds, according to chemical graph theory. The latest advanced topic of resolvability parameters of a graph is, where the complete topology is formed in a particular way that every single atom’s unique location is obtained. The resolving basis, edge resolving basis, and some generalizations were investigated in this paper as resolvability characteristics of Quartz. Understanding and dealing with structures is made easier by transforming the entire topology into a unique form given by resolvability parameters.
format article
author Ali N. A. Koam
Ali Ahmad
Maryam Salem Alatawi
Muhammad Faisal Nadeem
Muhammad Azeem
author_facet Ali N. A. Koam
Ali Ahmad
Maryam Salem Alatawi
Muhammad Faisal Nadeem
Muhammad Azeem
author_sort Ali N. A. Koam
title Computation of Metric-Based Resolvability of Quartz Without Pendant Nodes
title_short Computation of Metric-Based Resolvability of Quartz Without Pendant Nodes
title_full Computation of Metric-Based Resolvability of Quartz Without Pendant Nodes
title_fullStr Computation of Metric-Based Resolvability of Quartz Without Pendant Nodes
title_full_unstemmed Computation of Metric-Based Resolvability of Quartz Without Pendant Nodes
title_sort computation of metric-based resolvability of quartz without pendant nodes
publisher IEEE
publishDate 2021
url https://doaj.org/article/51b3924c5e5842a5b831992e5b826aa0
work_keys_str_mv AT alinakoam computationofmetricbasedresolvabilityofquartzwithoutpendantnodes
AT aliahmad computationofmetricbasedresolvabilityofquartzwithoutpendantnodes
AT maryamsalemalatawi computationofmetricbasedresolvabilityofquartzwithoutpendantnodes
AT muhammadfaisalnadeem computationofmetricbasedresolvabilityofquartzwithoutpendantnodes
AT muhammadazeem computationofmetricbasedresolvabilityofquartzwithoutpendantnodes
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