Structural Analysis of Octagonal Nanotubes via Double Edge-Resolving Partitions

In materials science, the open nanotube derived from an octagonal grid is one of the most important and extensively researched compounds. Finding strategies for representing a variety of chemical compounds so that different compounds can have different representations is necessary for the investigation of chemical structures. In this work, the double edge-based resolving partition is discussed and the exchange property applied. Let Q1 and Q2 be two edge-resolving partition sets and Q1≠Q2, such that Q1∩Q2≠0. This shows that this structure has exchange property for edge partition. The exchange property in edge partitions is a novel work. It is introduced in this paper. The application of this work is to transform projects or objects to better places. The resolvability of these compounds is studied to gain an understanding of the chemical composition of the compounds. We perform this by using the terms vertex and edge-based distance and edge-resolving sets of graphs.

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Journal
Processes
Published
2024-09-06
DOI
https://doi.org/10.3390/pr12091920
Citations
4
Primary Topic
Graph Labeling and Dimension Problems
Type
article
Field-Weighted Citation Impact
1.45

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article

Structural Analysis of Octagonal Nanotubes via Double Edge-Resolving Partitions

Amal S. Alali, Muhammad Kamran Jamil, Sikander Ali
4 citations
Processes
Graph Labeling and Dimension Problems
1.45
article

Structural Analysis of Octagonal Nanotubes via Double Edge-Resolving Partitions

Amal S. Alali, Muhammad Kamran Jamil, Sikander Ali
article en
4 citations

Abstract

In materials science, the open nanotube derived from an octagonal grid is one of the most important and extensively researched compounds. Finding strategies for representing a variety of chemical compounds so that different compounds can have different representations is necessary for the investigation of chemical structures. In this work, the double edge-based resolving partition is discussed and the exchange property applied. Let Q1 and Q2 be two edge-resolving partition sets and Q1≠Q2, such that Q1∩Q2≠0. This shows that this structure has exchange property for edge partition. The exchange property in edge partitions is a novel work. It is introduced in this paper. The application of this work is to transform projects or objects to better places. The resolvability of these compounds is studied to gain an understanding of the chemical composition of the compounds. We perform this by using the terms vertex and edge-based distance and edge-resolving sets of graphs.

ProcessesVol. 12(9)
Princess Nourah bint Abdulrahman University (SA), Riphah International University (PK)
Princess Nourah Bint Abdulrahman University
Sustainable cities and communities
Openalex Percentile: Top 16%
Graph Labeling and Dimension Problems
1.45
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