On Degree Based Topological Properties of Two Carbon Nanotubes

Zhang, Xiujun; Rauf, Abdul; Ishtiaq, Muhammad; Siddiqui, Muhammad Kamran; Muhammad, Mehwish Hussain

doi:10.1080/10406638.2020.1753221

Cited by 97 publications

(37 citation statements)

References 27 publications

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“…e generated heat overwhelms cancer tissue incident to nanoparticles with no damage to sound tissues [22,23]. Niobium nanoparticles have the ability of easy ligands connection so they are very suitable in treating the cancer optothermally [24][25][26].…”

Section: Introductionmentioning

confidence: 99%

On Topological Analysis of Niobium (II) Oxide Network via Curve Fitting and Entropy Measures

et al. 2022

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The remarkable optical features of metallic nanoparticles have extensively developed the interest of scientists and researchers. The generated heat overwhelms cancer tissue incident to nanoparticles with no damage to sound tissues. Niobium nanoparticles have the ability of easy ligands connection so they are very suitable in treating cancer optothermally. A modern field of applied chemistry is chemical graph theory. With the use of combinatorial methods, such as vertex and edge partitions, we explore the connection between atoms and bonds. Topological indices play a vital part in equipping directions to treat cancers or tumors. These indices might be derived experimentally or computed numerically. Although experimental results are worthful but they are expensive as well, so computational analysis provides an economical and rapid way. A topological index is a numerical value that is only determined by the graph. In this paper, we will discuss the chemical graph of niobium (II) oxide. Additionally, each topological index is related with thermodynamical properties of niobium (II) oxide, including entropy and enthalpy. This has been done in MATLAB software, using rational built-in method.

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Section: Introductionmentioning

confidence: 99%

On Topological Analysis of Niobium (II) Oxide Network via Curve Fitting and Entropy Measures

et al. 2022

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“…e corresponding counting corresponding polynomials are some most common topological indices [16,17]. On the other way, topological indices (TIs) are analytical principles related to chemical compositions for determining the relationship between chemical structure and various attributes.…”

Section: Introductionmentioning

confidence: 99%

Computing Topological Indices and Polynomials of the Rhenium Trioxide

Imran

Raza

Nigar

et al. 2022

Journal of Mathematics

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In the study of mathematical chemistry and chemical graph theory, a topological index, also known as a connectivity index, is the arithmetical framework of a graph that specifies its topology and also graph invariant. These topological indices are used to model quantitative structure relationships Q S A R s , which are connections between the work of biological or other molecular structures and the chemical structures. This study computed the first, second, and Hyper Zagreb indices, as well as Zagreb polynomials, Redefined Zagreb indices, Randic index, A B C index, and G A index of chemical structure of Rhenium Trioxide.

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“…Rooted tree is a tree that has a root node from where the children arise. e root node is called the parent node [3,4]. A binary tree is a rooted tree in which every vertex has at the most two children and each child of a vertex is assigned as its left child or right child [5].…”

Section: Introductionmentioning

confidence: 99%

Distance‐Based Topological Descriptors on Ternary Hypertree Networks

Xavier

Varghese

et al. 2022

Complexity

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Topological indices are numeric parameters which portray the topology of a subatomic structure. In QSAR/QSPR analysis, topological descriptors play a vital role to examine the topology of a network. An interconnection network is a structure whose components are connected physically according to some pattern. In this paper, an interconnection network, ternary hypertree, which is a structural combination of complete ternary tree and hypertree, is introduced. We have evaluated the topological descriptors grounded on the distances for the ternary hypertree. The analytical expressions for Wiener, different types of Szeged, and Mostar indices are determined.

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On Degree Based Topological Properties of Two Carbon Nanotubes

Cited by 97 publications

References 27 publications

On Topological Analysis of Niobium (II) Oxide Network via Curve Fitting and Entropy Measures

On Topological Analysis of Niobium (II) Oxide Network via Curve Fitting and Entropy Measures

Computing Topological Indices and Polynomials of the Rhenium Trioxide

Distance‐Based Topological Descriptors on Ternary Hypertree Networks

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