Results 11 to 20 of about 75 (74)
Szeged Indices of Bicyclic Graphs with Applications as Molecular Descriptor [PDF]
Molecular descriptors are mathematical representations of molecular properties, generated through numerous algorithms. These numerical values are used to quantitatively represent the physical and chemical attributes of molecules. In the field of chemical
Babai, Azam +2 more
core +2 more sources
Computing the Hosoya Polynomial of M‐th Level Wheel and Its Subdivision Graph
The determination of Hosoya polynomial is the latest scheme, and it provides an excellent and superior role in finding the Weiner and hyper‐Wiener index. The application of Weiner index ranges from the introduction of the concept of information theoretic analogues of topological indices to the use as major tool in crystal and polymer studies.
Peng Xu +6 more
wiley +1 more source
The irregularity Sombor index ISO is a recently introduced measure for graph irregularity, defined as the sum over all pairs of adjacent ! vertices u, v of the term, where du is the degree of the vertex u.
Kulli, Veerabhadrappa R. +2 more
core
Topological Invariants for the General Structure of Grape Seed Proanthocyanidins
In this paper, we formulate the degree-based topological indicessuch as first Zagreb index, second Zagreb index, third Zagreb index,atom bond connectivity index, geometric-arithmetic (GA) index, generalsum connectivity index, hyper-Zagreb index ...
Muhammad Haroon Aftab; Department of Mathematics and Statistics, The University of Lahore, Lahore +2 more
core
Among the diverse types of graph products, the double join and double corona operations have remained central to many recent developments in graph theory, offering fresh insights and problem‐solving strategies. Subdivision graphs, in particular, serve as an essential tool for examining how structural modifications along edges influence the overall ...
M. Vimal +3 more
wiley +1 more source
Topological indices are crucial in modeling of molecular structures of graphs and are also useful in correlation with physicochemical properties. In this paper, we propose the Euler Sombor coindex and Gourava Sombor coindex, and we derive bounds by using some graph invariants of a graph such as the degree of a vertex, the order, and the size of a graph.
Suha Wazzan +2 more
wiley +1 more source
In this article, the first eccentricity connectivity coindex is introduced as ECI¯G=∑uv∉EGε2u+ε2v, in which ε(u) denotes the eccentricity of the vertex u in the simple connected graph G. Then, the exact expressions are obtained for the first eccentricity connectivity coindex of some graph products.
Suha Wazzan +2 more
wiley +1 more source
Contraharmonic Index: Extremal Results for Unicyclic Graphs and Bounds for General Graphs
Let G be a graph with edge set E(G). The degree of a vertex w in G is denoted by dw. The contraharmonic index of G is defined as CHG=∑uv∈EGdu+dv−1du2+dv2. In this paper, we investigate several properties of the contraharmonic index, including extremal results for unicyclic graphs of a given order, as well as bounds and the effects of an edge removal in
Abdulaziz Mutlaq Alotaibi +2 more
wiley +1 more source
Social Capital, Creative Destruction and Economic Development [PDF]
This paper develops a conceptual framework for the role of social capital in the political economy of innovation, growth and reform, with illustrations from developing and transition countries.
Dulleck, Uwe +5 more
core +1 more source
The Second Maximum Mostar Index of Unicyclic Graphs With Given Diameter
Topological invariants are key tools for studying the physicochemical and thermodynamic properties of chemical compounds. Recently, a new bond‐additive distance‐based graph invariant called the Mostar index has been developed. It measures the importance of individual edges and the graph as a whole. It is denoted and defined as MoG=∑xy∈EGnxxy−nyxy. This
Muhammad Amer Qureshi +5 more
wiley +1 more source

