Results 61 to 70 of about 268,469 (172)
M‐Polynomial and NM‐Polynomial Methods for Topological Indices of Polymers
Topological indices (TIs) are numerical tools widely applied in chemometrics, biomedicine, and bioinformatics for predicting diverse physicochemical attributes and biological activities within molecular structures. Despite their significance, the challenges in deriving TIs necessitate novel approaches.
Mohammed Yasin H +4 more
wiley +1 more source
An Algebraic Approach of Topological Indices Connected with Finite Quasigroups
In mathematical chemistry, the algebraic polynomial serves as essential for calculating the most accurate expressions of distance‐based, degree‐distance‐based, and degree‐based topological indices. The chemical reactivity of molecules, which includes their tendency to engage in particular chemical processes or go through particular reactions, can be ...
Muhammad Nadeem +4 more
wiley +1 more source
The study is aimed at investigating the effects of nuclear fusion reactors, human development, and economic growth on nuclear energy consumption in the United States from 1990 to 2019 using time and frequency causality analyses. The time domain causality analysis examined the relationship between variables over time using a single test statistic, while
Mucahit Aydin +2 more
wiley +1 more source
Models of nonlinear partial differential equations are essential in the theoretical sciences, especially Physics and Mathematics. It is exceedingly challenging to arrive at an analytical solution.
AN Nirmala, S. Kumbinarasaiah
doaj +1 more source
Graphs Connected to Isotopes of Inverse Property Quasigroups: A Few Applications
Many real‐world applications can be modelled as graphs or networks, including social networks and biological networks. The theory of algebraic combinatorics provides tools to analyze the functioning of these networks, and it also contributes to the understanding of complex systems and their dynamics.
Muhammad Nadeem +3 more
wiley +1 more source
Estimation of Joint Parameters Using Frequency‐Based Substructuring Techniques
This study presents frequency‐based substructuring (FBS) techniques and an identification method for predicting joint parameters. Two FBS techniques, FBS‐1 and FBS‐2, were derived by assuming pseudomasses at the joint nodes between adjacent substructures.
Hye-Sook Jang +3 more
wiley +1 more source
Enhanced Chemical Insights into Fullerene Structures via Modified Polynomials
This work explores the complicated realm of fullerene structures by utilizing an innovative algebraic lens to unravel their chemical intricacies. We reveal a more profound comprehension of the structural subtleties of fullerenes by the computation of modified polynomials that are customized to their distinct geometric and electrical characteristics. In
Ali N. A. Koam +5 more
wiley +1 more source
Extremal Matching Energy of Complements of Trees
Gutman and Wagner proposed the concept of the matching energy which is defined as the sum of the absolute values of the zeros of the matching polynomial of a graph.
Wu Tingzeng, Yan Weigen, Zhang Heping
doaj +1 more source
Exploring the Distance‐Based Topological Indices for Total Graphs via Numerical Comparison
Graph theory serves as a valuable tool across numerous scientific disciplines, offering the means to model and analyze intricate networks. In this study, we explore the application of distance‐based topological indices to a variety of graphs, including the total graph of paths, cycles, complete graphs, wheel graphs, helm graphs, and the Cartesian ...
Haseeb Ahmad +4 more
wiley +1 more source
Hosoya-Diudea polynomial in hyper structures
Abstract Hosoya polynomial counts finite sequences of distances in a graph G; more exactly, it counts the number of points/atoms lying at a given distance in G. The polynomial coefficients are calculable by means of layer/shell matrices. Shell matrix operator enables the transformation of any square matrix in the corresponding layer/shell matrix ...
M. P. Vlad, M. V. Diudea
openaire +1 more source

