Results 61 to 70 of about 1,818 (187)
The prediction of molecular activity plays an important role in drug discovery. Various approaches have been devised to predict anti‐HIV activity based on topological indices. This study proposes Steiner 3‐eccentric connectivity index and Steiner 3‐eccentric distance sum and applies them to predict anti‐HIV activity of a molecule.
Xingfu Li, Arpan Hazra
wiley +1 more source
Nonassociative algebra presents multiple options for comprehending and dealing with difficulties in graph theory, artificial intelligence, and cryptography. Its distinctive traits introduce genuine concepts and procedures not found in conventional associative algebra, yielding to new results from studies and breakthroughs in multiple disciplines ...
Mohammad Mazyad Hazzazi +5 more
wiley +1 more source
Hosoya Polynomials of Steiner Distance of the Sequential Join of Graphs [PDF]
The Hosoya polynomials of Steiner n-distance of the sequential join of graphs and are obtained and the Hosoya polynomials of Steiner 3-distance of the sequential join of m graphs are also obtained.
Herish Abdullah
doaj +1 more source
In this paper, we develop a numerical method by using operational matrices based on Hosoya polynomials of simple paths to find the approximate solution of diffusion equations of fractional order with respect to time.
Ping Zhou +3 more
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In its crystalline state, the α‐icosahedral nanosheet of boron demonstrates superconductivity and thermal electronic properties. Mathematical research on a graph’s structure yields a graph descriptor, a numerical measure. Chemical graph theory employs connectivity descriptors to analyze molecular structures, providing crucial insights into many ...
Khalil Hadi Hakami +3 more
wiley +1 more source
Extremal Bicyclic Graphs with Respect to Permanental Sums and Hosoya Indices
Graph polynomials is one of the important research directions in mathematical chemistry. The coefficients of some graph polynomials, such as matching polynomial and permanental polynomial, are related to structural properties of graphs.
Tingzeng Wu, Yinggang Bai, Shoujun Xu
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w-Hosoya polynomials for Pentagonal Chains [PDF]
Properties of the width distance in graphs are given in this paper . The w-Hosoya Polynomials of straight pentagonal chains and of alternate pentagonal chains are obtained with Wiener indices of the width distance of such graphs.
Ali Ali, Shwan Abdul Ilyas
doaj +1 more source
Hosoya polynomial of composite graphs
Given a connected graph \(G\), the Hosoya polynomial of \(G\) is \(H(G,x)= \frac{1}{2} \sum x^{d(u,v)}\) where the sum ranges over the set of all pairs of vertices \(u\neq v\). \textit{Y.-N. Yeh} and \textit{I. Gutman} [Discrete Math. 135, No. 1-3, 359-365 (1994; Zbl 0814.05033)] examined the Wiener number (the sum of distances between all pairs of ...
openaire +1 more source
Hosoya polynomial of some cactus chains
Let G=(V,E) be a simple graph. Hosoya polynomial of G is H(G,x)=∑{u,v}⊆V(G)xd(u,v), where d(u, v) denotes the distance between vertices u and v.
Ali Sadeghieh +3 more
openaire +1 more source
Hosoya and Harary Polynomials of TOX(n),RTOX(n),TSL(n) and RTSL(n)
In the fields of chemical graph theory, topological index is a type of a molecular descriptor that is calculated based on the graph of a chemical compound.
Lian Chen +5 more
doaj +1 more source

