Results 91 to 100 of about 1,818 (187)
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
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The Geometry of some Fibonacci Identities in the Hosoya Triangle
In this paper we explore some Fibonacci identities that are interpreted geometrically in the Hosoya triangle. Specifically we explore a generalization of the Cassini and Catalan identities from a geometric point of view.
Flórez, Rigoberto +2 more
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Extended Idempotent Divisor Graph of Zn [PDF]
Associate graph Л(R) is said to be idempotent divisor graph with vertices set in R*=R-{0} and two non- zero distinct vertices a and b are adjacent if and only if a.b=e, where e an idempotent element non equal 1.
Husam mohammad, Sumaya Mohammed
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The Hosoya polynomial decomposition for catacondensed benzenoid graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xu, Shoujun, Zhang, Heping
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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
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ON THE SCHULTZ POLYNOMIAL AND HOSOYA POLYNOMIAL OF CIRCUMCORONENE SERIES OF BENZENOID [PDF]
Let G = (V;E) be a simple connected graph. The sets of ver- tices and edges of G are denoted by V = V (G) and E = E(G), respectively. In such a simple molecular graph, vertices represent atoms and edges rep- resent bonds. The distance between the vertices u and v in V (G) of graph G is the number of edges in a shortest path connecting them, we denote ...
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Computing Hosoya polynomials of graphs from primary subgraphs
The Hosoya polynomial of a graph encompasses many of its metric properties, for instance the Wiener index (alias average distance) and the hyper-Wiener index. An expression is obtained that reduces the computation of the Hosoya polynomials of a graph with cut vertices to the Hosoya polynomial of the so-called primary subgraphs.
Deutsch, Emeric, Klavzar, Sandi
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A novel perspective for M-polynomials to compute molecular descriptors of borophene nanosheet. [PDF]
Ismail R +6 more
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Evidences of Interdependence and Contagion using a Frequency Domain Framework [PDF]
The purpose of this paper is to propose a new measure of contagion. Our approach to testing contagion is based on the frequency analysis of causality developed recently by Breitung and Candelon (2004).
Bodart,Vincent, Candelon,Bertrand
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ON VULNERABILITY MEASURES OF NETWORKS
As links and nodes of interconnection networks are exposed to failures, one of the most important features of a practical networks design is fault tolerance.
Rija Erveš +2 more
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