Results 11 to 20 of about 268,469 (172)
Hosoya Polynomials Of Some Semiconducotors
The Hosoya polynomial of a graph G is a graphical invariant polynomial that its first derivative at x = 1 is equal to the Wiener index and second derivative at x =1 is equal to the hyperï€Wiener index.
Azeez Lafta Jabir +2 more
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Hosoya polynomial of the subdivided join [PDF]
The Hosoya polynomials of diameter 1 and diameter 2 graphs are known. We extend the concept of a vertex join of a graph to q-vertex join. Then we give the formula of the Hosoya polynomial of a $q$-vertex join of a complete graph and the formula of the ...
Eunice Gogo Mphako-Banda +1 more
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Hosoya polynomial of composite graphs [PDF]
Let G1+G2, G1∇G2, G1[G2], G1∘G2 and G1{G2} be the sum, join, composition, corona and cluster, respectively, of the graphs G1 and G2. Elsewhere, Yeh and Gutman computed the Wiener number of these composite graphs.
Dragan Stevanović, Stevanović, Dragan
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A method for computing the edge-Hosoya polynomial with application to phenylenes [PDF]
The edge-Hosoya polynomial of a graph is the edge version of the famous Hosoya polynomial. Therefore, the edge-Hosoya polynomial counts the number of (unordered) pairs of edges at distance $k ge 0$ in a given graph. It is well known that this polynomial
Tratnik, Niko, Knor, Martin
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The Hosoya-Wiener Polynomial of Weighted Trees [PDF]
Formulas for the Wiener number and the Hosoya-Wiener polynomial of edge and vertex weighted graphs are given in terms of edge and path contributions.
Blaž Zmazek +3 more
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Hosoya and Harary Polynomials of Hourglass and Rhombic Benzenoid Systems
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.
Zhong-Lin Cheng +4 more
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On Terminal Hosoya Polynomial of Some Thorn Graphs
In this paper we obtain the terminal Hosoya polynomial for caterpillers, thorn stars and thorn rings. These results generalizes the existing results.
Gouramma A. Gudodagi (5759582) +2 more
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The Hosoya Entropy of a Graph [PDF]
This paper demonstrates properties of Hosoya entropy, a quantitative measure of graph complexity based on a decomposition of the vertices linked to partial Hosoya polynomials.
Abbe Mowshowitz, Matthias Dehmer
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Hosoya and Wiener Index of Zero-Divisor Graph of Z pm q2 [PDF]
In this work, we study zero-divisor graph of the ring Zpmq2 and give some properties of this graph. Furthermore we find Hosoya polynomial and Wiener index for this graph.
Nazar H. Shuker +2 more
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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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