Results 11 to 20 of about 15,243 (160)
The hyper-Wiener index of graph operations
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Khalifeh, M.H. +2 more
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The edge-Wiener index and the edge-hyper-Wiener index of phenylenes [PDF]
Besides the well known Wiener index, which sums up the distances between all the pairs of vertices, and the hyper-Wiener index, which includes also the squares of distances, the edge versions of both indices attracted a lot of attention in the recent years.
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On the Steiner hyper-Wiener index of a graph [PDF]
In this paper, we study the Steiner hyper-Wiener index of a graph, which is obtained from the standard hyper-Wiener index by replacing the classical graph distance with the Steiner distance. It is shown how this index is related to the Steiner Hosoya polynomial, which generalizes similar result for the standard hyper-Wiener index. Next, we show how the
Niko Tratnik
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The hyper-Wiener index of the generalized hierarchical product of graphs
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Eliasi, Mehdi, Iranmanesh, Ali
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Relationship between the Hosoya polynomial and the hyper-Wiener index
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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
Peng Xu +5 more
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Topological Indices of Graphs from Vector Spaces
Topological indices are numbers that are applied to a graph and can be used to describe specific graph properties through algebraic structures. Algebraic graph theory is a helpful tool in a range of chemistry domains.
Krishnamoorthy Mageshwaran +3 more
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GTI-space : the space of generalized topological indices [PDF]
A new extension of the generalized topological indices (GTI) approach is carried out torepresent 'simple' and 'composite' topological indices (TIs) in an unified way.
A.R Matamala +34 more
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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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Stein's method meets Malliavin calculus: a short survey with new estimates [PDF]
We provide an overview of some recent techniques involving the Malliavin calculus of variations and the so-called ``Stein's method'' for the Gaussian approximations of probability distributions.
Nourdin, Ivan, Peccati, Giovanni
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