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20112019
most citedEccentric Connectivity Index of Chemical Trees

107 citations · 170 across the 7 of their papers we have counts for

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6 papers · 1 filter

math.CO2019

A Novel Method to Construct NSSD Molecular Graphs

Umar Hayat, Mubasher Umer, Ivan Gutman +2

A graph is said to be NSSD (= non-singular with a singular deck) if it has no eigenvalue equal to zero, whereas all its vertex-deleted subgraphs have eigenvalues equal to zero. NSS…

math.CO2016★ 9 cited

Splice Graphs and Their Topological Indices

Reza Sharafdini, Ivan Gutman

Let and be two graphs with disjoint vertex sets and . Let and . A splice of and by vertices …

math.CO2016

Constructions of graphs and trees with partially prescribed spectrum

Xueliang Li, Wasin So, Ivan Gutman

It is shown how a connected graph and a tree with partially prescribed spectrum can be constructed. These constructions are based on a recent result of Salez that every totally rea…

math.CO2015★ 8 cited

Resolvent Energy of Unicyclic, Bicyclic and Tricyclic Graphs

Luiz Emilio Allem, Juliane Capaverde, Vilmar Trevisan +3

The resolvent energy of a graph of order is defined as , where are the eigenvalues of . In a recent work [Gutman et al…

math.CO2014★ 3 cited

Novel Inequalities for Generalized Graph Entropies Revisited, Graph Energies and Topological Indices

Xueliang Li, Zhongmei Qin, Meiqin Wei +2

The entropy of a graph is an information-theoretic quantity which expresses the complexity of a graph \cite{DM1,M}. After Shannon introduced the definition of entropy to informatio…

math.CO2011★ 107 cited

Eccentric Connectivity Index of Chemical Trees

Aleksandar Ili\' c, Ivan Gutman

The eccentric connectivity index is a distance--based molecular structure descriptor that was recently used for mathematical modeling of biological activities of diverse natu…