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A note on revised Szeged index of graph operations
2018Summary: Let \(G\) be a finite and simple graph with edge set \(E(G)\). The revised Szeged index is defined as \[ Sz^{\ast}(G)=\sum_{e=uv\in E(G)}(n_u(e| G)+\frac{n_{G}(e)}{2})(n_v(e| G)+\frac{n_{G}(e)}{2}), \] where \(n_u(e| G)\) denotes the number of vertices in \(G\) lying closer to \(u\) than to \(v\) and \(n_{G}(e)\) is the number of equidistant ...
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Szeged Index of Symmetric Graphs
Journal of Chemical Information and Computer Sciences, 1998openaire +1 more source
Calculating Szeged Index and Revised Szeged Index by Using Adjacency Matrix
2022openaire +1 more source
Total-Szeged Index of C<SUB>4</SUB>-Nanotubes, C<SUB>4</SUB>-Nanotori and Dendrimer Nanostars
Journal of Computational and Theoretical Nanoscience, 2013Paul Manuel +2 more
exaly
Variants of the Szeged index in certain chemical nanosheets
Canadian Journal of Chemistry, 2016Micheal Arockiaraj +2 more
exaly
On the difference between the Szeged and the Wiener index
Applied Mathematics and Computation, 2017Marthe Bonamy +2 more
exaly
On the further relation between the (revised) Szeged index and the Wiener index of graphs
Discrete Applied Mathematics, 2016Shuchao Li
exaly
Vertex Szeged index of crystal cubic carbon structure
Journal of Discrete Mathematical Sciences and Cryptography, 2019Hong Yang +2 more
exaly
The Szeged index and the Wiener index of partial cubes with applications to chemical graphs
Applied Mathematics and Computation, 2017Matevž Črepnjak, Niko Tratnik
exaly

