A. Hertz

activity

20152022

most citedMaximum Eccentric Connectivity Index for Graphs with Given Diameter

9 citations · 11 across the 7 of their papers we have counts for

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Showing 2018 · cs.DMShow all

2 papers · 2 filters

cs.DM2018

Minimum Eccentric Connectivity Index for Graphs with Fixed Order and Fixed Number of Pending Vertices

Gauvain Devillez, Alain Hertz, Hadrien Mélot +1

The eccentric connectivity index of a connected graph $G$ is the sum over all vertices $v$ of the product $d_{G} (v) e_{G} (v)$ , where $d_{G} (v)$ is the degree of $v$ in $G$ and $e_{…

cs.DM2018★ 9 cited

Maximum Eccentric Connectivity Index for Graphs with Given Diameter

Pierre Hauweele, Alain Hertz, Hadrien Mélot +2

The eccentricity of a vertex $v$ in a graph $G$ is the maximum distance between $v$ and any other vertex of $G$ . The diameter of a graph $G$ is the maximum eccentricity of a vertex…