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20162022
most citedComparison of Wiener index and Zagreb eccentricity indices

10 citations · 11 across the 4 of their papers we have counts for

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7 papers · 1 filter

math.CO20221 cited

On the spectrum and energy of Seidel matrix for chain graphs

Santanu Mandal, Ranjit Mehatari, Kinkar Chandra Das

We study various spectral properties of the Seidel matrix of a connected chain graph. We prove that is always an eigenvalue of and all other eigenvalues of can hav…

math.CO2022

Distance-regular Cayley graphs over dicyclic groups

Xueyi Huang, Kinkar Chandra Das, Lu Lu

The characterization of distance-regular Cayley graphs originated from the problem of identifying strongly regular Cayley graphs, or equivalently, regular partial difference sets.…

math.CO2021

On a Conjecture About the Sombor Index of Graphs

Kinkar Chandra Das, Ali Ghalavand, Ali Reza Ashrafi

Let be a graph with vertex set and edge set . The Sombor and reduced Sombor indices of are defined as and…

math.CO2021

On the Relation Between Wiener Index and Eccentricity of a Graph

Hamid Darabi, Yaser Alizadeh, Sandi Klavžar +1

The relation between the Wiener index and the eccentricity of a graph is studied. Lower and upper bounds on in terms of are prov…

math.CO201910 cited

Comparison of Wiener index and Zagreb eccentricity indices

Kexiang Xu, Kinkar Chandra Das, Sandi Klavžar +1

The first and the second Zagreb eccentricity index of a graph are defined as and $E_2(G)=\sum_{uv\in E(G)}\varepsilon_{G}(u)\var…

math.CO2017

Embeddings into almost self-centered graphs of given radius

Kexiang Xu, Haiqiong Liu, Kinkar Ch. Das +1

A graph is almost self-centered (ASC) if all but two of its vertices are central. An almost self-centered graph with radius is called an -ASC graph. The -ASC index $θ_r(G…