JOURNAL ARTICLE

Reciprocal Degree Distance of Grassmann Graphs

Pourfaraj Lotfallah

Year: 2013 Journal:   Iranian journal of mathemathical chemistry./Iranian journal of mathemathical chemistry Vol: 4 (2)Pages: 249-255

Abstract

Recently, Hua et al. defined a new topological index based on degrees and inverse of distances between all pairs of vertices. They named this new graph invariant as reciprocal degree distance as 1 { , } ( ) ( ( ) ( ))[ ( , )] RDD(G) = u v V G d u  d v d u v , where the d(u,v) denotes the distance between vertices u and v. In this paper, we compute this topological index for Grassmann graphs.

Keywords:
Combinatorics Mathematics Reciprocal Topological index Inverse Degree (music) Connectivity Invariant (physics) Graph Discrete mathematics Physics Geometry

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Topics

Graph theory and applications
Physical Sciences →  Mathematics →  Geometry and Topology
Graph Labeling and Dimension Problems
Physical Sciences →  Computer Science →  Computational Theory and Mathematics
Advanced Graph Theory Research
Physical Sciences →  Computer Science →  Computational Theory and Mathematics

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