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Lusheng Wang

Researcher at City University of Hong Kong

Publications -  4
Citations -  666

Lusheng Wang is an academic researcher from City University of Hong Kong. The author has contributed to research in topics: Tree (set theory) & Topological index. The author has an hindex of 4, co-authored 4 publications receiving 587 citations.

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On a Relation Between

TL;DR: A conjecture of AutoGraphiX on the relation between the Randic index R and the algebraic connectivity a of a connected graph G is: as mentioned in this paper, where R is defined as

An Updated Survey on the Randic Index

TL;DR: The general Randic index R�(G) of a (chemical) graph G, defined as the sum of the weights (d(u)d(v)) of all edges uv of G, where d(u denotes the degree of a vertex u in G and v denotes the real number of vertices in G as discussed by the authors.

Determining the Conjugated Trees with the Third- through the Sixth-Minimal Energies

TL;DR: In this paper, the Coulson integral formula was used to determine the order of the conjugated trees with the third-, forth-, fifth- and sixth-minimal energies, which is the order in which the k-matchings occur.
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On a Relation Between Randic Index and Algebraic Connectivity

TL;DR: Aouchiche and Hansen as mentioned in this paper proved that the conjecture holds for all trees and all connected graphs with edge connectivity, and if the edge connectivity is larger than 1 then the conjecture still holds for sufficiently large graphs.