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Xueliang Li
Researcher at Nankai University
Publications - 197
Citations - 3130
Xueliang Li is an academic researcher from Nankai University. The author has contributed to research in topics: Connectivity & Bipartite graph. The author has an hindex of 24, co-authored 195 publications receiving 2796 citations. Previous affiliations of Xueliang Li include Qinghai Normal University.
Papers
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General Randic matrix and general Randic energy
Ran Gu,Fei Huang,Xueliang Li +2 more
TL;DR: In this paper, the concept of general Randi'c matrix has been introduced and lower and upper bounds for the general Randic spectral radius of a connected graph have been obtained.
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On the difference of two generalized connectivities of a graph
Yuefang Sun,Xueliang Li +1 more
TL;DR: This paper gets the lower and upper bounds for the difference of these two parameters by showing that for a connected graph G of order n, if for a ConnectedGraphG of orderN, if $$kappa '_k(G)
e n-k+1$$κk′(G)≠n-k-1 where $$k\ge 3$$k≥3, then $$0\le \kappa ‘_k (G)-\kappa _
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On a relation between Szeged and Wiener indices of bipartite graphs
TL;DR: In this paper, Hansen et al. showed that the Szeged index and Wiener index of a connected bipartite graph, with vertices and edges, can be computed in 4n-8 time.
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On the ABC spectra radius of unicyclic graphs
TL;DR: In this article, it was shown that for a unicyclic graph G of order n ≥ 4, 2 = ν 1 (C n ) ≤ ν 2 (G ) ≤ (S n + e ), with equality if and only if G ≅ C n for the lower bound, and if only if S n+e for the upper bound.
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Tight upper bound of the rainbow vertex-connection number for 2-connected graphs
Xueliang Li,Sujuan Liu +1 more
TL;DR: The rainbow vertex-connection number, r v c ( G ) is the minimum number of colors needed to color its vertices such that every pair of vertices is connected by at least one path whose internal vertices have distinct colors.