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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.
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A Complete Solution to a Conjecture on the β-Polynomials of Graphs
TL;DR: Gutman and Mizoguchi as mentioned in this paper showed that all roots of the β-polynomial β(G,C,x) of a graph G are real, and therefore completely solved this conjecture.
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Skew equienergetic digraphs
TL;DR: Li and H. Lian as mentioned in this paper established an expression for the characteristic polynomial of the skew adjacency matrix of two digraphs, and for the respective skew energy, and thereby constructed non-cospectral, skew equienergetic digraph on n vertices, for all n � 6.
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The general σ all-ones problem for trees
TL;DR: Two algorithms of linear time are presented that are good for counting the number of solutions if solutions do exist, and the second one is good for solving the minimum @s all-ones problem.
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Extremal skew energy of digraphs with no even cycles
Jing Li,Xueliang Li,Huishu Lian +2 more
TL;DR: In this paper, the minimal skew energy of a digraph with skew-adjacency matrix is defined as the sum of the norms of all the eigenvalues of the skew matrix.
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On proper (strong) rainbow connection of graphs
TL;DR: This paper characterize those graphs with proper rainbow connection numbers equal to the size or within 1 of the size and completely solve a question proposed by Johnson et al. by proving that if G = Kp1Kpn, where n≥ 1, and p1, . . . , pn>1 are integers, then prc(G) = psrc(G), where χ′ (G) denotes the chromatic index of G.