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20112026
most citedEigenvalues and triangles in graphs

84 citations · 579 across the 67 of their papers we have counts for

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Showing 2015Show all

6 papers · 1 filter

math.CO2015★ 1 cited

Coloring graphs with two odd cycle lengths

Jie Ma, Bo Ning

In this paper we determine the chromatic number of graphs with two odd cycle lengths. Let be a graph and be the set of all odd cycle lengths of . We prove that: (1) I…

math.CA2015

On a conjecture of Chen-Guo-Wang

Bo Ning, Yu Zheng

Towards confirming Sun's conjecture on the strict log-concavity of combinatorial sequence involving the n Bernoulli number, Chen, Guo and Wang proposed a conjecture about the l…

math.CO2015

Degree conditions restricted to induced paths for hamiltonicity of claw-heavy graphs

Binlong Li, Bo Ning, Shenggui Zhang

Broersma and Veldman proved that every 2-connected claw-free and -free graph is hamiltonian. Chen et al. extended this result by proving every 2-connected claw-heavy and …

math.CO2015★ 5 cited

Heavy subgraphs, stability and hamiltonicity

Binlong Li, Bo Ning

Let be a graph. Adopting the terminology of Broersma et al. and Čada, respectively, we say that is 2-heavy if every induced claw () of contains two end-vertice…

math.CO2015★ 5 cited

Extremal problems on the Hamiltonicity of claw-free graphs

Binlong Li, Bo Ning, Xing Peng

In 1962, Erdős proved that if a graph with vertices satisfies $$ e(G)>\max\left\{\binom{n-k}{2}+k^2,\binom{\lceil(n+1)/2\rceil}{2}+\left\lfloor \frac{n-1}{2}\right\rfloor^2…

math.CO2015★ 79 cited

Spectral analogues of Erdős' and Moon-Moser's theorems on Hamilton cycles

Binlong Li, Bo Ning

In 1962, Erdős gave a sufficient condition for Hamilton cycles in terms of the vertex number, edge number, and minimum degree of graphs which generalized Ore's theorem. One year la…