29 citations · 76 across the 24 of their papers we have counts for
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math.CO2015
A path Turan problem for infinite graphs
Xing Peng, Craig Timmons
Let be an infinite graph whose vertex set is the set of positive integers, and let be the subgraph of induced by the vertices . An increasing pat…
math.CO2015
On the decomposition of random hypergraphs
Xing Peng
For an -uniform hypergraph , let be the minimum number of complete -partite -uniform subhypergraphs of whose edge sets partition the edge set of . For a g…
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…