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Enumerative combinatorics, graph theory, order theory, posets, matroids, designs and other discrete structures. It also includes algebraic, analytic and probabilistic combinatorics.

5 votes
1 answer
92 views

Is there any relationships between path cover number and chromatic number?

Let G be a finite simple graph. Consider the independent number $\alpha$, the chromatic number $\chi$ and the path cover number (also called the path partition number) $\rho$. Then we have $\alpha\chi …
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3 votes
1 answer
179 views

Property of the spanning tree with minimal leaves

Let $G$ be a connected simple graph. For any spanning tree $T$ of $G$, let $l(T)$ be the number of leaves of the graph $T$. Consider $\ell=\min_Tl(T)$, can I find a spanning tree $T$ with $l(T)=\ell$, …
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  • 622
2 votes
1 answer
363 views

Best known upper bound for the Ramsey function $R(k,x)$

The Ramsey function $R(k,x)$ is defined as the minimal integer $n$ such that any graph on $n$ vertices contains either a clique of size $k$ or an independent set of size $x$. Miklós Ajtai, János Koml …
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