Dec 1, 2005 · We consider the resolution proof complexity of propositional formulas which encode random instances of graph k-colorability.
Aug 24, 2005 · Abstract. We consider the resolution proof complexity of propositional formulas which encode random instances of graph k-colorability.
We consider the resolution proof complexity of propositional formulas which encode random instances of graph k-colorability. We obtain a tradeoff between ...
It is shown that for graphs that are not too dense, almost all instances of the independent set problem are hard for resolution, which provides an ...
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A K-coloring of a graph G = (V,E) is a function col : V → {1,2,...,K} such that for every edge (u, v) ∈ E, col(u) 6= col(v). For a random graph G chosen from.
Apr 8, 2017 · However, if G(n,d/n) is indeed k-colorable, it is not clear if it can be colored in polynomial time. I was wondering what is the best known ...
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We consider the resolution proof complexity of propositional formulas which encode random instances of graph k-colorability.
The resolution com- plexity of random graph k-colorability. Discrete Applied Mathematics, 153(1):25–47, 2005. [17] Chris Beck, Jakob Nordström, and ...
The resolution complexity of random graph k-colorability. We consider the ... complexity of propositional formulas which encode random instances of graph k- ...
We consider the resolution proof complexity of propositional formulas which encode random instances of graph k-colorability. We obtain a tradeoff between ...