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- W2950920156 abstract "Let $G$ be a simple graph with $n$ vertices and list chromatic number $chi_ell(G)=chi_ell$. Suppose that $0leq tleq chi_ell$ and each vertex of $G$ is assigned a list of $t$ colors. Albertson, Grossman and Haas [1] conjectured that at least $frac{tn}{chi_ell}$ vertices of $G$ can be colored from these lists. In this paper we find some new results in partial list coloring which help us to show that the conjecture is true for at least half of the numbers of the set ${1,2,...,chi_ell(G)-1}$. In addition we introduce a new related conjecture and finally we present some results about this conjecture." @default.
- W2950920156 created "2019-06-27" @default.
- W2950920156 creator A5050110429 @default.
- W2950920156 date "2008-05-21" @default.
- W2950920156 modified "2023-09-27" @default.
- W2950920156 title "A Note on Partial List Colorings" @default.
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