Abstract

DP-coloring (also known as correspondence coloring) is a generalization of list coloring developed recently by Dvořák and Postle. We introduce and study (i,j)(i,j)-defective DP-colorings of simple graphs. Let gDP(i,j,n)g_{DP}(i,j,n) be the minimum number of edges in an nn-vertex DP-(i,j)(i,j)-critical graph. In this paper we determine sharp bound on gDP(i,j,n)g_{DP}(i,j,n) for each i≥3i\geq3 and j≥2i+1j\geq 2i+1 for infinitely many nn.

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