A local coloring of a graph G is a function c: V (G)−→ N having the property that for each set S⊆ V (G) with 2≤| S|≤ 3, there exist vertices u, v∈ S such that| c (u)− c (v)|≥ mS, where …
A local coloring of a graph G is a function c: V (G)−→ N having the property that for each set S⊆ V (G) with 2≤| S|≤ 3, there exist vertices u, v∈ S such that| c (u)− c (v)|≥ mS, where …
A local coloring of a graph G is a function c: V (G)−→ N having the property that for each set S⊆ V (G) with 2≤| S|≤ 3, there exist vertices u, v∈ S such that| c (u)− c (v)|≥ mS, where …
A local coloring of a graph G is a function c: V (G)−→ N having the property that for each set S⊆ V (G) with 2≤| S|≤ 3, there exist vertices u, v∈ S such that| c (u)− c (v)|≥ mS, where …