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On graphs with strongly independent color-classes
Alfréd Rényi Institute of Mathematics
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由 U KENDE 著作2004被引用 70 次 — Figure 1 shows the graph G4. Let Sk denote the class of all graphs that have a strong k-coloring. We prove that Gk is homomorphism universal in Sk, ...
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On graphs with strongly independent color‐classes
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由 A Gyárfás 著作2004被引用 70 次 — We prove that for every k there is a k-chromatic graph with a k-coloring where the neighbors of each color-class form an independent set.
On Graphs With Strongly Independent Color-Classes
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由 A Gyárfás 著作2004被引用 70 次 — Clearly, every graph that has a strong k-coloring must be triangle-free. We shall give a positive answer to the above question by constructing k- chromatic ...
[PDF] On graphs with strongly independent color‐classes
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It is proved that for every k there is a k -chromatic graph with a k-coloring where the neighbors of each color-class form an independent set and the ...
On graphs with strongly independent color-classes
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We prove that for every k there is a k-chromatic graph with a k-coloring where the neighbors of each color-class form an independent set.
On Graphs with Strongly Independent Color-Classes
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We prove that for every k there is a k-chromatic graph with a k-coloring where the neighbors of each color-class form an independent set.
On graphs with strongly independent color-classes
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TL;DR: For every k there is a k-chromatic graph Gk with k-coloring where the neighbors of each color-class form an independent set as mentioned in this ...
On graphs with strongly independent color-classes. | EBSCOhost
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On graphs with strongly independent color-classes. Authors. A. Gyárfás; T. Jensen; M. Stiebitz. Publication. Journal of Graph Theory, 2004, Vol 46, Issue 1, p1.
On graphs with strongly independent color-classes - SZTAKI ...
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Gyárfás, András and Jensen, T. and Stiebitz, M. (2004) On graphs with strongly independent color-classes. JOURNAL OF GRAPH THEORY, 46 (1). pp. 1-14.
Graphclass: strongly 3-colorable
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A graph is strongly 3-colorable if its vertex set can be partitioned into 3 independent sets C1 , C2 , C3 , such that for every vertex v there is an i such ...