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On the strong parity chromatic number
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由 J Czap 著作2011被引用 6 次 — Czap et al. in [9] proved that every 2-connected plane graph has a proper strong parity vertex colouring with at most 118 colours. In this paper we improve ...
ON THE STRONG PARITY CHROMATIC NUMBER
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The number χs(G) is called the strong parity chromatic number of G. Page 3 ... graph G the strong parity chromatic number can be bounded from above by a constant.
On the strong parity chromatic number
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由 J Czap 著作2009被引用 6 次 — Abstract: A vertex colouring of a 2-connected plane graph G is a strong parity vertex colouring if for each face f and each colour c, no vertex or an odd ...
(PDF) On the Strong Parity Chromatic Number
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A vertex colouring of a 2-connected plane graph G is a strong parity vertex colouring if for every face f and each colour c, the number of vertices incident ...
[PDF] On strong parity chromatic number
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It is proved that every 2-connected plane graph has a proper strong parity vertex colouring with at most 118 colours, but this upper bound for some classes ...
On the Strong Parity Chromatic Number - Inria
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A vertex colouring of a 2-connected plane graph G is a strong parity vertex colouring if for every face f and each colour c, the number of vertices incident ...
Graph Theory 31 ( 2011 ) 587 – 600 ON THE STRONG PARITY ...
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A vertex colouring of a 2-connected plane graph G is a strong parity vertex colouring if for every face f and each colour c, the number of vertices incident ...
On strong parity chromatic number.
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Bibliographic details on On strong parity chromatic number.
[2411.11124] Strong parity edge-colorings of graphs
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由 P Bradshaw 著作2024 — It is a strong parity edge-coloring if for every open walk W in G, it uses some color an odd number of times along W.
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Remarks on odd colorings of graphs
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由 Y Caro 著作2022被引用 31 次 — The minimum number of colors in any odd coloring of G , denoted χ o ( G ) , is the odd chromatic number. Odd colorings were recently introduced ...
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