We prove that every simple connected graph with no K 5 minor admits a proper 4-coloring such that the neighborhood of each vertex v having more than one ...
Oct 8, 2012 · Abstract:We prove that every simple connected graph with no K_5 minor admits a proper 4-coloring such that the neighborhood of each vertex v ...
Missing: K5 | Show results with:K5
Abstract. We prove that every simple connected graph with no K5 minor admits a proper. 4-coloring such that the neighborhood of each vertex v having more ...
Oct 7, 2012 · If G is a connected planar graph other than C5, then G is dynamically 4-colorable. We generalize the above theorem to graphs with no K5 minor.
Dynamic coloring of graphs having no K 5 K_5 minor - ResearchGate
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Oct 22, 2024 · We prove that every simple connected graph with no K 5 K_5 minor admits a proper 4-coloring such that the neighborhood of each vertex v v ...
The local structure of outer- 1-planar graphs is described by proving that each outer-1- Planar graph contains one of the seventeen fixed configurations, ...
Feb 19, 2019 · The conjecture states (as a special case) that a 5-colorable graph must contain a K5 minor. This fact has never been proven directly, however it ...
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Fingerprint. Dive into the research topics of 'Dynamic coloring of graphs having no K5 minor'. Together they form a unique fingerprint.
Title: Dynamic coloring of graphs having no K5 minor ; Authors: Kim Y.; Lee S.J.; Oum S.-I. ; Ewha Authors: 김연진 ; Issue Date: 2016 ; Journal Title ...
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