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Alignoth: portable and interactive visualization of read alignments. [PDF]
BioinformaticsWiegand F, Mölder F, Köster J.
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Restless reachability problems in temporal graphs. [PDF]
Knowl Inf SystThejaswi S, Lauri J, Gionis A.
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Sampling highbush blueberries for Rhagoletis mendax (Diptera: Tephritidae) reveals shifting activity timing and cultivar susceptibility. [PDF]
J Econ EntomolVan Timmeren S, Isaacs R.
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SIAM Journal on Applied Mathematics, 1975
The coloration of graphs having vertices preassigned to specific colors is discussed. Also considered is the case of graphs which have vertices that are not to be assigned to specified colors, with the colors being dependent upon each particular vertex.
Neufeld, G. A., Tartar, J.
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The coloration of graphs having vertices preassigned to specific colors is discussed. Also considered is the case of graphs which have vertices that are not to be assigned to specified colors, with the colors being dependent upon each particular vertex.
Neufeld, G. A., Tartar, J.
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Cut-Colorings in Coloring Graphs
Graphs and Combinatorics, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bhakta, Prateek +5 more
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2013
In this chapter a particular type of graph labeling, called graph coloring, is introduced and discussed. In the first part, the simple type of coloring, vertex coloring, is focused. Thus, concerning vertex coloring, some terms and definitions are introduced.
Faraz Dadgostari, Mahtab Hosseininia
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In this chapter a particular type of graph labeling, called graph coloring, is introduced and discussed. In the first part, the simple type of coloring, vertex coloring, is focused. Thus, concerning vertex coloring, some terms and definitions are introduced.
Faraz Dadgostari, Mahtab Hosseininia
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2017
This chapter considers the concept of coloring the vertices of a graph by focusing on the Four Color Problem. It begins with a discussion of three mathematics problems that involve conjecture, attributed to Pierre Fermat, Leonhard Euler, and Christian Goldbach.
Arthur Benjamin +2 more
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This chapter considers the concept of coloring the vertices of a graph by focusing on the Four Color Problem. It begins with a discussion of three mathematics problems that involve conjecture, attributed to Pierre Fermat, Leonhard Euler, and Christian Goldbach.
Arthur Benjamin +2 more
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Proceedings of the 49th Annual Southeast Regional Conference, 2011
There are basically three main graph coloring problems: vertex, edge, or face colorings of a given graph G. Graph colorings have applications in many optimization problems mainly in scheduling and assignment. In this study, we define color sequence, maximum color sequence, perfect color sequence, and almost perfect color sequence.
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There are basically three main graph coloring problems: vertex, edge, or face colorings of a given graph G. Graph colorings have applications in many optimization problems mainly in scheduling and assignment. In this study, we define color sequence, maximum color sequence, perfect color sequence, and almost perfect color sequence.
openaire +1 more source