Results 101 to 110 of about 82,445 (208)
THE LOCATING RAINBOW CONNECTION NUMBERS OF LOLLIPOP AND BARBELL GRAPHS
The concept of the locating rainbow connection number of a graph is an innovation in graph coloring theory that combines the concepts of rainbow vertex coloring and partition dimension on graphs.
Ariestha Widyastuty Bustan +4 more
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Emily Moore, Michael O. Albertson
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Joint User Clustering and Graph Coloring Based Pilot Assignment for Cell-Free Massive MIMO Systems. [PDF]
Huang X, Wang Y, Chen S, Li Y, Wu Y.
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Hoffman's bound is a well-known spectral bound on the chromatic number of a graph, known to be tight for instance for bipartite graphs. While Hoffman colorings (colorings attaining the bound) were studied before for regular graphs, for general graphs not much is known.
Abiad, Aida +2 more
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Coloring a graph optimally with two colors
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F. Gobel, Haitze J. Broersma
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Graph coloring using the reduced quantum genetic algorithm. [PDF]
Ardelean SM, Udrescu M.
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On Coloring Resilient Graphs [PDF]
Appearing in MFCS ...
Jeremy Kun, Lev Reyzin
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The analysis of the implementation of RBL-STEM learning materials in improving student's meta-literacy ability to solve wallpaper decoration problems using local antimagic graph coloring techniques. [PDF]
Dafik +4 more
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Irreducible No-Hole L(2, 1)-Coloring of Edge-Multiplicity-Paths-Replacement Graph
An L(2, 1)-coloring (or labeling) of a simple connected graph G is a mapping f : V (G) → Z+ ∪ {0} such that |f(u)−f(v)| ≥ 2 for all edges uv of G, and |f(u) − f(v)| ≥ 1 if u and v are at distance two in G.
Mandal Nibedita, Panigrahi Pratima
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