Results 71 to 80 of about 1,024 (103)
Pathogenic de novo variants in PPP2R5C cause a neurodevelopmental disorder within the Houge-Janssens syndrome spectrum. [PDF]
Verbinnen I +70 more
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The Connectional Diaschisis and Normalization of Cortical Language Network Dynamics After Basal Ganglia and Thalamus Stroke. [PDF]
Chen Q +18 more
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Annual Research Review: The role of caregiver sensitivity in children's developmental outcomes - an umbrella review. [PDF]
Nivison MD +3 more
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Rainbow Generalizations of Ramsey Theory: A Survey
Graphs and Combinatorics, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fujita, Shinya +2 more
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Generalized Ramsey theory for graphs IV, the Ramsey multiplicity of a graph
Networks, 1974AbstractA Proper graph G has no isolated points. Its Ramsey number r(G) is the minimum p such that every 2‐coloring of the edges of Kp contains a monochromatic G. The Ramsey multiplicity R(G) is the minimum number of monochromatic G in any 2‐coloring of Kr(G). With just one exception, namely K4, we determine R(G) for proper graphs with at most 4 points.
Harary, Frank, Prins, G.
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An application of the regularity lemma in generalized Ramsey theory
Journal of Graph Theory, 2003AbstractGiven graphs G and H, an edge coloring of G is called an (H,q)‐coloring if the edges of every copy of H ⊂ G together receive at least q colors. Let r(G,H,q) denote the minimum number of colors in a (H,q)‐coloring of G. In 9 Erdős and Gyárfás studied r(Kn,Kp,q) if p and q are fixed and n tends to infinity.
Sárközy, Gábor N., Selkow, Stanley M.
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Generalized Ramsey Theory for Graphs V. the Ramsey Number of a Digraph
Bulletin of the London Mathematical Society, 1974Harary, Frank, Hell, Pavol
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Generalized ramsey theory for graphs VII: Ramsey numbers for multigraphs and networks
Networks, 1978AbstractRamsey problems are examined for the different varieties of graphs and digraphs, with and without loops and multiple edges, and even for networks. In every case, the resulting Ramsey number either fails to exist, or has a trivial value, or equals the value for the underlying graph or digraph.
Harary, Frank, Schwenk, A. J.
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