The Ramsey number of diamond-matchings and loose cycles in hypergraphs.
Gyárfás, András, Sárközy, Gábor N., Szemerédi, Endre (2008)
The Electronic Journal of Combinatorics [electronic only]
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Displaying similar documents to “One More Turán Number and Ramsey Number for the Loose 3-Uniform Path of Length Three”
The Ramsey number of diamond-matchings and loose cycles in hypergraphs.
Hypergraphs with Pendant Paths are not Chromatically Unique
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In this note it is shown that every hypergraph containing a pendant path of length at least 2 is not chromatically unique. The same conclusion holds for h-uniform r-quasi linear 3-cycle if r ≥ 2.
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We color the vertices of each of the edges of a C-hypergraph (or cohypergraph) in such a way that at least two vertices receive the same color and in every proper coloring of a B-hypergraph (or bihypergraph), we forbid the cases when the vertices of any of its edges are colored with the same color (monochromatic) or when they are all colored with distinct colors (rainbow). In this paper, we determined explicit formulae for the chromatic polynomials of C-hypercycles and B-hypercycles ...
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Constrained Colouring and σ-Hypergraphs
Yair Caro, Josef Lauri, Christina Zarb (2015)
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A constrained colouring or, more specifically, an (α, β)-colouring of a hypergraph H, is an assignment of colours to its vertices such that no edge of H contains less than α or more than β vertices with different colours. This notion, introduced by Bujtás and Tuza, generalises both classical hypergraph colourings and more general Voloshin colourings of hypergraphs. In fact, for r-uniform hypergraphs, classical colourings correspond to (2, r)-colourings while an important instance of...
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František Olejník (1984)
Mathematica Slovaca
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