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Partitioning two-coloured complete multipartite graphs into monochromatic paths and cycles
(Wiley-Liss Inc., 2019)
© 2018 Wiley Periodicals, Inc. We show that any complete k-partite graph G on n vertices, with k≥3, whose edges are two-coloured, can be covered with two vertex-disjoint monochromatic paths of distinct colours, given that ...
Almost partitioning A 3-edge-colored Kn,n into five monochromatic cycles
(Society for Industrial and Applied Mathematics Publications, 2017)
We show that for any coloring of the edges of the complete bipartite graph Kn,n with three colors there are five disjoint monochromatic cycles which together cover all but o(n) of the vertices. In the same situation, 18 ...
Almost partitioning 2-edge-colourings of 3-uniform hypergraphs with two monochromatic tight cycles
(Elsevier B.V., 2017)
We show that any 2-colouring of the 3-uniform complete hypergraph Kn (3) on n vertices contains two disjoint monochromatic tight cycles of distinct colours covering all but o(n) vertices of Kn (3). The same result holds ...
Partitioning infinite hypergraphs into few monochromatic berge-paths
(Springer, 2020)
Extending a result of Rado to hypergraphs, we prove that for all s,k,t is an element of N$$s, k, t \in {\mathbb {N}}$$\end{document} with k >= t >= 2 the vertices of every r=s(k-t+1)-edge-coloured countably infinite complete ...
Almost partitioning 2-colored complete 3-uniform hypergraphs into two monochromatic tight or loose cycles
(Wiley-Liss Inc., 2019)
© 2018 Wiley Periodicals Inc. We show that for every η > 0 there exists an integer n 0 such that every 2-coloring of the 3-uniform complete hypergraph on n ≥ n 0 vertices contains two disjoint monochromatic tight cycles ...
Local colourings and monochromatic partitions in complete bipartite graphs
(Academic Press- Elsevier, 2017)
We show that for any 2-local colouring of the edges of the balanced complete bipartite graph Kn,n, its vertices can be covered with at most 3 disjoint monochromatic paths. And, we can cover almost all vertices of any ...
Color vision
(PhET Interactive Simulations - University of Colorado at Boulder, 2016)
How a grating works
(Thomas G. Chasteen, 2011)
Color vision
(PhET Interactive Simulations - University of Colorado at Boulder, 2011)
How a grating works
(Thomas G. Chasteen, 2016)