Oct 21, 2018 · A classic result of Erdős, Gyárfás and Pyber states that for every coloring of the edges of Kn with r colors, there is a cover of its vertex ...

Dec 8, 2017 · A classic result of Erdős, Gyárfás and Pyber states that for every coloring of the edges of K_n with r colors, there is a cover of its vertex.

A classic result of Erdős, Gyárfás and Pyber states that for every coloring of the edges of $K_n$ with $r$ colors, there is a cover of its vertex set by at ...

Oct 20, 2018 · Abstract. A classic result of Erd˝os, Gyárfás and Pyber states that for every coloring of the edges of Kn with r colors, there is a cover.

Jul 16, 2018 · A classic result of Erdős, Gyárfás and Pyber states that for every coloring of the edges of Kn with r colors, there is a cover of its vertex set ...

ArticlePDF Available. Monochromatic cycle covers in random graphs. December 2017; Random Structures and Algorithms 53(2017). 53(2017). DOI:10.1002/rsa.20819.

Monochromatic cycle cover in random graphs. Dániel Korándi. EPFL. A classic result of Erd˝os, Gyárfás and Pyber states that if the edges of Kn are colored with.

The bound on p is close to optimal in the following sense: if p = p(n) \ge n^{-1/r + \varepsilon}$, then with high probability there are colorings of G \sim ...

In particular, the minimum number of such covering cycles does not depend on the size of K-n but only on the number of colors. We initiate the study of this ...

In particular, the minimum number of such covering cycles does not depend on the size of K n subscript K n K_{n} but only on the number of colors. We initiate ...