2 citations · 5 across the 23 of their papers we have counts for
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math.CO2017
Monochromatic cycle covers in random graphs
Dániel Korándi, Frank Mousset, Rajko Nenadov +2
A classic result of Erdős, Gyárfás and Pyber states that for every coloring of the edges of with colors, there is a cover of its vertex set by at most $f(r) = O(r^2 \log…
math.CO2017
Resilience of Perfect Matchings and Hamiltonicity in Random Graph Processes
Rajko Nenadov, Angelika Steger, Miloš Trujić
Let be the random graph process: starting with an empty graph with vertices, in every step the graph is formed by taking an edge chosen uniform…
math.CO2017
Spanning universality in random graphs
Asaf Ferber, Rajko Nenadov
A graph is said to be -universal if it contains every graph on vertices with maximum degree at most . Using a `matching-based' embedding technique introdu…