Path and cycle sub-Ramsey numbers and an edge-colouring conjecture
Discrete Mathematics
Discrete Mathematics
Counting subgraphs: a new approach to the Caccetta-Ha¨ggkvist conjecture
Proceedings of an international symposium on Graphs and combinatorics
Directed triangles in digraphs
Journal of Combinatorial Theory Series B
Properly colored subgraphs and rainbow subgraphs in edge-colorings with local constraints
Random Structures & Algorithms
Graph Theory With Applications
Graph Theory With Applications
Rainbow triangles in edge-colored graphs
European Journal of Combinatorics
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Given a graph G and an edge-coloring C of G, a heterochromatic cycle of G is a cycle in which any pair of edges have distinct colors. Let d^c(v), named the color degree of a vertex v, be defined as the maximum number of edges incident with v that have distinct colors. In this paper, some color degree conditions for the existence of heterochromatic cycles are obtained.