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- W1985224706 abstract "Let D be an edge-coloured digraph, V(D) will denote the set of vertices of D; a set N⊆V(D) is said to be a kernel by monochromatic paths of D if it satisfies the following two conditions: For every pair of different vertices u,v∈N there is no monochromatic directed path between them and; for every vertex x∈V(D)−N there is a vertex y∈N such that there is an xy-monochromatic directed path. In this paper we consider some operations on edge-coloured digraphs, and some sufficient conditions for the existence or uniqueness of kernels by monochromatic paths of edge-coloured digraphs formed by these operations from another edge-coloured digraphs." @default.
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- W1985224706 date "2008-12-01" @default.
- W1985224706 modified "2023-10-18" @default.
- W1985224706 title "Kernels and some operations in edge-coloured digraphs" @default.
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- W1985224706 doi "https://doi.org/10.1016/j.disc.2007.11.022" @default.
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