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- W2799593896 abstract "In~cite{Hartman:2014}, Hartman, Hubiv cka and Mav sulovic studied the hierarchy of morphism extension classes for finite $L$-colored graphs, that is, undirected graphs without loops where sets of colors selected from $L$ are assigned to vertices and edges. They proved that when $L$ is a linear order, the classes $MH_L$ and $HH_L$ coincide, and the same is true for vertex-uniform finite $L$-colored graphs when $L$ is a diamond. In this paper, we explore the same question for countably infinite $L$-colored graphs. We prove that $MH_L=HH_L$ if and only if $L$ is a linear order." @default.
- W2799593896 created "2018-05-17" @default.
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- W2799593896 date "2018-05-04" @default.
- W2799593896 modified "2023-09-27" @default.
- W2799593896 title "Morphism extension classes of countable $L$-colored graphs" @default.
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