An additive hereditary property of graphs is a class of simple graphs which is closed under unions, subgraphs and isomorphisms. Let and be hereditary properties of graphs. The generalized edge-chromatic number $ρ'_{}()$ is defined as the least integer n such that ⊆ n. We investigate the generalized edge-chromatic numbers of the properties → H, ₖ, ₖ, *ₖ, ₖ and ₖ
Abstract. Erdős proved that there are graphs with arbitrarily large girth and chromatic number. We s...
AbstractV.G. Vizing has shown that the edge-chromatic number of any graph with maximum vertex-degree...
M.Sc.The aim of this thesis is to investigate the topic of edge-colourings of graphs in the context ...
D. Phil (Mathematics)In this thesis we investigate generalized chromatic numbers in the context of h...
D. Phil (Mathematics)In this thesis we investigate generalized chromatic numbers in the context of h...
Let p be a hereditary graph property. The p‐chromatic number of a graph is the minimal number of cla...
Let p be a hereditary graph property. The p‐chromatic number of a graph is the minimal number of cla...
Abstract. Given non-negative integers r, s, and t, an [r, s, t]-coloring of a graph G = (V (G), E(G)...
Given non-negative integers r, s, and t, an [r, s, t]-coloring of a graph G = (V (G), E(G)) is a map...
An additive hereditary property of graphs is a class of simple graphs which is closed under unions, ...
A graph property is any isomorphism-closed class of graphs. A property P is hereditary if, whenever ...
An additive hereditary property of graphs is a class of simple graphs which is closed under unions, ...
summary:Edge-colourings of graphs have been studied for decades. We study edge-colourings with respe...
summary:Edge-colourings of graphs have been studied for decades. We study edge-colourings with respe...
AbstractThe product P∘Q of graph properties P,Q is the class of all graphs having a vertex-partition...
Abstract. Erdős proved that there are graphs with arbitrarily large girth and chromatic number. We s...
AbstractV.G. Vizing has shown that the edge-chromatic number of any graph with maximum vertex-degree...
M.Sc.The aim of this thesis is to investigate the topic of edge-colourings of graphs in the context ...
D. Phil (Mathematics)In this thesis we investigate generalized chromatic numbers in the context of h...
D. Phil (Mathematics)In this thesis we investigate generalized chromatic numbers in the context of h...
Let p be a hereditary graph property. The p‐chromatic number of a graph is the minimal number of cla...
Let p be a hereditary graph property. The p‐chromatic number of a graph is the minimal number of cla...
Abstract. Given non-negative integers r, s, and t, an [r, s, t]-coloring of a graph G = (V (G), E(G)...
Given non-negative integers r, s, and t, an [r, s, t]-coloring of a graph G = (V (G), E(G)) is a map...
An additive hereditary property of graphs is a class of simple graphs which is closed under unions, ...
A graph property is any isomorphism-closed class of graphs. A property P is hereditary if, whenever ...
An additive hereditary property of graphs is a class of simple graphs which is closed under unions, ...
summary:Edge-colourings of graphs have been studied for decades. We study edge-colourings with respe...
summary:Edge-colourings of graphs have been studied for decades. We study edge-colourings with respe...
AbstractThe product P∘Q of graph properties P,Q is the class of all graphs having a vertex-partition...
Abstract. Erdős proved that there are graphs with arbitrarily large girth and chromatic number. We s...
AbstractV.G. Vizing has shown that the edge-chromatic number of any graph with maximum vertex-degree...
M.Sc.The aim of this thesis is to investigate the topic of edge-colourings of graphs in the context ...