Colouring the petals of a graph.
Cariolaro, David, Cariolaro, Gianfranco (2003)
The Electronic Journal of Combinatorics [electronic only]
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Cariolaro, David, Cariolaro, Gianfranco (2003)
The Electronic Journal of Combinatorics [electronic only]
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Juraj Bosák (1972)
Czechoslovak Mathematical Journal
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E.J. Cockayne, C.M. Mynhardt (1999)
Discussiones Mathematicae Graph Theory
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A set X of vertices of a graph G is said to be 1-dependent if the subgraph of G induced by X has maximum degree one. The 1-dependent Ramsey number t₁(l,m) is the smallest integer n such that for any 2-edge colouring (R,B) of Kₙ, the spanning subgraph B of Kₙ has a 1-dependent set of size l or the subgraph R has a 1-dependent set of size m. The 2-edge colouring (R,B) is a t₁(l,m) Ramsey colouring of Kₙ if B (R, respectively) does not contain a 1-dependent set of size l (m, respectively);...
Dănuţ Marcu (1996)
Mathematica Bohemica
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In this paper, we give some results concerning the colouring of the product (cartesian product) of two graphs.
Peter Mihók, Janka Oravcová, Roman Soták (2011)
Discussiones Mathematicae Graph Theory
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Let P be a graph property and r,s ∈ N, r ≥ s. A strong circular (P,r,s)-colouring of a graph G is an assignment f:V(G) → {0,1,...,r-1}, such that the edges uv ∈ E(G) satisfying |f(u)-f(v)| < s or |f(u)-f(v)| > r - s, induce a subgraph of G with the propery P. In this paper we present some basic results on strong circular (P,r,s)-colourings. We introduce the strong circular P-chromatic number of a graph and we determine the strong circular P-chromatic number of complete graphs for...
Juraj Bosák, Jozef Fiamčík (1973)
Matematický časopis
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