Assume G is a graph with c h ( G ) = s and L is a t-list assignment for some t ≤ s . A partial L-colouring of G is an L-colouring of an induced subgraph of G.
Partial Online List Coloring of Graphs · T. WongXuding Zhu · J. Graph Theory. 2013 · 3 Citations ; AUSTRALASIAN JOURNAL OF COMBINATORICS Volume 46 (2010), Pages 19 ...
A partial solution of a partial list colouring problem. · Bounds on partial online list colouring · Partial List Colouring of Certain Graphs · Partial DP-Coloring.
Bounds For Partial List Colourings - Ruth Haas - Academia.edu
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Let G be a simple graph on n vertices. Suppose that each vertex x ∈ V(G) is assigned a list, l(x), of possible colours. A proper colouring c: V(G) → R is a list ...
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Oct 22, 2024 · Bounds For Partial List Colourings. April 2003; Ars Combinatoria 67. Source; DBLP. Authors: Ruth Haas at University of Hawaiʻi at Mānoa · Ruth ...
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The lower bounds are tight because known deterministic online algorithms color trees, planar and bipartite graphs with O(log n) colors [15, 18, 22]. Section 4 ...
Oct 22, 2024 · Bounds on partial online list colouring. Article. Jun 2017; INFORM ... This article generalizes some results concerning partial list coloring to ...
instance of · scholarly article ; title. Bounds on partial online list colouring (English) ; author · Hao Qi ; published in · Information Processing Letters.
May 13, 1998 · We prove a lower bound for the number of colorable vertices. As a corollary, we show that at least 6/7 of the conjectured number can be colored.
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A proper colouring c: V(G) → R is a list colouring of G if c(x) ∈ l(x) for all x ∈ V(G). The graph G is s-choosable if there exists a list colouring for every ...
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