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List edge-coloring

Known as: List edge colorability, List coloring conjecture, List edge coloring 
In mathematics, list edge-coloring is a type of graph coloring that combines list coloring and edge coloring.An instance of a list edge-coloring… 
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Papers overview

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2014
2014
In [4], Cariolaro et al. demonstrated how colorability problems can be approached numerically by the use of computer algebra… 
2013
2013
According to the List Colouring Conjecture, if G is a multigraph then χ(G) = χ ′ l(G). In this thesis, we discuss a relaxed… 
2012
2012
It is known that every loopless cubic graph is 4-edge choosable. We prove the following strengthened result. Let G be a planar… 
2010
2010
A graph is k-edge-choosable if for any assignment of a list of at least k colours to each edge, there is a proper edge-colouring… 
2007
2006
2006
We introduce colorings and orientations of matrices as generalizations of the graph theoretic terms. The permanent per$(A[\zeta… 
2006
2006
We construct graphs with of available colors for each vertex,such that the size of every list is at least the maximum… 
2005
2005
We show that if G is a planar graph with no two 3-faces sharing an edge and with ∆(G) 6= 5, then G is (∆(G) + 1)-edge-choosable… 
1999
1999
Galvin ([7]) proved that every k-edge-colorable bipartite multigraph is kedge-choosable. Slivnik ([11]) gave a streamlined proof…