Results 11 to 20 of about 2,185 (126)
Concise proofs for adjacent vertex-distinguishing total colorings
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Adjacent vertex distinguishing total coloring of graphs with maximum degree 4
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Lu, You +3 more
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Neighbor Sum Distinguishing Total Choosability of IC-Planar Graphs
Two distinct crossings are independent if the end-vertices of the crossed pair of edges are mutually different. If a graph G has a drawing in the plane such that every two crossings are independent, then we call G a plane graph with independent crossings
Song Wen-Yao +2 more
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Locally identifying coloring in bounded expansion classes of graphs [PDF]
A proper vertex coloring of a graph is said to be locally identifying if the sets of colors in the closed neighborhood of any two adjacent non-twin vertices are distinct.
Gonçalves, Daniel +2 more
core +7 more sources
A proper k-edge coloring of a graph G is an assignment of k colors 1, 2, …, k to edges of G such that any two adjacent edges receive the different colors.
WANGGuoxing(王国兴)
doaj +1 more source
Towards an Isomorphism Dichotomy for Hereditary Graph Classes [PDF]
In this paper we resolve the complexity of the isomorphism problem on all but finitely many of the graph classes characterized by two forbidden induced subgraphs.
Schweitzer, Pascal
core +3 more sources
2-Restricted optimal pebbling number [PDF]
Let G=(V,E) be a simple graph. A pebbling configuration on G is a function f:V→Ν ∪{0} that assigns a non-negative integer number of pebbles to each vertex.
Juma Gul Dehqan +3 more
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Adjacent vertex distinguishing total colorings of 2-degenerate graphs
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Zhengke Miao +3 more
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Vertex-Distinguishing IE-Total Colorings of Complete Bipartite Graphs Km,N(m < n)
Let G be a simple graph. An IE-total coloring f of G is a coloring of the vertices and edges of G so that no two adjacent vertices receive the same color. Let C(u) be the set of colors of vertex u and edges incident to u under f. For an IE-total coloring
Chen Xiang’en, Gao Yuping, Yao Bing
doaj +1 more source
Sequence variations of the 1-2-3 Conjecture and irregularity strength [PDF]
Karonski, Luczak, and Thomason (2004) conjectured that, for any connected graph G on at least three vertices, there exists an edge weighting from {1,2,3} such that adjacent vertices receive different sums of incident edge weights.
Seamone, Ben, Stevens, Brett
core +3 more sources

