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Complexity of the cluster deletion problem on subclasses of chordal graphs
(Elsevier Science, 2015-10)
We consider the following vertex-partition problem on graphs, known as the CLUSTER DELETION (CD) problem: given a graph with real nonnegative edge weights, partition the vertices into clusters (in this case, cliques) to ...
Graphs admitting antimagic labeling for arbitrary sets of positive integers
(Elsevier, 2017)
A connected graph G=(V,E) with m edges is called universal antimagic if for each set B of m positive integers there is an bijective function f:E→B such that the function f˜:V→N defined at each vertex v as the sum of all ...
Covergence and divergence of the iterated biclique graph
(Wiley, 2013-06)
A biclique of a graph G is a maximal induced complete bipartite subgraph of G. The biclique graph of G, denoted by KB(G), is the intersection graph of the bicliques of G. We say that a graph G diverges (or converges or is ...
Graphs admitting antimagic labeling for arbitrary sets of positive numbers
(Elsevier, 2020)
Hartsfield and Ringel in 1990 conjectured that any connected graph with q >= 2 edges has an edge labeling f with labels in the set {1,..., q}, such that for every two distinct vertices u and v, f(u) not equal= f(v), where ...
Strong cliques and equistability of EPT graphs
(Elsevier Science, 2016-04)
In this paper, we characterize the equistable graphs within the class of EPT graphs, the edge-intersection graphs of paths in a tree. This result generalizes a previously known characterization of equistable line graphs. ...