Journal of Combinatorial Theory Series B
Journal of Algorithms
Recognizing Chordal Probe Graphs and Cycle-Bicolorable Graphs
SIAM Journal on Discrete Mathematics
Partitioned probe comparability graphs
Theoretical Computer Science
Probe Matrix Problems: Totally Balanced Matrices
AAIM '07 Proceedings of the 3rd international conference on Algorithmic Aspects in Information and Management
Discrete Applied Mathematics
Probe threshold and probe trivially perfect graphs
Theoretical Computer Science
Characterisations and linear-time recognition of probe cographs
WG'07 Proceedings of the 33rd international conference on Graph-theoretic concepts in computer science
Probe distance-hereditary graphs
CATS '10 Proceedings of the Sixteenth Symposium on Computing: the Australasian Theory - Volume 109
Recognition of probe cographs and partitioned probe distance hereditary graphs
AAIM'06 Proceedings of the Second international conference on Algorithmic Aspects in Information and Management
The PIGs full monty – a floor show of minimal separators
STACS'05 Proceedings of the 22nd annual conference on Theoretical Aspects of Computer Science
Recognition of probe distance-hereditary graphs
Discrete Applied Mathematics
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Let G denote a graph class. An undirected graph G is called a probe G graph if one can make G a graph in G by adding edges between vertices in some independent set of G. By definition graph class G is a subclass of probe G graphs. Ptolemaic graphs are chordal and induced gem free. They form a subclass of both chordal graphs and distancehereditary graphs. Many problems NP-hard on chordal graphs can be solved in polynomial time on ptolemaic graphs. We proposed an O(nm)- time algorithm to recognize probe ptolemaic graphs where n and m are the numbers of vertices and edges of the input graph respectively.