Probe Interval Orders

Author:

Brown David E.,Langley Larry J.

Publisher

Springer Berlin Heidelberg

Reference32 articles.

1. Berry, A., Golumbic, M., & Lipshteyn, M. (2004). Two tricks to triangulate chordal probe graphs in polynomial time. In Proc. of the 12th ACM-SIAM symp. on discrete algorithms (SODA04). Association for Computing Machinery.

2. Bogart, K., Rabinovitch, I., & Trotter, W.T. (1976). A bound on the dimension of interval orders. Journal of Combinatorial Theory A, 21, 219–238.

3. Boland, J. & Lekkerkerker, C. (1962). Representation of a finite graph by a set of intervals on the real line. Fundamenta Mathematicae, 51, 45–64.

4. Brown, D. & Langley, L. (2006). Probe interval graphs and orders. In Thirty-Sixth International Southeastern Conference on Combinatorics, Graph Theory, and Computing.

5. Brown, D. & Lundgren, J. (2006). Bipartite probe interval graphs, interval point bigraphs, and circular arc graphs. Australasian Journal of Combinatorics, 35, 221–236.

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1. Interval k-Graphs and Orders;Order;2017-11-17

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