|
| This Article | ||
| ||
| Share | ||
| Bibliographic References | ||
| Add to: | ||
| | ||
| Search | ||
| ||
| ASCII Text | x | ||
| Rob Gysel, Dan Gusfield, "Extensions and Improvements to the Chordal Graph Approach to the Multistate Perfect Phylogeny Problem," IEEE/ACM Transactions on Computational Biology and Bioinformatics, vol. 8, no. 4, pp. 912-917, July/August, 2011. | |||
| BibTex | x | ||
| @article{ 10.1109/TCBB.2011.27, author = {Rob Gysel and Dan Gusfield}, title = {Extensions and Improvements to the Chordal Graph Approach to the Multistate Perfect Phylogeny Problem}, journal ={IEEE/ACM Transactions on Computational Biology and Bioinformatics}, volume = {8}, number = {4}, issn = {1545-5963}, year = {2011}, pages = {912-917}, doi = {http://doi.ieeecomputersociety.org/10.1109/TCBB.2011.27}, publisher = {IEEE Computer Society}, address = {Los Alamitos, CA, USA}, } | |||
| RefWorks Procite/RefMan/Endnote | x | ||
| TY - JOUR JO - IEEE/ACM Transactions on Computational Biology and Bioinformatics TI - Extensions and Improvements to the Chordal Graph Approach to the Multistate Perfect Phylogeny Problem IS - 4 SN - 1545-5963 SP912 EP917 EPD - 912-917 A1 - Rob Gysel, A1 - Dan Gusfield, PY - 2011 KW - Perfect phylogeny KW - chordal graphs KW - legal triangulations KW - minimal separators KW - preprocessing. VL - 8 JA - IEEE/ACM Transactions on Computational Biology and Bioinformatics ER - | |||
[1] A. Berry, J.P. Bordat, and O. Cogis, “Generating All the Minimal Separators of a Graph,” Int'l J. Foundations of Computer Science, vol. 11, pp. 397-403, 2000.
[2] J.R.S. Blair and B.W. Peyton, “An Introduction to Chordal Graphs and Clique Trees,” Graph Theory and Sparse Matrix Computations, J.A. George, J.R. Gilbert, and J.W.-H. Liu, eds., IMA Volumes in Math. and Its Applications, vol. 56, pp. 1-27, Springer-Verlag, 1993.
[3] H. Bodlaender, M. Fellows, and T. Warnow, “Two Strikes against Perfect Phylogeny,” Proc. 19th Int'l Colloquium on Automata, Languages, and Programming, pp. 273-283, 1992.
[4] H.L. Bodlaender, “Discovering Treewidth,” Proc. SOFSEM 2005: 31st Ann. Conf. Current Trends in Theory and Practice of Informatics, pp. 1-16, 2005.
[5] V. Bouchitte and I. Todinca, “Listing All Potential Maximal Cliques of a Graph,” Theoretical Computer Science, vol. 276, pp. 17-32, 2002.
[6] P. Buneman, “A Characterization of Rigid Circuit Graphs,” Discrete Math., vol. 9, pp. 205-212, 1974.
[7] R. Diestel, Graduate Texts in Math. 173: Graph Theory. Springer, 2000.
[8] G.A. Dirac, “On Rigid Circuit Graphs,” Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg, vol. 25, pp. 71-76, 1961.
[9] J. Felsenstein, Inferring Phylogenies. Sinauer Associates, 2004.
[10] D. Fernandez-Baca, “The Perfect Phylogeny Problem,” Steiner Trees in Industry, D.Z. Du and X. Cheng, eds., pp. 203-234, Kluwer Academic Publishers, 2000.
[11] M.C. Golumbic, Algorithmic Graph Theory and Perfect Graphs. Academic Press, 1980.
[12] D. Gusfield, “The Multi-State Perfect Phylogeny Problem with Missing and Removable Data: Solutions via Integer-Programming and Chordal Graph Theory,” J. Computational Biology, vol. 17, no. 3, pp. 383-399, Mar. 2010.
[13] D. Gusfield, Y. Frid, and D. Brown, “Integer Programming Formulations and Computations Solving Phylogenetic and Population Genetic Problems with Missing or Genotypic Data,” Proc. 13th Ann. Int'l Conf. Combinatorics and Computing, pp. 51-64, 2007.
[14] P. Heggernes, “Minimal Triangulation of Graphs: A Survey,” Discrete Math., vol. 306, no. 3, pp. 297-317, 2006.
[15] R. Hudson, “Generating Samples under the Wright-Fisher Neutral Model of Genetic Variation,” Bioinformatics, vol. 18, no. 2, pp. 337-338, 2002.
[16] A. Parra and P. Scheffler, “Characterizations and Algorithmic Applications of Chordal Graph Embeddings,” Discrete Applied Math., vol. 79, pp. 171-188, 1997.
[17] N. Robertson and P.D. Seymour, “Graph Minors III: Planar Tree-Width,” J. Combinatorial Theory (B), vol. 36, pp. 49-64, 1984.
[18] M. Steel, “The Complexity of Reconstructing Trees from Qualitative Characters and Subtrees,” J. Classification, vol 9, pp. 91-116, 1992.
[19] C. Semple and M.A. Steel, Phylogenetics. Oxford Univ. Press, 2003.
[20] K. Takata, “Space-Optimal, Backtracking Algorithms to List the Minimal Vertex Separators of a Graph,” Discrete Applied Math., vol. 158, no. 15, pp. 1660-1667, 2010.

