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Computing the Quartet Distance between Evolutionary Trees in Time O(n log n).

, , and . Algorithmica, 38 (2): 377-395 (2004)

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Computing the Quartet Distance Between Trees of Arbitrary Degree., , , and . WABI, volume 3692 of Lecture Notes in Computer Science, page 77-88. Springer, (2005)shortran: a pipeline for small RNA-seq data analysis., , , , and . Bioinform., 28 (20): 2698-2700 (2012)Fast evaluation of internal loops in RNA secondary structure prediction., , and . Bioinform., 15 (6): 440-445 (1999)RNA Pseudoknot Prediction in Energy-Based Models., and . J. Comput. Biol., 7 (3-4): 409-427 (2000)A practical O(n log2 n) time algorithm for computing the triplet distance on binary trees., , , , and . BMC Bioinform., 14 (S-2): S18 (2013)Fast calculation of the quartet distance between trees of arbitrary degrees., , , , and . Algorithms Mol. Biol., (2006)Solving the String Statistics Problem in Time O(n log n)., , , and . ICALP, volume 2380 of Lecture Notes in Computer Science, page 728-739. Springer, (2002)UniMoG - a unifying framework for genomic distance calculation and sorting based on DCJ., , , and . Bioinform., 28 (19): 2509-2511 (2012)Pseudoknots in RNA secondary structures., and . RECOMB, page 201-209. ACM, (2000)Experiences with GeneRecon on MiG., , , , and . Future Gener. Comput. Syst., 23 (4): 580-586 (2007)