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Список литературы
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E. W. Myers, “An $O(ND)$ difference algorithm and its variations”, Algorithmica, 1 (1986), 251–266 |
3. |
W. R. Pearson, “Comparison of methods for searching protein sequence databases”, Protein Science, 4:6 (1995), 1145–1160 |
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T. F. Smith, M. S. Waterman, W. M. Fitch, “Comparative biosequence metrics”, Journal of Molecular Evolution, 18:1 (1981), 38–46 |
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P. Baudiš, Current concepts in version control systems, 2014, arXiv: 1405.3496 |
6. |
D. Aldous, P. Diaconis, “Longest Increasing Subsequences: From Patience Sorting to the Baik-Dieft-Johansson Theorem”, Bull. Amer. Math. Soc., 36:4 (1999), 413–432 |
7. |
M. Mackall, “Towards a Better SCM: Revlog and Mercurial”, Proceedings of Linux Symposium (July 19–22, 2006, Ottawa, Ontario, Canada), v. 2, 2006, 83–90 http://mercurial.selenic.com/wiki/Presentations?action=AttachFile&do=get&target=ols-mercurial-paper.pdf |
8. |
S. V. Znamenskij, “Modeling of the optimal sequence alignment problem”, Program systems: theory and applications, 5:4(22) (2014), 257–267 (in Russian) |
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W. J. Masek, M. S. Paterson, “A faster algorithm computing string edit distances”, Journal of Computer and System Sciences, 20:1 (1980), 18–31 |
10. |
J. W. Hunt, Th. G. Szymanski, “Computing Longest Common Subsequences”, Communications of the ACM, 20:5 (1977), 350–353 |
11. |
E. Ukkonen, “Algorithms for approximate string matching”, Information and Control, 64:1–3 (1985), 100–118 |
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E. W. Myers, W. Miller, “Optimal alignments in linear space”, Computer applications in the biosciences, 4:1 (1988), 11–17 |
13. |
A. Apostolico, “String editing and longest common subsequences”, Handbook of Formal Languages, Springer, Berlin–Heidelberg, 1997, 361–398 |
14. |
A. G. Panin, “One algorithm to solve the longest common subsequence problem”, Vector nauki TGU, 2010, no. 4(14), 19–22 (in Russian) |