New applications of the incompressibility method: Part II
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Harry Buhrman | Tao Jiang | Ming Li | Paul Vitányi | P. Vitányi | Ming Li | H. Buhrman | T. Jiang | Tao Jiang
[1] Roman Bek,et al. Discourse on one way in which a quantum-mechanics language on the classical logical base can be built up , 1978, Kybernetika.
[2] J. Spencer. Probabilistic Methods in Combinatorics , 1974 .
[3] Osamu Watanabe,et al. Orientation Selectivity: An Approach from Theoretical Computer Science , 1996 .
[4] Gonzalo Navarro,et al. Bounding the Expected Length of Longest Common Subsequences and Forests , 1999, Theory of Computing Systems.
[5] A. Kolmogorov. Three approaches to the quantitative definition of information , 1968 .
[6] Mike Paterson,et al. Longest Common Subsequences , 1994, MFCS.
[7] Joseph G. Deken. Some limit results for longest common subsequences , 1979, Discret. Math..
[8] Ming Li,et al. An Introduction to Kolmogorov Complexity and Its Applications , 2019, Texts in Computer Science.
[9] David Sankoff,et al. Time Warps, String Edits, and Macromolecules: The Theory and Practice of Sequence Comparison , 1983 .
[10] Don Coppersmith,et al. Matrix multiplication via arithmetic progressions , 1987, STOC.
[11] V. Chvátal,et al. Longest common subsequences of two random sequences , 1975, Advances in Applied Probability.
[12] Mike Paterson,et al. Upper Bounds for the Expected Length of a Longest Common Subsequence of Two Binary Sequences , 1994, Random Struct. Algorithms.
[13] Patrick E. O'Neil,et al. A Fast Expected Time Algorithm for Boolean Matrix Multiplication and Transitive Closure , 1973, Inf. Control..
[14] Ming Li,et al. Kolmogorov Complexity Arguments in Combinatorics , 1994, J. Comb. Theory, Ser. A.
[15] Gerald L. Alexanderson,et al. The William Lowell Putnam mathematical competition , 1986 .
[16] G. J. Chaitin. A note on the number of N -bit strings with maximum complexity , 1993 .
[17] W. Feller,et al. An Introduction to Probability Theory and Its Applications. Vol. 1, Second Edition. , 1958 .
[18] RAVI VAKIL,et al. THE WILLIAM LOWELL PUTNAM MATHEMATICAL COMPETITION. , 1942, Science.
[19] Michael Werman,et al. On computing majority by comparisons , 1991, Comb..
[20] Rolf Niedermeier,et al. Towards optimal locality in mesh-indexings , 1997, Discret. Appl. Math..
[21] Noga Alon,et al. The Probabilistic Method , 2015, Fundamentals of Ramsey Theory.
[22] René Schott,et al. The Average-Case Complexity of Determining the Majority , 1997, SIAM J. Comput..
[23] Edward M. Reingold,et al. Determining the Majority , 1993, Inf. Process. Lett..
[24] Tao Jiang,et al. New Applications of the Incompressibility Method , 1999, Comput. J..
[25] Eyal Kushilevitz,et al. Communication Complexity , 1997, Adv. Comput..
[26] Tao Jiang,et al. On the Approximation of Shortest Common Supersequences and Longest Common Subsequences , 1994, SIAM J. Comput..
[27] Shane S. Sturrock,et al. Time Warps, String Edits, and Macromolecules – The Theory and Practice of Sequence Comparison . David Sankoff and Joseph Kruskal. ISBN 1-57586-217-4. Price £13.95 (US$22·95). , 2000 .
[28] Pál Révész,et al. Random walk in random and non-random environments , 1990 .
[29] Feller William,et al. An Introduction To Probability Theory And Its Applications , 1950 .
[30] Tao Jiang,et al. On the Approximation of Shortest Common Supersequences and Longest Common Subsequences , 1995, SIAM J. Comput..
[31] Mike Paterson,et al. Upper Bounds for the Expected Length of a Longest Common Subsequence of Two Binary Sequences , 1995, Random Struct. Algorithms.
[32] D. Knuth,et al. Mathematics for the Analysis of Algorithms , 1999 .
[33] 阿部 浩一,et al. Fundamenta Mathematicae私抄 : 退任の辞に代えて , 1987 .
[34] Leonard F. Klosinski,et al. The William Lowell Putnam mathematical competition: problems and solutions: 1965-1984 , 1985 .