On the distribution of the length of the second row of a Young diagram under Plancherel measure
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[1] David Thomas,et al. The Art in Computer Programming , 2001 .
[2] J. Baik,et al. Limiting Distributions for a Polynuclear Growth Model with External Sources , 2000, math/0003130.
[3] J. Baik. Random vicious walks and random matrices , 2000, math/0001022.
[4] Spohn,et al. Universal distributions for growth processes in 1+1 dimensions and random matrices , 1999, Physical review letters.
[5] Stephanos Venakides,et al. UNIFORM ASYMPTOTICS FOR POLYNOMIALS ORTHOGONAL WITH RESPECT TO VARYING EXPONENTIAL WEIGHTS AND APPLICATIONS TO UNIVERSALITY QUESTIONS IN RANDOM MATRIX THEORY , 1999 .
[6] P. Forrester. Random walks and random permutations , 1999, math/9907037.
[7] K. Johansson. Discrete orthogonal polynomial ensembles and the Plancherel measure. , 1999, math/9906120.
[8] G. Olshanski,et al. Asymptotics of Plancherel measures for symmetric groups , 1999, math/9905032.
[9] K. Johansson. Shape Fluctuations and Random Matrices , 1999, math/9903134.
[10] J. Baik,et al. On the distribution of the length of the longest increasing subsequence of random permutations , 1998, math/9810105.
[11] Eric M. Rains,et al. Increasing Subsequences and the Classical Groups , 1998, Electron. J. Comb..
[12] K. Johansson. THE LONGEST INCREASING SUBSEQUENCE IN A RANDOM PERMUTATION AND A UNITARY RANDOM MATRIX MODEL , 1998 .
[13] Alexander Its,et al. A Riemann-Hilbert approach to asymptotic problems arising in the theory of random matrix models, and also in the theory of integrable statistical mechanics , 1997 .
[14] Stephanos Venakides,et al. New results in small dispersion KdV by an extension of the steepest descent method for Riemann-Hilbert problems , 1997 .
[15] Stephanos Venakides,et al. Asymptotics for polynomials orthogonal with respect to varying exponential weights , 1997 .
[16] P. Deift,et al. Asymptotics for the painlevé II equation , 1995 .
[17] P. Deift,et al. The collisionless shock region for the long-time behavior of solutions of the KdV equation , 1994 .
[18] C. Tracy,et al. Level-spacing distributions and the Airy kernel , 1992, hep-th/9210074.
[19] The Quantum Correlation Function as the ז Function of Classical Differential Equations , 1993 .
[20] P. Deift,et al. A steepest descent method for oscillatory Riemann-Hilbert problems , 1992, math/9201261.
[21] Bruce E. Sagan,et al. The symmetric group - representations, combinatorial algorithms, and symmetric functions , 2001, Wadsworth & Brooks / Cole mathematics series.
[22] Athanassios S. Fokas,et al. Discrete Painlevé equations and their appearance in quantum gravity , 1991 .
[23] Vladimir E. Korepin,et al. Differential Equations for Quantum Correlation Functions , 1990 .
[24] Ira M. Gessel,et al. Symmetric functions and P-recursiveness , 1990, J. Comb. Theory, Ser. A.
[25] I. Gohberg,et al. Factorization of Matrix Functions and Singular Integral Operators , 1980 .
[26] Curtis Greene,et al. An Extension of Schensted's Theorem , 1974 .
[27] Donald E. Knuth,et al. The Art of Computer Programming: Volume 3: Sorting and Searching , 1998 .
[28] Donald E. Knuth,et al. The Art of Computer Programming, Vol. 3: Sorting and Searching , 1974 .
[29] Tosio Kato. Perturbation theory for linear operators , 1966 .
[30] C. Schensted. Longest Increasing and Decreasing Subsequences , 1961, Canadian Journal of Mathematics.