Riemann Hilbert problem for bi-orthogonal polynomials

This publication has 13 references indexed in Scilit:

• Uniform asymptotics for polynomials orthogonal with respect to varying exponential weights and applications to universality questions in random matrix theory
  Communications on Pure and Applied Mathematics, 1999
• Strong asymptotics of orthogonal polynomials with respect to exponential weights
  Communications on Pure and Applied Mathematics, 1999
• Semiclassical Asymptotics of Orthogonal Polynomials, Riemann-Hilbert Problem, and Universality in the Matrix Model
  Annals of Mathematics, 1999
• Painlevé-type differential equations for the recurrence coefficients of semi-classical orthogonal polynomials
  Journal of Computational and Applied Mathematics, 1995
• A Steepest Descent Method for Oscillatory Riemann--Hilbert Problems. Asymptotics for the MKdV Equation
  Annals of Mathematics, 1993
• The isomonodromy approach to matric models in 2D quantum gravity
  Communications in Mathematical Physics, 1992
• Discrete Painlevé equations and their appearance in quantum gravity
  Communications in Mathematical Physics, 1991
• Plancherel-Rotach-type asymptotics for orthogonal polynomials associated with exp(−x66)
  Journal of Approximation Theory, 1987
• Géza Freud, orthogonal polynomials and Christoffel functions. A case study
  Journal of Approximation Theory, 1986
• Sur les valeurs asymptotiques des polynomes d'Hermite $$H_n (x) = ( - I)^n e^{\frac{{x^2 }}{2}} \frac{{d^n }}{{dx^n }}\left( {e^{ - \frac{{x^2 }}{2}} } \right),$$
  Commentarii Mathematici Helvetici, 1929