Asymptotic properties of polynomials orthogonal with respect to varying weights, and related topics of spectral theory
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Publication:2930917
DOI10.1090/S1061-0022-2014-01287-3zbMath1304.37054MaRDI QIDQ2930917
No author found.
Publication date: 20 November 2014
Published in: St. Petersburg Mathematical Journal (Search for Journal in Brave)
KdV equations (Korteweg-de Vries equations) (35Q53) Stability problems for infinite-dimensional Hamiltonian and Lagrangian systems (37K45) Soliton theory, asymptotic behavior of solutions of infinite-dimensional Hamiltonian systems (37K40) Riemann-Hilbert problems in context of PDEs (35Q15)
Cites Work
- A Riemann-Hilbert approach to asymptotic problems arising in the theory of random matrix models, and also in the theory of integrable statistical mechanics
- Quantum field theory techniques in graphical enumeration
- Discrete Painlevé equations and their appearance in quantum gravity
- The isomonodromy approach to matrix models in 2D quantum gravity
- Almost periodic Jacobi matrices with homogeneous spectrum, infinite dimensional Jacobi inversion, and Hardy spaces of character-automorphic functions
- Weighted approximation with varying weight
- Asymptotic behavior of polynomials orthonormal on a homogeneous set
- Semiclassical asymptotics of orthogonal polynomials, Riemann-Hilbert problem, and universality in the matrix model
- From random matrices to quasi-periodic Jacobi matrices via orthogonal polynomials
- Extremal polynomials associated with a system of curves in the complex plane
- The Steepest Descent Method for Orthogonal Polynomials on the Real Line with Varying Weights
- Trace formulae for a class of Jacobi operators
- Generic behavior of the density of states in random matrix theory and equilibrium problems in the presence of real analytic external fields
- Breakdown of universality in multi-cut matrix models
- Uniform asymptotics for polynomials orthogonal with respect to varying exponential weights and applications to universality questions in random matrix theory
- Families of equilibrium measures in an external field on the real axis
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