|
2
|
A problem of Totik on fast decreasing polynomials
– A. B. J. Kuijlaars, W. Van Assche
- 1998
|
|
16
|
Generic Behavior of the Density of States in Random Matrix Theory and Equilibrium Problems in the Presence of Real Analytic External Fields
– A. B. J. Kuijlaars, K. T-R McLaughlin
- 2000
|
|
8
|
Bulk Universality and Related Properties of Hermitian Matrix Models
– L. Pastur, et al.
- 2007
|
|
3
|
Superbosonization of invariant random matrix ensembles
– P. Littelmann, H. -j. Sommers, M. R. Zirnbauer
|
|
5
|
Entropy Of Orthogonal Polynomials With Freud Weights And Information Entropies Of The Harmonic Oscillator Potential
– Van Assche, Heverlee (leuven) Belgium, R. J. Ya
- 1995
|
|
1
|
Orthogonal Polynomials: from Jacobi to Simon ∗ Contents
– Leonid Golinskii, Vilmos Totik
- 2005
|
|
4
|
The Support Of The Equilibrium Measure In The Presence Of A Monomial External Field On ...
– S. B. Damelin, A. B. J. Kuijlaars
- 1999
|
|
5
|
Extrapolation algorithms and Padé approximations: a historical survey
– C. Brezinski
- 1994
|
|
5
|
A survey of weighted polynomial approximation with exponential weights
– D. S. Lubinsky
- 2007
|
|
46
|
General Orthogonal Polynomials
– Vilmos Totik
- 1992
|
|
|
The Niels Bohr Institute,
– Romuald A. Janik
- 2008
|
|
1
|
Long time behavior of the continuum limit of the Toda lattice, and the generation of infinitely many gaps from initial data
– Initial Data, A. B. J. Kuijlaars, K. T-R McLaughlin
- 2000
|
|
2
|
Polynomial approximation with varying weights on compactsetsofthecomplex plane
– Igor E. Pritsker, Communicated Theodore W. Gamelin
|
|
|
c○2007 American Mathematical Society448 BOOK REVIEWS
– unknown authors
|
|
6
|
Weighted polynomial approximation in the complex plane
– Igor E. Pritsker, Richard S. Varga
- 1996
|
|
|
ON THE FINITE-GAP ANSATZIN THE CONTINUUM LIMIT OF THE TODA LATTICE
– A. B. J. Kuijlaars
- 2000
|
|
10
|
The Szegő curve, zero distribution and weighted approximation
– Igor E. Pritsker, Richard S. Varga
- 1997
|
|
1
|
ASYMPTOTICS OF RECURRENCE COEFFICIENTS FOR ORTHONORMAL POLYNOMIALS ON THE LINE—MAGNUS’S METHOD REVISITED
– S. B. Damelin
|
|
1
|
Smallest Eigenvalues of Hankel Matrices for Exponential Weights
– Y. Chen, D. S. Lubinsky
- 2003
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