Riemann-Hilbert Analysis for Orthogonal Polynomials
By Arno B. J. Kuijlaars. 2003
79 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics
View Paper: https://www.semanticscholar.org/paper/6989ac72f5f3d6c0809283d694329fc2eb163211
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In Algebra and Number Theory
- Arno B. J. Kuijlaars
- Andrei Martínez-Finkelshtein
- K. Mclaughlin
- Walter Van Assche
- Maarten Vanlessen
- R. Orive
- Alexander I. Aptekarev
- Maxim L. Yattselev
In Applied Mathematics
- Arno B. J. Kuijlaars
- Andrei Martínez-Finkelshtein
- K. Mclaughlin
- Walter Van Assche
- R. Orive
- Maarten Vanlessen
- Alexander I. Aptekarev
- Maxim L. Yattselev
Citations in the corpus
- Orthogonality of Jacobi polynomials with general parameters (2003, background): “The proof of uniqueness is as in [10, 22] and we omit it here.”
- Quadratic Hermite–Padé Approximation to the Exponential Function: A Riemann–Hilbert Approach (2003, unknown): “See also [7, 8, 4, 20, 21 , 22, 23, 24] for recent developments.”
- The Riemann-Hilbert approach to strong asymptotics for orthogonal polynomials on [-1,1] (2001, methodology): “As indicated in the beginning of the paper, our inspiration for this work comes from the papers [11, 12] by Deift, Kriecherbauer, McLaughlin, Venakides and Zhou.”
- Large n Limit of Gaussian Random Matrices with External Source, Part I (2004, unknown): “6) uniformly for z ∈ C \ R , see [14–16, 20].”