The Szegö function on a non-rectifiable arc
Author:
Publisher
Allerton Press
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.3103/S1066369X12040020.pdf
Reference23 articles.
1. P. Deift, Orthogonal Polynomials and Random Matrices: A Riemann-Hilbert Approach, Courant Lecture Notes (New York University, 1999), Vol. 3.
2. P. Deift, T. Kriecherbauer, K. T.-R. McLaughlin, S. Venakides, and X. Zhou, “ARiemann-Hilbert Approach to Asymptotic Questions for Orthogonal Polynomials,” J. Comput. Appl. Math. 133, 47–63 (2001).
3. A. B. J. Kuijlaars, “Riemann-Hilbert Analysis for Orthogonal Polynomials,” in: Orthogonal Polynomials and Special Functions, Ed. by E. Koelink and W. Van Assche, Leuven 2002, Lecture Notes in Mathematics (Springer, Berlin, 2003), Vol. 1817, pp. 167–210.
4. L. Baratchart and M. Yattselev, “Convergent Interpolation to Cauchy Integrals over Analytic Arcs with Jacobi-Type Weights,” International Mathematics Research Notices, Article ID rnq026, 65 pages. doi:10.1093/imrn/rnq026 (2010).
5. S. P. Suetin, “The Uniform Convergence of Diagonal Padé Approximations for Hyperelliptic Functions,” Matem. Sborn. 191(9), 81–114 (2000).
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1. Riemann boundary-value problem for holomorphic matrices on non-rectifiable curve;Russian Mathematics;2017-02
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