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WEEKLY CALENDAR |
| Monday 28 | |
| Tuesday 29 | 4:10-5:00 pm, room 1310. Computational Analysis Seminar. Maxym Yattselev, INRIA Sophia Antipolis. Non-Hermitian Orthogonal Polynomials with Varying Weights on an Arc. We consider multipoint Pade approximation of Cauchy transforms of complex measures. We show that if the support of a measure is a smooth Jordan arc and the density of this measure is sufficiently smooth, then the diagonal multipoint Pade approximants associated with interpolation schemes that satisfy special symmetry property with respect to this arc converge locally uniformly to the approximated Cauchy transform. The existence of such interpolation schemes is proved for the case where support is an analytic Jordan arc. The asymptotic behavior of Pade approximants is deduced from the analysis of underlying non-Hermitian orthogonal polynomials. |
| Wednesday 30 | |
| Thursday 1 | |
| Friday 2 |
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