A Convergent Family of Bivariate Floater-Hormann Rational Interpolants
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computational Theory and Mathematics,Analysis
Link
https://link.springer.com/content/pdf/10.1007/s40315-020-00334-9.pdf
Reference17 articles.
1. Berrut, J.-P.: Rational functions for guaranteed and experimentally well-conditioned global interpolation. Comput. Math. Appl. 15(1), 1–16 (1988)
2. Floater, M.S., Hormann, K.: Barycentric rational interpolation with no poles and high rates of approximation. Numer. Math. 107(2), 315–331 (2007)
3. Bos, L., De Marchi, S., Hormann, K., Klein, G.: On the Lebesgue constant of barycentric rational interpolation at equidistant nodes. Numer. Math. 121(3), 461–471 (2012)
4. Bos, L., De Marchi, S., Hormann, K., Sidon, J.: Bounding the Lebesgue constant for Berrut’s rational interpolant at general nodes. J. Approx. Theory 169, 7–22 (2013)
5. Deng, C.Y., Zhang, S.K., Li, Y.J., Jin, W.B., Zhao, Y.: A tighter upper bound on the Lebesgue constant of Berrut’s rational interpolant at equidistant nodes. Appl. Math. Lett. 59, 71–78 (2016)
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