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Title: On the convergence of quadrature formulas connected with multipoint Padé-type approximants
Author(s): González-Vera, Pablo
Jiménez Paiz, Mateo
Orive, Rafael
López Lagomasino, Guillermo
Publisher: Elsevier
Issued date: 15-Sep-1996
Citation: Journal of Mathematical Analysis and Applications, 1996, vol. 202, n. 3, p. 747-775
URI: http://hdl.handle.net/10016/6373
ISSN: 0022-247X
DOI: 10.1006/jmaa.1996.0345
Description: 29 pages, no figures.-- MSC2000 codes: 41A55, 41A21.
MR#: MR1408352 (97e:41066)
Zbl#: Zbl 0856.41027
Abstract: Let $I(F)= \int _{- 1} F(x)\omega(x) dx$, where $\omega$ is a complex valued integrable function. We consider quadrature formulas for $I(F)$ which are exact with respect to rational functions with prescribed poles contained in $\overline{\bbfC}\backslash [- 1, 1]$. Their rate of convergence is studied.
Sponsor: The research by the first three authors (P.G.-V., M.J.P., R.O.) was partially supported by the HCM project ROLLS, under Contract CHRX-CT93-0416. Research by the fourth author (G.L.L.) was carried out while on a visit at Universidad de La Laguna. This visit was made possible by a travel grant from CDE-IMU.
Review: PeerReviewed
Publisher version: http//dx.doi.org/10.1006/jmaa.1996.0345
Keywords: Multipoint Padé-type approximation
Quadrature formulas
Rights: © Elsevier
Appears in Collections:DM - GAMA - Artículos de Revistas

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