Walsh equiconvergence of complex interpolating polynomials
1) but not in|z|? ?, then the di?erence between the Lagrange interpolant to it th in the n roots of unity and the partial sums of degree n? 1 of the Taylor 2 series about the origin, tends to zero in a larger disc of radius ? , although both operators converge to f(z) only for|z|
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| Главные авторы: | , , |
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| Формат: | Livre numérique |
| Язык: | Anglais |
| Опубликовано: |
Dordrecht :
Springer Netherlands
[20..].
Cham : Springer Nature |
| Редактирование: | 1st ed. 2006. |
| Серии: | Springer Monographs in Mathematics
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| Предметы: | |
| Online-ссылка: | Accès sur la plateforme de l'éditeur Accès sur la plateforme Istex Accès Université d'Orléans Accès INSA CVL |
| Примечание: |
Description d'après consultation du 02 mai 2011 Archives Springer e-books (Licence nationale) Archives Springer e-books (Licence nationale) |
| Autres localisations: | Voir dans le Sudoc |
| Edition sous un autre format: | • Walsh equiconvergence of complex interpolating polynomials, by Amnon Jakimovski,... Ambikeshwar Sharma,.... and József Szabados,...., Dordrecht, Springer, 2006, 1 vol. (XIII-296 p.), Springer monographs in mathematics, 1-402-04174-8 • Walsh Equiconvergence of Complex Interpolating Polynomials, Texte imprimé, 9789048170609 • Walsh Equiconvergence of Complex Interpolating Polynomials, Texte imprimé, 9789048106233 • Walsh equiconvergence of complex interpolating polynomials, by Amnon Jakimovski,... Ambikeshwar Sharma,.... and József Szabados,...., Dordrecht, Springer, 2006, 1 vol. (XIII-296 p.), Springer monographs in mathematics, 1-402-04174-8 |