Multivariate Pad� approximation

Author:

Werner H.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference8 articles.

1. Barnhill, R., Böhm, W. (eds.): Surfaces in Computer Aided Geometric Design. Amsterdam: North-Holland 1983

2. Cuyt, A.: Abstract Padé Approximants for Operators: Theory and Application Doctoral Thesis, Universitaire Instelling Antwerpen 1982

3. Cuyt, A., Verdonk, B.: General Order Newton-Padé Approximants for Multivariate Functions. (To appear in Numer. Math.)

4. Cuyt, A., Werner, H., Wuytack, L.: On the Continuity of the Multivariate Padé Operator. J. Comput. Appl. Math.11, 95?102 (1984)

5. Delvos, F.J., Posdorf, H.: Boolesche zweidimensionale Lagrange-Interpolation. Computing22, 311?323 (1979)

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1. On a diagonal Pade approximation in two complex variables;Numerische Mathematik;2002-11

2. Multivariate Padé approximation;Journal of Computational and Applied Mathematics;2000-09

3. How well can the concept of Padé approximant be generalized to the multivariate case?;Journal of Computational and Applied Mathematics;1999-05

4. On the Froissart phenomenon in multivariate homogeneous Pade approximation;Advances in Computational Mathematics;1999

5. A direct approach to convergence of multivariate, nonhomogeneous, Padé approximants;Journal of Computational and Applied Mathematics;1996-05

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