On choosing “optimal” shape parameters for RBF approximation

Author:

Fasshauer Gregory E.,Zhang Jack G.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics

Reference31 articles.

1. de Boor, C.: On interpolation by radial polynomials. Adv. Comput. Math. 24, 143–153 (2006)

2. Driscoll, T.A., Fornberg, B.: Interpolation in the limit of increasingly flat radial basis functions. Comput. Math. Appl. 43, 413–422 (2002)

3. Fasshauer, G.E.: Solving partial differential equations by collocation with radial basis functions. In: Le Méhauté, A., Rabut, C., Schumaker, L.L. (eds.) Surface Fitting and Multiresolution Methods, pp. 131–138. Vanderbilt University Press, Nashville, TN (1997)

4. Fasshauer, G.E.: Approximate moving least-squares approximation: A fast and accurate multivariate approximation method In: Cohen, A., Merrien, J.-L., Schumaker, L.L. (eds.) Curve and Surface Fitting: Saint-Malo 2002, pp. 139–148. Nashboro Press, Nashville, TN (2003)

5. Fasshauer, G.E.: Toward approximate moving least squares approximation with irregularly spaced centers. Comput. Methods Appl. Mech. Eng. 193, 1231–1243 (2004)

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