Tensor Product Spline Interpolation subject to Piecewise Bilinear Lower and Upper Bounds-Reference-Cited by-同舟云学术

Tensor Product Spline Interpolation subject to Piecewise Bilinear Lower and Upper Bounds

Published:1996 Issue: Volume: Page:201-216
ISSN:
Container-title:Advanced Course on FAIRSHAPE
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Author:

Mulansky Bernd,Schmidt Jochen W.,Walther Marion

Publisher

Vieweg+Teubner Verlag

Link

http://link.springer.com/content/pdf/10.1007/978-3-322-82969-6_16.pdf

Reference18 articles.

1. Andersson, L.-E., Elfving, T.: Best constrained approximation in Hilbert space and interpolation by cubic splines subject to obstacles. SIAM Journal on Scientific Computing 16 (1995), 1209–1232.

2. Asaturyan, S., Unsworth, K.: A Cl monotonicity preserving surface interpolation scheme. In D. C. Handscomb (ed.): Mathematics of Surfaces III, Oxford University Press, Oxford (1989), 243–266.

3. de Boor, C.: A Practical Guide to Splines. Springer 1978.

4. Dontchev, A.L.: Best interpolation in a strip. Journal of Approximation Theory 73 (1993), 334–342.

5. Ewald, S., Mulansky, B., Mühlig, H.: Bivariate interpolating and smoothing tensor product splines. In J. W. Schmidt and H. Späth (eds.): Splines in Numerical Analysis, Akademie-Verlag, Berlin (1989), 55–68.

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1. Publication of Jochen W. Schmidt;Recent Progress in Multivariate Approximation;2001

2. References;Handbook of Splines;1999

3. Gridded Data Interpolation with Restrictions on the First Order Derivatives;Multivariate Approximation and Splines;1997

4. Tensor Products of Convex Cones;Multivariate Approximation and Splines;1997