Interpolation by generalized splines

Author:

N�rnberger G.,Schumaker L. L.,Sommer M.,Strauss H.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference15 articles.

1. Deutsch, F., Nürnberger, G., Singer, I.: Weak Chebyshev subspaces and alternation. Pacific J. Math.89, 9?31 (1980)

2. Jones, R.C., Karlovitz, L.A.: Equioscillation under non-uniqueness in the approximation of continuous functions. J. Approximation Theory3, 138?145 (1970)

3. Nürnberger, G., Schumaker, L.L., Sommer, M., Strauss, H.: Best approximation by generalized splines. CAT report No. 24, Texas A & M University, 1982

4. Nürnberger, G., Schumaker, L.L., Sommer, M., Strauss, H.: Generalized Tchebycheffian splines. SIAM J. Math. Anal. (to appear)

5. Schumaker, L.L.: Spline Functions: Basic Theory. New York: Wiley-Interscience 1981

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1. High order approximation by CCC-spline quasi-interpolants;Journal of Computational and Applied Mathematics;2024-05

2. Algorithm 1020: Computation of Multi-Degree Tchebycheffian B-Splines;ACM Transactions on Mathematical Software;2022-02-16

3. Construction of B-splines for generalized spline spaces generated from local ECT-systems;Journal of Computational and Applied Mathematics;2003-10

4. Interpolation by Weak Chebyshev Spaces;Journal of Approximation Theory;2000-02

5. References;Handbook of Splines;1999

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