Ambient Approximation on Embedded Submanifolds

Author:

Maier L.-B.

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,General Mathematics,Analysis

Reference48 articles.

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3. Agranovich, M.S.: Sobolev Spaces, Their Generalizations and Elliptic Problems in Smooth and Lipschitz Domains. Springer, Berlin (2016)

4. Alfeld, P., Neamtu, M., Schumaker, L.L.: Bernstein-Bézier polynomials on spheres and sphere-like surfaces. Comput. Aided Geom. Des. 13(4), 333–349 (1996)

5. Alfeld, P., Neamtu, M., Schumaker, L.L.: Fitting scattered data on sphere-like surfaces using spherical splines. J. Comput. Appl. Math. 73(1–2), 5–43 (1996)

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1. A double Fourier sphere method for d-dimensional manifolds;Sampling Theory, Signal Processing, and Data Analysis;2023-07-25

2. Ambient residual penalty approximation of partial differential equations on embedded submanifolds;Advances in Computational Mathematics;2020-07-09

3. Sparse Data Interpolation and Smoothing on Embedded Submanifolds;Journal of Scientific Computing;2020-07

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