Function Spaces in Lipschitz Domains and Optimal Rates of Convergence for Sampling

By Erich Novak, Hans Triebel. 2006

83 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics

View Paper: https://www.semanticscholar.org/paper/689958407188456a493adbe085c168995c374a37

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Erich Novak
2. Tino Ullrich
3. Erik Lindgren
4. Henryk Wozniakowski
5. Winfried Sickel
6. Antonin Chambolle
7. Régis Monneau
8. Dachun Yang

In Computational Theory and Mathematics

1. Erik Lindgren
2. Henryk Wozniakowski
3. Tino Ullrich
4. Winfried Sickel
5. Erich Novak
6. Antonin Chambolle
7. Régis Monneau
8. Giampiero Palatucci

Citations in the corpus

• Tractability of Multivariate Problems (2008, methodology): “33) for bounded Lipschitz domains (and more general spaces) is given in [170].”
• A Hölder infinity Laplacian (2012, background): “45) in Proposition 7 in [17] we have (for bounded and Lipschitz Ω) that”
• Spline interpolation on sparse grids (2011, background): “In [22,53,54] these quantities are called sampling numbers of the embeddings I :F!Lp((0, 1)).”