Multiscale, Nonlinear and Adaptive Approximation
Edited by Ronald DeVore () and
Angela Kunoth ()
in Springer Books from Springer
Date: 2009
ISBN: 978-3-642-03413-8
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Chapters in this book:
- Introduction: Wolfgang Dahmen’s mathematical work
- Ronald A. DeVore and Angela Kunoth
- The way things were in multivariate splines: A personal view
- Carl de Boor
- On the efficient computation of high-dimensional integrals and the approximation by exponential sums
- Dietrich Braess and Wolfgang Hackbusch
- Adaptive and anisotropic piecewise polynomial approximation
- Albert Cohen and Jean-Marie Mirebeau
- Anisotropic function spaces with applications
- Shai Dekel and Pencho Petrushev
- Nonlinear approximation and its applications
- Ronald A. DeVore
- Univariate subdivision and multi-scale transforms: The nonlinear case
- Nira Dyn and Peter Oswald
- Rapid solution of boundary integral equations by wavelet Galerkin schemes
- Helmut Harbrecht and Reinhold Schneider
- Learning out of leaders
- Gérard Kerkyacharian, Mathilde Mougeot, Dominique Picard and Karine Tribouley
- Optimized wavelet preconditioning
- Angela Kunoth
- Multiresolution schemes for conservation laws
- Siegfried Müller
- Theory of adaptive finite element methods: An introduction
- Ricardo H. Nochetto, Kunibert G. Siebert and Andreas Veeser
- Adaptive wavelet methods for solving operator equations: An overview
- Rob Stevenson
- Optimal multilevel methods for H(grad), H(curl), and H(div) systems on graded and unstructured grids
- Jinchao Xu, Long Chen and Ricardo H. Nochetto
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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprbok:978-3-642-03413-8
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DOI: 10.1007/978-3-642-03413-8
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