Arne Barinka, Titus Barsch, PHILIPPE CHARTON, ALBERT COHEN, STEPHAN DAHLKE, WOLFGANG DAHMEN, KARSTEN URBAN  Home/Search
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Abstract: . Recently an adaptive wavelet scheme could be proved to be asymptotically optimal for a wide class of elliptic operator equations in the sense that the error achieved by an adaptive approximate solution behaves asymptotically like the smallest possible error that can be realized by any linear combination of the corresponding number of wavelets. On one hand, the results are purely asymptotic. On the other hand, the analysis suggests new algorithmic ingredients for which no prototypes seem to... (Update)
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BibTeX entry: (Update)
A. Barinka, T. Barsch, P. Charton, A. Cohen, S. Dahlke, W. Dahmen, K. Urban, Adaptive wavelet schemes for elliptic problems { Implementation and numerical experiments, IGPM Report # 173, June 1999, RWTH Aachen. 35 http://citeseer.ist.psu.edu/barinka98adaptive.html More
@misc{ barinka99adaptive,
author = "A. Barinka and T. Barsch and P. Charton and A. Cohen and S. Dahlke and
W. Dahmen and K. Urban",
title = "Adaptive wavelet schemes for elliptic problems { Implementation and numerical
experiments",
text = "A. Barinka, T. Barsch, P. Charton, A. Cohen, S. Dahlke, W. Dahmen, K. Urban,
Adaptive wavelet schemes for elliptic problems { Implementation and numerical
experiments, IGPM Report # 173, June 1999, RWTH Aachen. 35",
year = "1999",
url = "citeseer.ist.psu.edu/barinka98adaptive.html" }
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