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Numerical solution of differential equations using Haar wavelets
Ü Lepik - Mathematics and computers in simulation, 2005 - Elsevier
Haar wavelet techniques for the solution of ODE and PDE is discussed. Based on the Chen–
Hsiao method [CF Chen, CH Hsiao, Haar wavelet method for solving lumped and distributed …
Hsiao method [CF Chen, CH Hsiao, Haar wavelet method for solving lumped and distributed …
Adaptive wavelet methods for solving operator equations: an overview
R Stevenson - … , Nonlinear and Adaptive Approximation: Dedicated to …, 2009 - Springer
Abstract In [Math. Comp, 70 (2001), 27–75] and [Found. Comput. Math., 2 (3)(2002), 203–
245], Cohen, Dahmen and DeVore introduced adaptive wavelet methods for solving …
245], Cohen, Dahmen and DeVore introduced adaptive wavelet methods for solving …
[BOK][B] Wavelet methods for elliptic partial differential equations
K Urban - 2008 - books.google.com
The origins of wavelets go back to the beginning of the last century and wavelet methods are
by now a well-known tool in image processing (jpeg2000). These functions have, however …
by now a well-known tool in image processing (jpeg2000). These functions have, however …
[HTML][HTML] Wavelet methods for PDEs—some recent developments
W Dahmen - Journal of Computational and Applied Mathematics, 2001 - Elsevier
This paper is concerned with recent developments of wavelet schemes for the numerical
treatment of operator equations with special emphasis on two issues: adaptive solution …
treatment of operator equations with special emphasis on two issues: adaptive solution …
An adaptive wavelet collocation method for fluid-structure interaction at high Reynolds numbers
Two mathematical approaches are combined to calculate high Rey\-nolds number
incompressible fluid-structure interaction: a wavelet method to dynamically adapt the …
incompressible fluid-structure interaction: a wavelet method to dynamically adapt the …
Adaptive wavelet schemes for nonlinear variational problems
We develop and analyze wavelet based adaptive schemes for nonlinear variational
problems. We derive estimates for convergence rates and corresponding work counts that …
problems. We derive estimates for convergence rates and corresponding work counts that …
Adaptive wavelet schemes for elliptic problems---Implementation and numerical experiments
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 …
wide class of elliptic operator equations in the sense that the error achieved by an adaptive …
[BOK][B] Wavelets in numerical simulation: problem adapted construction and applications
K Urban - 2012 - books.google.com
Sapere aude! Immanuel Kant (1724-1804) Numerical simulations playa key role in many
areas of modern science and technology. They are necessary in particular when …
areas of modern science and technology. They are necessary in particular when …
Multiscale and wavelet methods for operator equations
These notes are to bring out some basic mechanisms governing wavelet methods for the
numerical treatment of differential and integral equations. Some introductory examples …
numerical treatment of differential and integral equations. Some introductory examples …
Sparse evaluation of compositions of functions using multiscale expansions
This paper is concerned with the estimation and evaluation of wavelet coefficients of the
composition \calF∘u of two functions \calF and u from the wavelet coefficients of u. Our main …
composition \calF∘u of two functions \calF and u from the wavelet coefficients of u. Our main …