A multiresolution method for numerical reduction and homogenization of nonlinear ODEs

DOI10.1006/ACHA.1998.0250zbMath0916.65076OpenAlexW2065683620MaRDI QIDQ1272849

Gregory Beylkin, M. E. Brewster, Anna C. Gilbert

Publication date: 6 July 1999

Published in: Applied and Computational Harmonic Analysis (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/1b9e3ad45c1808fb352a2245f416fb2d642322d5

zbMATH Keywords

multiresolution analysishomogenizationnonlinear ordinary differential equations

Mathematics Subject Classification ID

Nonlinear ordinary differential equations and systems (34A34) Numerical methods for initial value problems involving ordinary differential equations (65L05)

Related Items (2)

Simulation of a waveguide filter using wavelet-based numerical homogenization ⋮ Wavelets andWavelet Based Numerical Homogenization

Cites Work

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• Homogenization of Hamiltonian systems with a strong constraining potential
• Matched asymptotic expansions. Ideas and techniques
• A multiresolution strategy for reduction of elliptic PDEs and eigenvalue problems
• A comparison of multiresolution and classical one-dimensional homogenization schemes
• Compensated compactness and Hardy spaces
• A multiresolution strategy for numerical homogenization
• Fast wavelet transforms and numerical algorithms I

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