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W‐schemes in spectral methods for reaction‐diffusion equations

  • We consider reaction‐diffusion equations, which are parabolic systems of partial differential equations. Assuming periodic boundary conditions in space, a multidimensional Fourier transform can be used. A spectral method yields an initial value problem of a stiff system of ordinary differential equations for time‐dependent Fourier coefficients. We investigate the application of Rosenbrock‐Wanner W‐schemes in the time integration of the ordinary differential equations including step size selection. Results of numerical computations are presented using a Turing system in two space dimensions.

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Metadaten
Author: Roland PulchORCiD
URN:urn:nbn:de:gbv:9-opus-125498
DOI:https://doi.org/10.1002/pamm.202400063
ISSN:1617-7061
Parent Title (English):PAMM
Publisher:Wiley
Place of publication:Hoboken, NJ
Document Type:Article
Language:English
Date of Publication (online):2024/09/25
Date of first Publication:2024/10/24
Release Date:2025/10/22
Volume:24
Issue:3
Page Number:8
Faculties:Mathematisch-Naturwissenschaftliche Fakultät / Institut für Mathematik und Informatik
Collections:weitere DFG-förderfähige Artikel
Licence (German):License LogoCreative Commons - Namensnennung-Nicht kommerziell-Keine Bearbeitung 4.0 International