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- W2014560941 abstract "Two-step W-methods are a class of efficient numerical methods for stiff initial value problems of ordinary differential equations. We study quantitative convergence of parallel two-step W-methods for a class of two-parameter singular perturbation problems, obtain the local and global error estimates for variable stepsizes, show that no order reduction occurs, and extend the corresponding results given by Weiner et al. [R. Weiner, B.A. Schmitt, H. Podhaisky, Two-step W-methods on singular perturbation problems, Report 73, FB Mathematik und Informatik, Universitat Marburg, Marburg, 2000]." @default.
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- W2014560941 date "2007-06-01" @default.
- W2014560941 modified "2023-09-26" @default.
- W2014560941 title "Convergence results of two-step W-methods for two-parameter singular perturbation problems" @default.
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- W2014560941 doi "https://doi.org/10.1016/j.amc.2006.11.131" @default.
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