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- W7140620 endingPage "190" @default.
- W7140620 startingPage "153" @default.
- W7140620 abstract "We propose two algorithms involving the relaxation of either the given Dirichlet data or the prescribed Neumann data on the over-specified boundary, in the case of the alternating iterative algorithm of ` 12 ` 12 `$12 `&12 `#12 `^12 `_12 `%12 `~12 *Kozlov91 applied to Cauchy problems for the modified Helmholtz equation. A convergence proof of these relaxation methods is given, along with a stopping criterion. The numerical results obtained using these procedures, in conjunction with the boundary element method (BEM), show the numerical stability, convergence, consistency and computational efficiency of the proposed methods." @default.
- W7140620 created "2016-06-24" @default.
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- W7140620 date "2009-09-01" @default.
- W7140620 modified "2023-09-23" @default.
- W7140620 title "Relaxation of Alternating Iterative Algorithms for the Cauchy Problem Associated with the Modified Helmholtz Equation" @default.
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- W7140620 doi "https://doi.org/10.3970/cmc.2009.013.153" @default.
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