A fast convergence parallel DIRKN method and its applications to PDEs

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A fast convergence parallel DIRKN method and its applications to PDEs

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dc.contributor.author Cong, N.H.
dc.date.accessioned 2011-05-06T08:37:13Z
dc.date.available 2011-05-06T08:37:13Z
dc.date.issued 1995
dc.identifier.citation Volume: 8 Issue: 2 Page : 85-90 vi
dc.identifier.issn 8939659
dc.identifier.uri http://tainguyenso.vnu.edu.vn/jspui/handle/123456789/6879
dc.description.abstract In this paper, we propose a fast convergence parallel iteration process for solving a low-order implicit Runge-Kutta-Nystr??m method. The resulting scheme can be regarded as a parallel singly diagonally implicit Runge-Kutta-Nystr??m (PDIRKN) method. On a two-processor computer, this parallel method requires effectively two sequential implicit stages per step. By numerical experiments applied to initial-boundary-value problems for semi-discrete partial differential equations (PDEs), we compare this method with some sequential DIRKN methods from the literature, and show its efficiency in a low-accuracy range which is realistic for these problems. ?? 1995. vi
dc.language.iso en vi
dc.publisher Applied Mathematics Letters vi
dc.subject Parallelism vi
dc.subject Predictor-corrector methods vi
dc.title A fast convergence parallel DIRKN method and its applications to PDEs vi
dc.type Article vi

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