The study of convergence of parabolic sweeps method in domains of nonrectangular shape

The aim of the paper presented herein is the study of the convergence of the mixed HFPS (h-factorization parabolic sweeps) method for solving the problems in nonrectangular domains, hexagonal geometries as well as in the absence of diagonal predominance to find the new regions of the application of...

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Main Authors: Gadiyak, G.V., Ginkin, V.P., Zhiganova, I.G.
Format: Conference Proceeding
Language:English
Subjects:
Acceleration
Arithmetic
Convergence
Difference equations
Geometry
Iterative methods
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creator Gadiyak, G.V.
Ginkin, V.P.
Zhiganova, I.G.
description The aim of the paper presented herein is the study of the convergence of the mixed HFPS (h-factorization parabolic sweeps) method for solving the problems in nonrectangular domains, hexagonal geometries as well as in the absence of diagonal predominance to find the new regions of the application of this method. For the sake of comparison the same problems were solved by the method of variable directions in the simplest version without the choice of the optimum values of the accelerating parameters.
doi_str_mv 10.1109/NASCOD.1987.721178
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ispartof [1987] NASECODE V: Proceedings of the Fifth International Conference on the Numerical Analysis of Semiconductor Devices and Integrated Circuits, 1987, p.187-194
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subjects Acceleration
Arithmetic
Convergence
Difference equations
Geometry
Iterative methods
title The study of convergence of parabolic sweeps method in domains of nonrectangular shape
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