On exact convergence of the accelerated overrelaxation method when applied to consistently ordered systems

URI	http://purl.tuc.gr/dl/dias/24687377-9EFC-4BE2-BBA1-FB94292F8FA6	-
Identifier	https://doi.org/10.1080/00207169008803855	-
Language	en	-
Extent	10 pages	en
Title	On exact convergence of the accelerated overrelaxation method when applied to consistently ordered systems	en
Creator	Saridakis Ioannis	en
Creator	Σαριδακης Ιωαννης	el
Creator	Kössing, Joseph, 1804-1891	en
Publisher	Taylor & Francis	en
Content Summary	The problem of determining the exact regions of convergence and divergence of the block Accelerated Overrelaxation (AOR) iterative method, when it applies to systems with a Generalized Consistently Ordered (GCO) coefficient matrix, is addressed here. Some new algebraic results in the theory of regular splittings are obtained and used for the determination of extended regions of convergence. Complementary, in some cases, divergence regions are obtained by making use of a recently derived eigenvalue functional equation.	en
Type of Item	Peer-Reviewed Journal Publication	en
Type of Item	Δημοσίευση σε Περιοδικό με Κριτές	el
License	http://creativecommons.org/licenses/by/4.0/	en
Date of Item	2015-10-16	-
Date of Publication	1990	-
Subject	Greek mathematics	en
Subject	mathematics greek	en
Subject	greek mathematics	en
Bibliographic Citation	Y. G. Saridakis, J. P. Kossin, “On exact convergence of the accelerated overrelaxation method when applied to consistently ordered systems," Int. J. Computer Math ,vol.33, no.3-4 ,pp 251- 261, 1990.doi:10.1080/00207169008803855	en

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