EXACT ESTIMATES FOR THE RATE OF CONVERGENCE OF THE s-STEP METHOD OF STEEPEST DESCENT

Please use this identifier to cite or link to this item: https://er.nau.edu.ua/handle/NAU/35706

Title:	EXACT ESTIMATES FOR THE RATE OF CONVERGENCE OF THE s-STEP METHOD OF STEEPEST DESCENT
Authors:	Zhuk, P.F. BONDARENKO, L.N.
Keywords:	Hilbert Space Eigenvalue Problem Steep Descent Exact Estimate Proper Subspace, operator, s-step method, RATE OF CONVERGENCE
Issue Date:	1997
Publisher:	Ukrainian Mathematical Journal December 1997, Volume 49, Issue 12, pp 1912–1918
Citation:	Zhuk P.F., BONDARENKO L.N. EXACT ESTIMATES FOR THE RATE OF CONVERGENCE OF THE s-STEP METHOD OF STEEPEST DESCENT. - Ukrainian Mathematical Journal December 1997, Volume 49, Issue 12, pp 1912–1918
Series/Report no.:	https://doi.org/10.1007/BF02513070;
Abstract:	We obtain exact (unimprovable) estimates for the rate of convergence of the s-step method of steepest descent for finding the least (greatest) eigenvalue of a linear bounded self-adjoint operator in a Hilbert space.
Description:	Zhuk, P.F. & Bondarenko, L.N. Ukr Math J (1997) 49: 1912. https://doi.org/10.1007/BF02513070
URI:	http://er.nau.edu.ua/handle/NAU/35706
ISSN:	0041-5995
Appears in Collections:	Наукові праці співробітників НАУ (проводиться премодерація, колекція НТБ НАУ)

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