IONED CONJUGATE AND SECANT-NEWTON NON-LINEAR PROBLEMS

PAPADRAKAKIS, M; GANTES, C

dc.contributor.author	PAPADRAKAKIS, M	en
dc.contributor.author	GANTES, C	en
dc.date.accessioned	2014-03-01T01:39:32Z
dc.date.available	2014-03-01T01:39:32Z
dc.date.issued	1989	en
dc.identifier.uri	https://dspace.lib.ntua.gr/xmlui/handle/123456789/22855
dc.relation.uri	http://users.ntua.gr/chgantes/files/Preconditioned_Conjugate_and_Secant-Newton_Methods_for_Non-Linear_Problems.pdf	en
dc.relation.uri	http://users.civil.ntua.gr/chgantes/files/Preconditioned_Conjugate_and_Secant-Newton_Methods_for_Non-Linear_Problems.pdf	en
dc.subject	Conjugate Gradient	en
dc.subject	Finite Element Method	en
dc.subject	Line Search	en
dc.subject	Linear System of Equations	en
dc.subject	Newton Method	en
dc.subject	Preconditioned Conjugate Gradient	en
dc.subject	quasi-newton method	en
dc.title	IONED CONJUGATE AND SECANT-NEWTON NON-LINEAR PROBLEMS	en
heal.type	journalArticle	en
heal.publicationDate	1989	en
heal.abstract	SUMMARY The preconditioned conjugate gradient (CG) method is becoming accepted as a powerful tool for solving the linear systems of equations resulting from the application of the finite element method. Applications of the non-linear algorithm are mainly confined to the diagonally scaled CG. In this study the coupling of preconditioning techniques with non-linear versions of the conjugate gradient and quasi-Newton	en