On The convergence of the quasi-gauss-newton methods for solving nonlinear systems

On The convergence of the quasi-gauss-newton methods for solving nonlinear systems

The Quasi-Gauss-Newton methods for solving general nonlinear systems of equations are described and a convergence theorem for iterative methods in this class is proved. Computational aspects are also discussed.

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Veröffentlicht in:International journal of computer mathematics 1998-01, Vol.66 (1-2), p.93-99
1. Verfasser: Albeanu, Grigore
Format: Artikel
Sprache:eng
Schlagworte:
Exact sciences and technology
G.1.5
generalized inverse
Mathematics
Numerical analysis
Numerical analysis in abstract spaces
Numerical analysis. Scientific computation
Quasi-Gauss-Newton methods
Sciences and techniques of general use
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Zusammenfassung:The Quasi-Gauss-Newton methods for solving general nonlinear systems of equations are described and a convergence theorem for iterative methods in this class is proved. Computational aspects are also discussed.
ISSN:0020-7160
1029-0265
DOI:10.1080/00207169808804627