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An Analysis on Local Convergence of Inexact Newton-Gauss Method for Solving Singular Systems of Equations

Abstract

We study the local convergence properties of inexact Newton-Gauss method for singular systems of equations. Unified estimates of radius of convergence balls for one kind of singular systems of equations with constant rank derivatives are obtained. Application to the Smale point estimate theory is provided and some important known results are extended and/or improved

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Last time updated on 13/10/2017

This paper was published in Directory of Open Access Journals.

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