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On the convergence of an inexact Newton-type method

Operations Research Letters, 2006
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Guanglu Zhou, Liqun Qi 0001
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Newton-Type Methods in Array Processing

IEEE Signal Processing Letters, 2004
Despite their good features, Newton-type methods are not usually employed in array processing due to the lack of appropriate formulas for the first- and second-order differentials. One specific property of most array processing models is that each column of the signal matrix depends only on the corresponding element of one or more parameter vectors. In
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A note on Newton type iterative methods

Computing, 1984
Some particular real functions are related to the so called Newton type iterative processes, i.e. iterations of the form \(x_{n+1}=x_ n-A(x_ n)^{-1}F(x_ n),\) which solve nonlinear operator equations in Banach spaces. This allows to obtain, at the same time, convergence conditions and a posteriori error estimates.
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On a Newton Type Iterative Method for Solving Inclusions

Mathematics of Operations Research, 1995
We introduce a notion of strict differentiability for multifunctions by means of a notion of tangency based on a uniform property of Clarke's tangent cone. Given a multifunction G and a point (a, b) ∈ G and assuming that the derivative DG(a, b) is surjective and has a bounded inverse, we build a sequence ((x n
Dominique Azé, C. C. Chou
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On a two-step relaxed Newton-type method

Applied Mathematics and Computation, 2013
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Sergio Amat   +2 more
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A proximal Newton-type method for equilibrium problems

Optimization Letters, 2017
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Pedro Jorge Sousa dos Santos   +2 more
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Newton-type Methods

Newton’s method has long been enjoying its position as the algorithm of choice for solving nonlinear equations and unconstrained optimization problems. In classical Euclidean settings, under strong smoothness assumptions, the local quadratic convergence has allowed for a reduced number of oracle calls.
Pinta, Titus   +5 more
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A Newton-Type Method and Applications

2018
The framework of asymptotic analysis in singularly perturbed geometrical domains can be employed to produce two-term asymptotic expansions for a class of shape functionals. In Chap. 6 one-term expansions of functionals are required for algorithms of shape-topological optimization.
Antonio André Novotny   +2 more
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Weak convergence conditions for Inexact Newton-type methods

Applied Mathematics and Computation, 2011
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Ioannis K. Argyros, Saïd Hilout
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Two-sided approximation for some Newton’s type methods

Applied Mathematics and Computation, 2014
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Tugal Zhanlav   +2 more
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