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Majorizing sequences for iterative methods
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Ioannis K Argyros, Said Hilout
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Majorizing sequences for iterative procedures in Banach spaces
The article deals with Newton-like approximations \[ x_{n+1} = x_n - A(x_n)^{-1}(F(x_n) + G(x_n)), \quad n = 0,1,2,\ldots,\tag{1} \] to a nonlinear operator equation \[ F(x) + G(x) = 0 \] with a Fréchet differentiable operator \(F\) and a continuous operator \(G\); here \(A(x)\) are linear operators with the invertible \(A(x_0)\).
Ioannis K Argyros, Said Hilout
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Majorizing Sequences and Error Bounds for Iterative Methods [PDF]
Given a sequence { x n } n = 0 ∞ \{ {x_n}\} _{n = 0}^\infty in a Banach space, it is well known that if there is a sequence { t n
George J. Miel
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Upward-closed hereditary families in the dominance order [PDF]
The majorization relation orders the degree sequences of simple graphs into posets called dominance orders. As shown by Ruch and Gutman (1979) and Merris (2002), the degree sequences of threshold and split graphs form upward-closed sets within the ...
Michael D. Barrus, Jean A. Guillaume
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Majorizing sequences and approximation
Gardner, R. J., Hawkes, J.
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On the convergence of Kurchatov-type methods using recurrent functions for solving equations
We study a local and semi-local convergence of Kurchatov's method and its two-step modification for solving nonlinear equations under the classical Lipschitz conditions for the first-order divided differences. To develop a convergence analysis we use the
I. K. Argyros, S. Shakhno, H. Yarmola
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On the Semi-Local Convergence of a Third Order Scheme for Solving Nonlinear Equations
The semi-local convergence analysis of a third order scheme for solving nonlinear equation in Banach space has not been given under Lipschitz continuity or other conditions.
Samundra Regmi +3 more
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DNA Sequence Is a Major Determinant of Tetrasome Dynamics [PDF]
ABSTRACT Eukaryotic genomes are hierarchically organized into protein-DNA assemblies for compaction into the nucleus. Nucleosomes, with the (H3-H4) 2 tetrasome as a likely intermediate, are highly dynamic in nature by way of several different mechanisms.
Ordu, O., Lusser, A., Dekker, N. H.
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Super-Halley method under majorant conditions in Banach spaces
In this paper, we have studied local convergence of Super-Halley method in Banach spaces under the assumption of second order majorant conditions. This approach allows us to obtain generalization of earlier convergence analysis under majorizing sequences.
Shwet Nisha, P. K. Parida
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Extended Newton-like Midpoint Method for Solving Equations in Banach Space
In this study, we present a convergence analysis of a Newton-like midpoint method for solving nonlinear equations in a Banach space setting. The semilocal convergence is analyzed in two different ways.
Ioannis K. Argyros +2 more
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