Results 131 to 140 of about 182 (158)
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Topological cones, operator equations, and the Newton-Kantorovich method

Mathematical Notes of the Academy of Sciences of the USSR, 1983
Translation from Mat. Zametki 33, No.1, 65-70 (Russian) (1983; Zbl 0508.47013).
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Gradient and Newton-Kantorovich Methods for Microwave Tomography

1997
The development of reconstruction algorithms for Active Microwave Imaging, with applications in the medical domain or for non-destructive testing [1], and more generally for electromagnetic and acoustic imaging [2], has gained much interest during the last decade.
Christian Pichot   +6 more
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On the approximate solution of an autonomous boundary-value problem by the Newton–Kantorovich method

Journal of Mathematical Sciences, 2013
The authors propose an iterative approximation scheme for the second-order boundary value problem \[ z''=Az+Bz'+f+\varepsilon Z\left(z,z',\varepsilon\right)\text{, }\,\ell z(\cdot,\varepsilon)=\alpha+\varepsilon J\left(z(\cdot,\varepsilon),z'(\cdot,\varepsilon),\varepsilon\right), \] where standard regularity hypotheses are imposed on the function \(Z\)
Chuiko, S. M.   +2 more
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Convergence of the Newton-Kantorovich Method under Vertgeim Conditions: a New Improvement

Zeitschrift für Analysis und ihre Anwendungen, 1998
Let f: B(x_0, R) \subset X \to Y be an operator from a closed ball of a Banach space X to a Banach space Y
De Pascale, E., Zabreiko, P. P.
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A convergence analysis and applications for the Newton-Kantorovich method in K-normed spaces

Rendiconti del Circolo Matematico di Palermo, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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An improved convergence analysis for the Newton–Kantorovich method using recurrence relations

International Journal of Computer Mathematics, 2010
We generate a sequence using the Newton-Kantorovich method in order to approximate a locally unique solution of an operator equation on a Banach space under Holder continuity conditions. Using recurrence relations, Holder as well as centre-Holder continuity assumptions on the operator involved, we provide a semilocal convergence analysis with the ...
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A regularizing algorithm based on the newton-kantorovich method for solving variational inequalities

USSR Computational Mathematics and Mathematical Physics, 1976
Abstract ITERATIVE methods of Newton's type for solving variational inequalities, and regularized analogues of these methods, are studied. The results obtained make it possible to justify a number of iterative algorithms for solving non-linear ill-posed problems.
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Some generalizations of the Newton-Kantorovich method

Ukrainian Mathematical Journal, 1969
Kurpel', N. S., Migovich, F. M.
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On the Newton-Kantorovich method

USSR Computational Mathematics and Mathematical Physics, 1968
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