Search Results - "Hilout, S."

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  1. 1

    On the local convergence of fast two-step Newton-like methods for solving nonlinear equations by Argyros, I.K., Hilout, S.

    “…A local convergence analysis is presented for a fast two-step Newton-like method (TSNLM) for solving nonlinear equations in a Banach space setting. The TSNLM…”
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    Journal Article
  2. 2

    Newton-type methods on Riemannian manifolds under Kantorovich-type conditions by Amat, S., Argyros, I.K., Busquier, S., Castro, R., Hilout, S., Plaza, S.

    Published in Applied mathematics and computation (15-01-2014)
    “…One of the most studied problems in numerical analysis is the approximation of nonlinear equations using iterative methods. In the last years, attention has…”
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  3. 3

    On the semilocal convergence of efficient Chebyshev–Secant-type methods by Argyros, I.K., Ezquerro, J.A., Gutiérrez, J.M., Hernández, M.A., Hilout, S.

    “…We introduce a three-step Chebyshev–Secant-type method (CSTM) with high efficiency index for solving nonlinear equations in a Banach space setting. We provide…”
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  4. 4

    On a bilinear operator free third order method on Riemannian manifolds by Amat, S., Argyros, I.K., Busquier, S., Castro, R., Hilout, S., Plaza, S.

    Published in Applied mathematics and computation (15-03-2013)
    “…We present a semilocal convergence analysis of a bilinear operator free third order method on Riemannian manifolds. Using a combination of generalized…”
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  5. 5

    Directional Chebyshev-type methods for solving equations by ARGYROS, I. K., HERNÁNDEZ, M. A., HILOUT, S., ROMERO, N.

    Published in Mathematics of computation (01-03-2015)
    “…-variables is presented in this study. Our convergence analysis uses recurrent relations and Newton-Kantorovich-type hypotheses. Numerical examples are also…”
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  6. 6

    A generalized thin-film equation in multidimensional space by Boutat, M., Hilout, S., Rakotoson, J.-E., Rakotoson, J.-M.

    Published in Nonlinear analysis (15-08-2008)
    “…This paper deals with the existence and nonnegativity of the weak periodic-domain solution for a degenerate fourth-order parabolic equation modeling the…”
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  7. 7

    Directional Lipschitzian optimal solution of infinite-dimensional optimization problems by Hilout, S.

    Published in Applied mathematics letters (01-11-1998)
    “…This paper presents a study of the Lipschitz dependence of the optimal solution of elementary convex programs in a Hilbert space when the equality constraints…”
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  8. 8

    The generalized thin film equation with periodic-domain conditions by Boutat, M., Hilout, S., Rakotoson, J.-E., Rakotoson, J.-M.

    Published in Applied mathematics letters (2008)
    “…In this note, we present some existence results for a nonnegative solution and some qualitative properties of the weak periodic-domain solution related to thin…”
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  9. 9

    ENLARGING THE CONVERGENCE DOMAIN OF SECANT-LIKE METHODS FOR EQUATIONS by Argyros, I. K., Ezquerro, J. A., Hernández-Verón, M. A., Hilout, S., Magreñán, Á. A.

    Published in Taiwanese journal of mathematics (01-04-2015)
    “…We present two new semilocal convergence analyses for secant-like methods in order to approximate a locally unique solution of a nonlinear equation in a Banach…”
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  10. 10

    Expanding the applicability of secant-like methods for solving nonlinear equations by Argyros, I. K., Ezquerro, J. A., Hernández, M. A., Hilout, S., Romero, N., Velasco, A. I.

    Published in Carpathian Journal of Mathematics (01-01-2015)
    “…We use the method of recurrent functions to provide a new semilocal convergence analysis for secant-like methods in order to approximate a locally unique…”
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  11. 11

    Traub-type high order iterative procedures on Riemannian manifolds by Amat, S., Argyros, I. K., Busquier, S., Castro, R., Hilout, S., Plaza, S.

    Published in SeMA journal (01-03-2014)
    “…We present semilocal convergence results for Traub-type high convergence order iterative procedures for approximating zeros of a vector field on Riemannian…”
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  12. 12

    Chebyshev-Secant-type Methods for Non-differentiable Operators by Argyros, I. K., Ezquerro, J. A., Gutiérrez, J. M., Hernández, M. A., Hilout, S.

    Published in Milan journal of mathematics (01-06-2013)
    “…In this paper we give a semilocal convergence theorem for a family of iterative methods for solving nonlinear equations defined between two Banach spaces. This…”
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