Advances in Iterative Methods for Nonlinear Equations

Advances in Iterative Methods for Nonlinear Equations

Amat, Sergio; Busquier, Sonia

Springer International Publishing AG

05/2018

286

Mole

Inglês

9783319818450

15 a 20 dias

454

Descrição não disponível.
1 S. Amat, S. Busquier, A. A. Magrenan and L. Orcos: An overview on Steffensen-type methods.- 2 Ioannis K. Argyros and Daniel Gonzalez: Newton's Method for Convex Optimization.- 3 I. K. Argyros and A. A. Magrenan: Inexact Newton methods on Riemannian Manifolds.- 4 Alicia Cordero and Juan R. Torregrosa: On the design of optimal iterative methods for solving nonlinear equations.- 5 J. A. Ezquerro and M. A. Hernandez-Veron: The theory of Kantorovich for Newton's method: conditions on the second derivative.- 6 J.-C. Yakoubsohn, J. M. Gutierrez and A. A. Magrenan: Complexity of an homotopy method at the neighbourhood of a zero.- 7 M. A. Hernandez-Veron and N. Romero: A qualitative analysis of a family of Newton-like iterative process with R-order of convergence at least three.- 8 J. M. Gutierrez, L. J. Hernandez, A. A. Magrenan and M. T. Rivas: Measures of the basins of attracting n-cycles for the relaxed Newton's method.- 9 Miquel Grau-Sanchez and Miquel Noguera: On convergence and efficiency in the resolution of systems of nonlinear equations from a local analysis.
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Iterative methods;Convergence;Efficiency;Ergodic theory;Computational mathematics