Third-order derivative-free methods in Banach spaces for nonlinear ill-posed equations-Reference-Cited by-同舟云学术

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Third-order derivative-free methods in Banach spaces for nonlinear ill-posed equations

Published:2019-02-26 Issue:1-2 Volume:61 Page:137-153
ISSN:1598-5865
Container-title:Journal of Applied Mathematics and Computing
language:en
Short-container-title:J. Appl. Math. Comput.

Author:

Shubha Vorkady S.,George Santhosh,Jidesh P.

Funder

National Board for Higher Mathematics

Science and Engineering Research Board

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Link

http://link.springer.com/article/10.1007/s12190-019-01246-1/fulltext.html

Reference19 articles.

1. Argyros, I.K., George, S.: Iterative regularization methods for nonlinear ill-posed operator equations with $$m$$ m -accretive mappings in Banach spaces. Acta Math. Sci. 35B(6), 1318–1324 (2015)

2. George, S., Sreedeep, C.D.: Lavrentive regularization method for nonlineat ill-posed equations in Banach Spaces. Acta Math. Sci. 38B(1), 303–314 (2018)

3. Hofmann, B., Kaltenbacher, B., Resmerita, E.: Lavrentiev’s regularization method in Hilbert spaces revisited. arXiv:1506.01803v2 [math.N.A] (2016)

4. Ji’an, W., Jing, L., Zhenhai, L.: Regularization methods for nonlinear ill-posed problems with accretive operators. Acta Math. Sci. 28B(1), 141–150 (2008)

5. Kelley, C.T.: Iterative Methods for Linear and Nonlinear Equations. SIAM, Philadelphia (1995)

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1. Semilocal and local convergence of multistep iterative compositions for nonlinear models;Mathematical Methods in the Applied Sciences;2023-05-24

2. Extending the Applicability of Highly Efficient Iterative Methods for Nonlinear Equations and Their Applications;Mathematics;2022-12-27

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