An iterative method for solving $$H$$ H -differentiable inclusions

Author:

Gaydu Michaël

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference15 articles.

1. Aragón Artacho, F.J., Dontchev, A.L., Geoffroy, M.H.: Convergence of the proximal point method for metrically regular mappings. ESAIM Proc. 17, 1–7 (2007)

2. Aragón Artacho, F.J., Geoffroy, M.H.: Uniformity and inexact version of a proximal method for metrically regular mappings. J. Math. Anal. Appl. 335(1), 168–183 (2007)

3. Aragón Artacho, F.J., Gaydu, M.: A Lyusternik–Graves theorem for the proximal point method. Comput. Optim. Appl. 52(3), 785–803 (2012)

4. Aubin, J.-P.: Contingent derivatives of set-valued maps and existence of solutions to nonlinear inclusions and differential inclusions. In: Mathematical analysis and applications, Part A, pp. 159–229, Adv. in Math. Suppl. Stud., 7a. Academic Press, New York, London (1981)

5. Aubin, J.-P.; Frankowska, H.: Set-valued analysis. Systems and Control: Foundations and Applications, vol. 2, pp. xx+461. Birkhuser Boston Inc, Boston (1990)

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