|
|
|
References
|
|
|
1. |
F. Bonnans, A. Shapiro, “Optimization problems with perturbations: a guided tour”, SIAM Rev., 40:2 (1998), 228–264 |
2. |
A. V. Arutyunov, Lectures on Convex and Multivalued Analysis, Fizmatlit Publ., Moscow, 2014 (In Russian) |
3. |
E. Michael, “Continuous selections 1”, Annals of Mathematics, 63:2 (1956), 361–382 |
4. |
J. Varga, Optimal Control of Differential and Functional Equations, Nauka Publ., Moscow, 1977 (In Russian) |
5. |
P.-J. Laurent, Approximation and Optimization, Mir Publ., Moscow, 1975, 496 pp. (In Russian) |
6. |
J.-P. Aubin, I. Ekland, Applied Nonlinear Analysis, Mir Publ., Moscow, 1988, 512 pp. (In Russian) |
7. |
R. T. Rockafellar, Roger J. B. Wets, Variational Analysis, Springer Berlin, Heidelberg, Berlin, 2009 |
8. |
R. A. Khachatryan, “The gradient projection method and continuous selections of multivalued mappings”, Bulletin of the Eurasian National University named after L. N. Gumilyev. Series Mathematics, Informatics, Mechanics, 2018, no. (3)124, 95–100 (In Russian) |
9. |
V. I. Berdyshev, “Continuity of a multivalued mapping connected with the problem of minimizing a functional”, Izv. Math., 16:3 (1981), 431–456 |
10. |
A. V. Arkhangel'skii, “Paracompactness and metrization. The covering method in classification of spaces”, General topology – 3, Itogi Nauki i Tekhniki. Ser. Sovrem. Probl. Mat. Fund. Napr., 51, VINITI, Moscow, 1989, 5–80 (In Russian) |
11. |
B. N. Pshenichny, Linearization Method, Nauka Publ., Moscow, 1983, 136 pp. (In Russian) |
12. |
A. G. Sukharev, A. G. Timokhov, V. V. Fedorov, Course of Optimization Methods, Nauka Publ., Moscow, 1986 (In Russian) |
13. |
V. A. Trenogin, Functional Analysis, Nauka Publ., Moscow, 1980 (In Russian) |
14. |
V. N. Malozemov, “An amazing property of convex functions”, Constructive Non-Smooth Analysis and Related Questions, Selected Papers of the International Conference “Constructive Nonsmooth Analysis and Related Issues” Dedicated to the Memory of Professor V. F. Demyanov (St. Petersburg, May 22–27, 2017), International Mathematical Institute. Leonhard Euler, St. Petersburg, 2017 (In Russian) |