References:
1. Blagodatskikh V.I., Filippov A.F. Differential inclusions and optimal control // Proceedings of the Mathematical Institute of the USSR Academy of Sciences. – 1985. –169. – p. 194-252.
2. Borisovich Yu.G., Gelman B.D., Myshkis A.D., Obukhovsky V.V. Introduction to the theory of multivalued mappings and differential inclusions. –M.: KomKniga , 2005 .
3. Aseev S.M., Kryazhimsky A.V. Pontryagin's maximum principle and problems of optimal economic growth. Proceedings of Steklov Mathematical Institute. 2007, V. 257 . -pp. 3–271.
4. Duda E.V., Minchenko L.I. On optimal trajectories of differential inclusions with delay // Differential equations. –1997. – 33, No. 8. – p. 1023-1029.
5. Minchenko L.I., Tarakanov A.N. Methods of multivalued analysis in the study of control problems of differential inclusions with delay. Reports of BSUIR, 2004, No. 1. – p. 27-37.
6. Minchenko LI, Volosevich AA Euler-Lagrange Inclusions in Optimal Control Problems for Differential-Difference Inclusions // Nonlinear Analysis. –2002 . –6. –p.143-166.
7. Papageorgiou NS On the trajectories of controlled evolution inclusions // Comment.Math ., Univ. Santi-Pauli. –1990. –39, No. 1. –p. 53-67.
8. Plotnikov AV, Komleva TA Piecewise constant controlled linear fuzzy differential inclusions. Universal Journal of Applied Mathematics. 2013, 1(2 ).– pp. 39-43.
9. Kurzhansky A. B. Control and observation under conditions of uncertainty. Moskow, Nauka, 1977.
10. Clarke F. Optimization and nonsmooth analysis, Willey & Sons, Ney York, 1983.
11. Kane V.N. Optimization of control systems according to the minimax criterion. Moskow, Nauka, 1985.
12. Demyanov V.F., Rubinov A.M. Fundamentals of nonsmooth analysis and quasi-differential calculus. Moskow, Nauka, 1990.
13. Konstantinov G.N. Sufficient optimality conditions for the minimax problem of controlling an ensemble of trajectories // Dokl . USSR Academy of Sciences, 1987, T. 297, No. 2. – p. 287-290.
14. Plotnikov A.V. The problem of controlling bundles of trajectories // Siberian Mathematical Journal. – 1992. –33, No. 2. - With. 196-199.
15. Otakulov S., Sobirova GD On the model of control systems under conditions of indetermination. International conference "Mathematical analysis and its applications to mathematical physics". September 17-20, 2018, Samarkand, Uzbekistan. Abstracts . PartII . – pp . 109-110.
16. Otakulov S. Control problems for an ensemble of trajectories for differential inclusions. Monograph.. Lambert Academic Publishing , 2019.
17. Otakulov S., Rakhimov B.Sh. Khaidarov T.T. The problem of optimizing a quadratic function on an unbounded polyhedral set. Science and Education. Vol.1, Issue 2, 2020. pp.11-18 .
18. Otakulov S., Rahimov B. Sh. On the structural properties of the reachability set of a differential inclusion. Proceedings of International Conference on Research Innovations in Multidisciplinary Sciences, March 2021. New York, USA. - p. 150-153.
19. OtakulovS., Haydarov TT The non-smooth control problem for dynamic system with parameter under conditions of incomplete initial date. International Conference On Innovation Perspectives, Psychology and Social Studies(ICIPPCS-2020), may 11-12 2020. International Engineering Journal for Research & Development(IEJRD). pp.211-214. DOI: 10.17605/OSF.IO/BN39W
20. Otakulov S., Rakhimov B.Sh.On the controllability conditions for an ensemble of trajectories of differential inclusions .Physical and mathematical scinces . Vol. 3, Issue 1. pp.45-50. Doi : http://dx.doi.org/10.26739/2181-0656-2020-3-9
21. Otakulov S., Haydarov T.T. Optimality conditions in a non-smooth control problem for a dynamic system with a parameter. Colloquium - journal. Miedzynarod-oweczasopismonaukowe. No. 13(66), 2020. p. 18-22. DOI.10.24411 /2520-6990-2020-11847.
22. Otakulov S. On the minimization problem of reachable set estimation of control system. IFAC Workshop on Generalized Solution in Control Problems(GSCP-2004). Pereslavl-Zalessky , Russia, September 22-26, 2004. – p. 212-217.
23. Otakulov S., Kholiyarova F.Kh. On the theory of controlled differential inclusions with a retarded argument // Reports of the Academy of Sciences of the Republic of Uzbekistan . –2005, No. 3. –p. 14-17.
24. Otakulov S., KholiyarovaF.Kh. _ About the conditions of optimality in the minimax problem for controlling differential inclusion with delay. Academica: An International Multidisciplinary Research Journal, Vol. 10, Issue 4, 2020. pp. 685–694.
25. Otakulov S., Kholiyarova F. About the time optimal control problem for an ensemble of trajectories of differential inclusion with delay. Science and Innovation. 2022, 1 (A5). pp.191-197.