1. Makarov I. S., Gorbachev R. A., Fomin N. V., et al. Intellektualnaya sistema operativnoy korrektirovki grafika dvizheniya poezdov [Intelligent System for Operational Adjustment of Train Schedules], Zheleznodorozhnyy Transport, 2021, No. 5, Pp. 22–25. (In Russian) EDN: https://elibrary.ru/LQXBTL
2. Zakharova E. M., Paschenko F. F., Takmazyan A. K., et al. Intelligent Control Systems for Maintenance of Railway Rolling Stock, Proceedings of the 11th IEEE International Conference on the Application of Information and Communication Technologies (AICT 2017), Russia, Moscow, September 20–22, 2017. Vol. 1. Institute of Electrical and Electronics Engineers, 2017, Pp. 423–425.
3. Silver D., Hubert T., Schrittwieser J., et al. A General Reinforcement Learning Algorithm That Masters Chess, Shogi, and Go Through Self-Play, Science, 2018, Vol. 362, Iss. 6419, Pp. 1140–1144. DOI:https://doi.org/10.1126/science.aar6404.
4. Stipić A., Bronzin T., Prole B., Pap K. Deep Learning Advancements: Closing the Gap, Proceedings of the 42nd International Convention on Information and Communication Technology, Electronics and Microelectronics (MIPRO), Opatija, Croatia, May 20–24, 2019. Institute of Electrical and Electronics Engineers, 2019. Pp. 1087–1092. DOI:https://doi.org/10.23919/MIPRO.2019.8757133.
5. Mazalov V. V. Matematicheskaya teoriya igr i prilozheniya: uchebnoe posobie [Mathematical game theory and applications: A tutorial]. Saint Peterburg, LAN Publishing House, 2016. 448 p. (In Russian)
6. Petrosyan L. A., Zenkevich N. A., Semina E. A. Teoriya igr: uchebnoe posobie [Game theory: A tutorial]. Moscow, Vysshaya Shkola Publishing House, Universitet Publishing House, 1998, 304 p. (In Russian)
7. Zorkaltsev V. I., Kiseleva M. A. Ravnovesie Nesha v nelineynoy transportnoy modeli [Nash Equilibrium in Nonlinear Transport Problem], Optimizatsiya, Upravlenie, Intellekt, 2007, No. 1, Pp. 42–50. (In Russian) EDN: https://elibrary.ru/VRQXYN
8. von Neumann J., Morgenstern O. Teoriya igr i ekonomicheskoe povedenie [Theory of games and economic behavior]. Moscow, Nauka Publishers, 1970, 707 p. (In Russian)
9. Protasov I. D. Teoriya igr i issledovanie operatsiy: uchebnoe posobie [Game theory and operations research: A tutorial]. Moscow, Gelios ARV Publishing House, 2003. 368 p. (In Russian)
10. Myerson R. B. Game theory: Analysis of conflict. Cambridge (MA), London, Harvard University Press, 1991. 581 p.
11. Solomon M. M., Desrosiers J. Survey Paper — Time Window Constrained Routing and Scheduling Problems, Transportation Science, 1988, Vol. 22, No. 1, Pp. 1–13. DOI:https://doi.org/10.1287/trsc.22.1.1.