• Теория управления - лекции, общий курс
• Теория устойчивости движения - лекции, общий курс
• Теоретическая информатика - лекции, общий курс
• Уравнения математической физики - лекции, общий курс
• Теория управления - практика, общий курс
• Вариационное исчисление - практика, общий курс
• Эксперимент в задачах теории управления - практика, общий курс
• Основы теории дискретных динамических систем - спец. курс

• Дифференциально-разностные уравнения
• Системы с запаздыванием
• Теория управления
• Теория устойчивости

• 8^th International Conference on Electrical Engineering, Computing Science and Automatic Control. Merida city, Mexico (2011)
• 10^th IFAC Workshop on Time Delay Systems. Boston, USA (2012)
• 11^th IFAC Workshop on Time Delay Systems. Grenoble, France (2013)
• 19^th IFAC World Congress. Cape Town, South Africa (2014)
• XII Всероссийское совещание по проблемам управления. Москва (2014)
• International Conference "Stability and Control Processes" in Memory of V.I. Zubov. Санкт-Петербург (2015)
• 12^th IFAC Workshop on Time Delay Systems. Ann Arbor, USA (2015)
• International Conference "Stability and Oscillations of Nonlinear Control Systems". Москва (2016)
• 13^th IFAC Workshop on Time Delay Systems. Istanbul, Turkey (2016)
• 55^th IEEE Conference on Decision and Control (CDC), Las Vegas, USA (2017)
• 20^th IFAC World Congress. Toulouse, France (2017)
• 14^th IFAC Workshop on Time Delay Systems. Budapest, Hungary (2018)

• CINVESTAV-IPN, Мехико, Мексика - 2012 г., 2013 г., 2015 г., 2017 г.
• Harbin Institute of Technology, Харбин, Китай - 2015 г.
• KU Leuven, Лёвен, Бельгия - 2015 г.

Постдок:

• KU Leuven, Лёвен, Бельгия - 2016-2017 гг. (профессор Wim Michiels)

1. Ortiz R., Mondie S., Del Valle S., Egorov A.V. Construction of Delay Lyapunov Matrix for Integral Delay Systems // Proceedings of the 57th IEEE Conference on Decision and Control. Miami Beach, USA. 2019. P. 5439-5444.
2. Gomez M.A., Egorov A.V., Mondie S., Michiels W. Optimization of the H-2 Norm for Single-Delay Systems, with Application to Control Design and Model Approximation // IEEE Transactions on Automatic Control. 2019. Vol. 64(2). P. 804-811.
3. Mondie S., Egorov A.V., Gomez M.A. Stability conditions for time delay systems in terms of the Lyapunov matrix // Proceedings of the 14th IFAC Workshop on Time Delay Systems. Budapest, Hungary. 2018. P. 136-141.
4. Gomez M.A., Egorov A.V., Mondie S. A new stability criterion for neutral-type systems with one delay // Proceedings of the 14th IFAC Workshop on Time Delay Systems. Budapest, Hungary. 2018. P. 177-182.
5. Egorov A.V., Kharitonov V.L. Approximation of delay Lyapunov matrices // International Journal of Control. 2018. Vol. 91(11). P. 2588-2596.
6. Gomez M.A., Egorov A.V., Mondie S. Necessary stability conditions for neutral type systems with a single delay // IEEE Transactions on Automatic Control. 2017. Vol. 62(9). P. 4691-4697.
7. Egorov A.V., Cuvas C., Mondie S. Necessary and sufficient stability conditions for linear systems with pointwise and distributed delays // Automatica. 2017. Vol. 80. P. 218-224.
8. Gomez M., Egorov A.V., Mondie S. A Lyapunov matrix based stability criterion for a class of time-delay systems // Vestnik of Saint Petersburg University. Series 10: Applied mathematics. Computer science. Control processes. 2017. Vol. 13(4). P. 407-416.
9. Gomez M.A., Egorov A.V., Mondie S. Computation of the region of attraction for a class of nonlinear neutral type delay systems // Proceedings of the 20th IFAC World Congress. Toulouse, France. 2017. P. 11990-11995.
10. Egorov A.V., Michiels W. A Connection Between Strangeness-Free Delay Differential-Algebraic and Neutral Type Systems // Proceedings of the 20^th IFAC World Congress. Toulouse, France. 2017. P. 1286-1291.
11. Zhou B., Egorov A.V. Time-varying Razumikhin and Krasovskii stability theorems for time-varying delay systems // Proceedings of the 28th Chinese Control and Decision Conference. Yinchuan, China. 2016. P. 1041-1046.
12. Zhou B., Egorov A.V. Razumikhin and Krasovskii stability theorems for time-varying time-delay systems // Automatica. 2016. Vol. 71. P. 281-291.
13. Egorov A.V., Mondie S. Estimate of the Exponential Decay of Linear Delay Systems Via the Lyapunov Matrix // Recent Results on Time-Delay Systems: Analysis and Control (Advances in Delays and Dynamics) / Ed. by E. Witrant, E. Fridman, O. Sename, L. Dugard. Springer International Publishing, 2016. Vol. 5. P. 89-105.
14. Egorov A.V. A stability criterion for the neutral type time-delay equation // Proceedings of the International Conference "Stability and Oscillations of Nonlinear Control Systems". Moscow, Russia. 2016. P. 1-4.
15. Егоров А.В. Критерий существования и единственности матрицы Ляпунова для одного класса систем с запаздыванием // Вестник Санкт-Петербургского университета. Серия 10. Прикладная математика. Информатика. Процессы управления. 2016. Вып. 2. P. 106-115.
16. Gomez M.A., Cuvas C., Mondie S., Egorov A.V. Scanning the space of parameters for stability regions of neutral type delay systems: A Lyapunov matrix approach // Proceedings of the 55th IEEE Conference on Decision and Control. Las Vegas, USA. 2016. P. 3149-3154.
17. Egorov A.V. A finite necessary and sufficient stability condition for linear retarded type systems // Proceedings of the 55th IEEE Conference on Decision and Control. Las Vegas, USA. 2016. P. 3155-3160.
18. Gomez M.A., Egorov A.V., Mondie S. Obtention of the functional of complete type for neutral type delay systems via a new Cauchy formula // Proceedings of the 13th IFAC Workshop on Time Delay Systems. Istanbul, Turkey. 2016. P. 118-123.
19. Egorov A.V., Mondie S. The delay Lyapunov matrix in robust stability analysis of time-delay systems // Proceedings of the 12th IFAC Workshop on Time Delay Systems. Ann Arbor, USA. 2015. P. 245-250.
20. Chashnikov M.V., Egorov A.V. Exponential estimates for linear differential-difference neutral type systems // Proceedings of the International Conference "Stability and Control Processes" in Memory of V.I. Zubov. Saint Petersburg, Russia. 2015. P. 281-284.
21. Egorov A.V., Mondie S. Necessary conditions for the exponential stability of time-delay systems via the Lyapunov delay matrix // International Journal of Robust and Nonlinear Control. 2014. Vol. 24 (12). P. 1760-1771.
22. Егоров А.В. Вычисление матриц Ляпунова для систем с запаздыванием // Труды XII Всероссийского совещания по проблемам управления. Москва, 2014. С. 1292-1303.
23. Egorov A.V. A new necessary and sufficient stability condition for linear time-delay systems // Proceedings of the 19th IFAC World Congress. Cape Town, South Africa. 2014. P. 11018-11023.
24. Egorov A.V., Mondie S. Necessary stability conditions for linear delay systems // Automatica. 2014. Vol. 50 (12). P. 3204-3208.
25. Cuvas C., Ramirez A., Egorov A., Mondie S. Necessary stability conditions for one delay systems: a Lyapunov matrix approach // Delay Systems: From Theory to Numerics and Applications (Advances in Delays and Dynamics) / Ed. by T. Vyhlidal, J.-F. Lafay, R. Sipahi. Springer International Publishing. 2014. Vol. 1. P. 3-16.
26. Egorov A.V., Mondie S. A stability criterion for the single delay equation in terms of the Lyapunov matrix // Vestnik of Saint Petersburg University. Series 10: Applied mathematics. Computer science. Control processes. 2013. Issue 1. P. 106-115.
27. Egorov A., Mondie S. Necessary conditions for the stability of multiple time-delay systems via the delay Lyapunov matrix // Proceedings of the 11^th IFAC Workshop on Time Delay Systems. Grenoble, France. 2013. P. 12-17.
28. Mondie S., Cuvas C., Ramirez A., Egorov A. Necessary conditions for the stability of one delay systems: a Lyapunov matrix approach // Proceedings of the 10th IFAC Workshop on Time Delay Systems. Boston, USA. 2012. P. 13-18.
29. Mondie S., Egorov A. Some necessary conditions for the exponential stability of one delay systems // Proceedings of the 8th International Conference on Electrical Engineering, Computing Science and Automatic Control. Merida city, Mexico. 2011. P. 1-6.