Tarasyev Alexander Mikhailovich

Publications in Math-Net.Ru

1. The growth model with a logistic hazard rate of the resource exhaustion
   
   Mat. Teor. Igr Pril., 17:4 (2025),  81–94
2. Equilibrium trajectories for control systems with heterogeneous dynamics
   
   Ural Math. J., 11:2 (2025),  144–157
3. Concerning one supplement to unification method of N.N. Krasovskii in differential games theory
   
   Dokl. RAN. Math. Inf. Proc. Upr., 519 (2024),  65–71
4. Minimax differential game with a fixed end moment
   
   Mat. Teor. Igr Pril., 16:3 (2024),  77–112
5. Trajectories of dynamic equilibrium and replicator dynamics in coordination games
   
   Ural Math. J., 10:2 (2024),  92–106
6. Game Problem of Target Approach for Nonlinear Control System
   
   Mat. Teor. Igr Pril., 15:2 (2023),  122–139
7. Analisys of a growth model with a production CES-function
   
   Mat. Teor. Igr Pril., 14:4 (2022),  96–114
8. Mechanism for shifting Nash equilibrium trajectories to cooperative Pareto solutions in dynamic bimatrix games
   
   Contributions to Game Theory and Management, 13 (2020),  218–243
9. An estimate of a smooth approximation of the production function for integrtaing Hamiltonian systems
   
   Mat. Teor. Igr Pril., 12:1 (2020),  91–115
10. Numerical methods for construction of value functions in optimal control problems on an infinite horizon
    
    Izv. IMI UdGU, 53 (2019),  15–26
11. Estimate for the Accuracy of a Backward Procedure for the Hamilton–Jacobi Equation in an Infinite-Horizon Optimal Control Problem
    
    Trudy Mat. Inst. Steklova, 304 (2019),  123–136
12. Discrete approximation of the Hamilton-Jacobi equation for the value function in an optimal control problem with infinite horizon
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 24:1 (2018),  27–39
13. Asymptotics of value function in models of economic growth
    
    Tambov University Reports. Series: Natural and Technical Sciences, 23:124 (2018),  605–616
14. Stability properties of the value function in an infinite horizon optimal control problem
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 23:1 (2017),  43–56
15. Asymptotic behavior of solutions in dynamical bimatrix games with discounted indices
    
    Vestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki, 27:2 (2017),  193–209
16. Bernoulli substitution in the Ramsey model: Optimal trajectories under control constraints
    
    Zh. Vychisl. Mat. Mat. Fiz., 57:5 (2017),  768–782
17. Predictive trajectories of economic development under structural changes
    
    Mat. Teor. Igr Pril., 8:3 (2016),  34–66
18. Equilibrium trajectories in dynamical bimatrix games with average integral payoff functionals
    
    Mat. Teor. Igr Pril., 8:2 (2016),  58–90
19. Some facts about the Ramsey model
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 22:3 (2016),  160–168
20. Properties of the value function in optimal control problems with infinite horizon
    
    Vestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki, 26:1 (2016),  3–14
21. Optimal control for proportional economic growth
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 21:2 (2015),  115–133
22. Proportional economic growth under conditions of limited natural resources
    
    Trudy Mat. Inst. Steklova, 291 (2015),  138–156
23. Optimal trajectory construction by integration of Hamiltonian dynamics in models of economic growth under resource constraints
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 20:4 (2014),  258–276
24. Hamilton–Jacobi equations in evolutionary games
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 20:3 (2014),  114–131
25. Stabilizing the Hamiltonian system for constructing optimal trajectories
    
    Trudy Mat. Inst. Steklova, 277 (2012),  257–274
26. Decomposition algorithm of searching equilibria in the dynamical game
    
    Mat. Teor. Igr Pril., 3:4 (2011),  49–88
27. Influence of production function parameters on the solution and value function in optimal control problem
    
    Mat. Teor. Igr Pril., 3:3 (2011),  85–115
28. Nonlinear stabilizer constructing for two-sector economic growth model
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 16:5 (2010),  297–307
29. Construction of a regulator for the Hamiltonian system in a two-sector economic growth model
    
    Trudy Mat. Inst. Steklova, 271 (2010),  278–298
30. Search of maximum points for a vector criterion based on decomposition properties
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 15:4 (2009),  167–182
31. Construction of nonlinear regulators in economic growth models
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 15:3 (2009),  127–138
32. Properties of Hamiltonian Systems in the Pontryagin Maximum Principle for Economic Growth Problems
    
    Trudy Mat. Inst. Steklova, 262 (2008),  127–145
33. Optimization of the stopping time in multilevel dynamic systems
    
    Vestn. Udmurtsk. Univ. Mat. Mekh. Komp. Nauki, 2008, no. 2,  63–64
34. Dynamic optimization of investments in the economic growth models
    
    Avtomat. i Telemekh., 2007, no. 10,  38–52
35. The Pontryagin Maximum Principle and Transversality Conditions for an Optimal Control Problem with Infinite Time Interval
    
    Trudy Mat. Inst. Steklova, 233 (2001),  71–88
36. Constructions of the differential game theory for solving the Hamilton–Jacobi equations
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 6:2 (2000),  320–336
37. A game model of negotiations and market equilibria
    
    Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 61 (1999),  15–32
38. On construction of positional absorption set in conflict control problems
    
    Trudy Inst. Mat. i Mekh. UrO RAN, 1 (1992),  160–177
39. Conjugate derivatives of the value function of a differential game
    
    Dokl. Akad. Nauk SSSR, 283:3 (1985),  559–564


40. In memory of Arkady Viktorovich Kryazhimskiy (1949-2014)
    
    Ural Math. J., 2:2 (2016),  3–15