Optimal Suppression of Oscillations in the Problem of a Spin-Up of a Two-Mass System

Author:

Vasenin S. A.,Reshmin S. A.

Publisher

Pleiades Publishing Ltd

Reference26 articles.

1. I. A. Krylov and F. L. Chernousko, “On a method of successive approximations for the solution of problems of optimal control,” USSR Computational Mathematics and Mathematical Physics 2 (6), 1371–1382 (1963).

2. L. S. Pontryagin, V. G. Boltyanskii, R. V. Gamkrelidze, and E. F. Mishchenko, The Mathematical Theory of Optimal Processes (Gordon & Breach, N.Y., 1986; Nauka, Moscow, 1983).

3. S. A. Reshmin and S. A. Vasenin, “Application of the method of successive approximations in solving the boundary problems of the maximum principle on the example of the problem of controlling spin-up of the two-mass system,” Mod. Eur. Res. 1 (3), 186–196 (2022) [in Russian].

4. A. I. Diveev and S. V. Konstantinov, “Study of the practical convergence of evolutionary algorithms for the optimal program control of a wheeled robot,” J. Comput. Syst. Sci. Int. 57 (4), 561–580 (2018).

5. J. L. Garcia Almuzara and I. Flügge-Lotz, “Minimum time control of a nonlinear system,” J. Differ. Equations 4 (1), 12–39 (1968).

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