logo
calendar20 сентябр 2025
view2
Asosiy til:Ingliz

ALGORITHMS FOR COMBINED REGULAR SYNTHESIS OF CONTROLLER PARAMETERS IN CONTROL SYSTEMS FOR DYNAMIC OBJECTS

Fan yo'nalishi:
pdf

68ce37f0244e1.pdf

PDF

MAQOLA ANNOTATSIYASI

quote
Nonlinear control system that includes m-dimensional input control signal and extended (n+s) - dimensional state vector, the last s components of which form a vector of unknown parameters θ satisfying a general difference equation is being considered. The quality criterion is determined by the loss function. The optimal control must satisfy the Bellman equation with respect to the optimal loss function. To be defined an approximate solution that preserves an active use of information. For this purpose, the system is linearized in accordance to the nominal trajectory. This problem is seen as incorrectly stated. The values of the preliminary data are mainly approximate, and conditions under which the approximation can be performed are given. Once approximation is made, equations that are solved using iterative methods are obtained. Based on iterative regularization principle when approximations on residual criterion to be taken, then the steepest descent method will be a regularization algorithm for solving the problem of calculating the vector of controller parameters. The presented algorithms make it possible to regularize the problem of estimating the controller parameters under consideration and obtain estimates of the required quantities that are stable to priori unknown external disturbances.

MUALIFLAR

Teglar

# approximate solution# optimal control# nonlinear system# extended state vector# incorrectly posed problem# iterative algorithms

Maqolani baholang

0

0 ta

Maqola idintifikatorlari

Foydalanilgan adabiyotlar

1. Alexandrov A.G. Optimal and adaptive systems M. 2003. – 278 p

2. Saridis D.N. Self-organizing stochastic control systems / Ed. Ya.Z. Tsypkina. Per. from English – M. Science. 1980. – 400 p. 3. Kim D.P. Theory of automatic control. T.2. Multidimensional, nonlinear, optimal and adaptive systems – 2nd ed., M.: Fizmatlit, 2016. –440 p. 4. Michael Basin, Dario Calderon-Alvarez. Optimal filtering over linear observations with unknown parameters // Volume 347, Issue 6, August 2010, PP. 988-1000. 5. Dontchev A.L. Perturbations, approximations and sensitivity analysis of optimal control systems. Springer-Verlag, Berlin Heidelberg, 1983. 6. Sotskov A.I., Kolesnik G.V. Optimal control in examples and problems. – M.: Russian Economic School, 2002 – 58 p.

7. Filtration and stochastic control in dynamic systems / Ed. K.T. Leondes. - M.: Mir, 1980. - 407 p. 8. Kolos M.V., Kolos I.V. Optimal linear filtering methods. –M.: Moscow State University Publishing House, 2000. – 102 p. 9. Vasin V.V., Ageev A.L. Ill-posed problems with a priori information. Ekaterinburg, Nauka, 1993. 10. Tikhonov A.N., Arsenin V.Ya. Methods for solving ill-posed problems, – M.: Nauka, 1986. – 288 p. 11. Tikhonov A.N., Goncharsky A.V. Ill-posed problems in natural science. –M.: Moscow University Publishing House, 1987. –299 p. 12. Igamberdiev, H.Z., Mamirov, U.F.: Regular Algorithms for the Parametric Estimation of the Uncertain Object Control. In: Aliev R.A., Yusupbekov N.R., Kacprzyk J., Pedrycz W., Sadikoglu F.M. (eds) 11th World Conference “System for Industrial Automation”. Advances in Intelligent Systems and Computing, vol. 1323. 322-328 (2021). Springer, Cham. https://doi.org/10.1007/978-3-030-68004-6_42

13. Igamberdiev, H.Z., Sevinov, J.U., Mamirov, U.F.: Regular algorithms for the synthesis of an adaptive controller in the dissipativity problem. Inter. Scient. and tech. J. Innovations in engineering and technology. Vol. 1(3). –pp. 24-28. Tashkent (2020). 14. Bakushinsky A.B., Kokurin M.Yu. Iterative methods for solving irregular equations. - M.: Lenand, 2006. – 214 p. 15. Izmailov A.F., Tretyakov A.A. Regular solutions of nonlinear problems. Theory and numerical methods. Publisher: Physics and Mathematics Literature, 1999. 16. Igamberdiev, H., Yusupbekov, A., Mamirov, U., Abdukaxxarov, I. (2022). Stable Algorithms for Solving the Problem of Determining the Weighting Coefficients of Neural Networks with Radial-Basis Activation Functions. // (eds) 11th International Conference on Theory and Application of Soft Computing, Computing with Words and Perceptions and Artificial Intelligence - ICSCCW-2021. ICSCCW 2021. Lecture Notes in Networks and Systems, vol 362. Springer, Cham. https://doi.org/10.1007/978-3-030- 92127-9_87.

public

SLIB.uz — O'zbekiston ilmiy jurnallari va maqolalar yagona tizimda ilmiy nashirlarni bir joyda ko'rish, izlash va ulardan foydalanish imkonini beruvchi zamonaviy platforma.

Ijtimoiy tarmoqlarda
instagramtelegramyoutubefacebook

Bog'lanish uchun

Manzil:Chilonzor tumani Qatortol ko'chasi 60B

Tel:+998(55)511-44-00

Savol-javob va takliflar uchun

© 2026 Barcha huquqlar himoyalangan.