Synthesis methods for controlling multiscale processes with predictive models with incomplete information


如何引用文章

全文:

开放存取 开放存取
受限制的访问 ##reader.subscriptionAccessGranted##
受限制的访问 订阅存取

详细

Methods for the synthesis of control of multi-scale processes with predictive models for linear and non-linear systems, as well as with various restrictions on the target functional of the system, including the case with terminal restrictions, are considered. This problem is relevant in the modeling and control of technological processes for growing nanoscale structures. A description is given of a control scheme in which the current control action is obtained by solving at each instant of the sample the optimal control problem with a finite horizon without feedback and using the current state of the object as the initial state. An optimization problem is described that gives an optimal control sequence when the control obtained for the first step of the subsequent sequence is applied to the object. The main differences from traditional control schemes that use a pre-computed control law are described.

全文:

受限制的访问

作者简介

Khac Nguyen

ITMO University

Email: nguyenkhactunghvhq1994@gmail.com
PhD student St. Petersburg, Russian Federation

Anton Zhilenkov

ITMO University

Email: zhilenkovanton@gmail.com
Candidate of Engineering, Associate Professor; associate professor St. Petersburg, Russian Federation

Binh Dang

ITMO University

Email: dangkhacbinh90@gmail.com
PhD student St. Petersburg, Russian Federation

参考

  1. Mayne D.Q., Rawlings J.B., Rao C.V., Scokaert P.O.M. Constrained model predictive control: stability and optimality. Automatica. 2000. No. 26 (6). Pp. 789-814.
  2. Pham H.D.D. Model predictive control and apply to adaptive control ship heading. 2008. Pp. 101-106.
  3. Zhilenkov A., Chernyi S. Models and algorithms of the positioning and trajectory stabilisation system with elements of structural analysis for robotic applications. International Journal of Embedded Systems. 2019. No. 11 (6). P. 806. doi: 10.1504/ijes.2019.104005 (Zhilenkov & Chernyi, 2019).
  4. Sokolov S., Zhilenkov A., Chernyi S. et al. Dynamics models of synchronized piecewise linear discrete chaotic systems of high order. Symmetry. 2019. No. 11 (2). P. 236. doi: 10.3390/sym11020236 (Sokolov, Zhilenkov, Chernyi, Nyrkov & Mamunts, 2019).

补充文件

附件文件
动作
1. JATS XML


##common.cookie##