Receding horizon control using modified iterative dynamic programming and neural network models

被引:1
|
作者
Rusnák, A [1 ]
Fikar, M [1 ]
Mészáros, A [1 ]
机构
[1] Slovak Univ Technol Bratislava, Fac Chem Technol, Bratislava 81237, Slovakia
关键词
iterative dynamic programming; neural networks; optimal control;
D O I
10.1016/S0098-1354(99)80073-8
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
The basic idea of the contribution is to replace a mathematical model of the process by an equivalent neural network (NN) that mimics the phenomenological model and it is used as a process predictor in the modified iterative dynamic programming control (IDP) algorithm. IDP is a very useful technique for solving unconstrained and constrained dynamic optimisation problems. nle original IDP method is developed for continuous systems within state space formulation. The modified algorithm uses a learned NN as a process predictor. The algorithm modifications resulting from this type of the models include several important issues that arise from the use of discrete-time and input-output model formulations. Moreover, there are also some significant problems that are not to be overlooked stemming from the receding horizon implementation of the method. The contribution discusses all these issues. The benefits of the proposed approach are small number of iterations required to converge to global optimum, ability to handle multivariable constrained systems and significant time reduction compared to the original IDP method.
引用
收藏
页码:S297 / S300
页数:4
相关论文
共 50 条
  • [1] Receding horizon iterative dynamic programming with discrete time models
    Rusnák, A
    Fikar, M
    Latifi, MA
    Mészáros, A
    [J]. COMPUTERS & CHEMICAL ENGINEERING, 2001, 25 (01) : 161 - 167
  • [2] Stable nonlinear receding horizon regulator using RBF neural network models
    Ahmida, Zahir
    Charef, Abdelfatah
    Becerra, Victor M.
    [J]. PROCEEDINGS OF 2006 MEDITERRANEAN CONFERENCE ON CONTROL AND AUTOMATION, VOLS 1 AND 2, 2006, : 605 - +
  • [3] Platoon Speed Receding Horizon Dynamic Programming and Nonlinear Control
    Wang, Qiong
    Guo, Ge
    [J]. Zidonghua Xuebao/Acta Automatica Sinica, 2019, 45 (05): : 888 - 896
  • [4] Neural network implementation of nonlinear Receding-Horizon control
    Cavagnari, L
    Magni, L
    Scattolini, R
    [J]. NEURAL COMPUTING & APPLICATIONS, 1999, 8 (01): : 86 - 92
  • [5] Neural Network Implementation of Nonlinear Receding-Horizon Control
    L. Cavagnari
    L. Magni
    R. Scattolini
    [J]. Neural Computing & Applications, 1999, 8 : 86 - 92
  • [6] Multi-Resolution Dynamic Programming for the Receding Horizon Control of Energy Storage
    Abdulla, Khalid
    De Hoog, Julian
    Steer, Kent
    Wirth, Andrew
    Halgamuge, Saman
    [J]. IEEE TRANSACTIONS ON SUSTAINABLE ENERGY, 2019, 10 (01) : 333 - 343
  • [7] Suboptimal Adaptive Receding Horizon Control Using Simplified Nonlinear Programming
    Issa, Hazem
    Khan, Hamza
    Tar, Jozsef K.
    [J]. INES 2021: 2021 IEEE 25TH INTERNATIONAL CONFERENCE ON INTELLIGENT ENGINEERING SYSTEMS, 2021,
  • [8] Receding horizon control for spatiotemporal dynamic systems
    Hashimoto, Tomoaki
    Satoh, Ryuta
    Ohtsuka, Toshiyuki
    [J]. MECHANICAL ENGINEERING JOURNAL, 2016, 3 (02):
  • [9] Receding Horizon Differential Dynamic Programming Under Parametric Uncertainty
    Aoyama, Yuichiro
    Saravanos, Augustinos D.
    Theodorou, Evangelos A.
    [J]. 2021 60TH IEEE CONFERENCE ON DECISION AND CONTROL (CDC), 2021, : 3761 - 3767
  • [10] Receding Horizon Control of Type 1 Diabetes Mellitus by Using Nonlinear Programming
    Khan, Hamza
    Tar, Jozsef K.
    Rudas, Imre
    Kovacs, Levente
    Eigner, Gyorgy
    [J]. COMPLEXITY, 2018,