Calibration of a nonlinear DC motor under uncertainty using nonlinear optimization techniques

被引:0
|
作者
Neghab H.K. [1 ]
Neghab H.K. [1 ]
机构
[1] Control Engineering Department, Faculty of Electrical Engineering, Ferdowsi University of Mashhad, P. O. B. 9177948974, Mashhad
[2] Department of Theory of Electrical Engineering, Faculty of Electrical Engineering, University of West Bohemia, Univerzitní 2732/8, Pilsen
关键词
Calibration; Constrained Nonlinear Optimization; Gauss-Newton Optimization; Levenberg-Marquardt; Uncertainty;
D O I
10.3311/PPEE.16165
中图分类号
学科分类号
摘要
The use of DC motors is increasingly high and it has more parameters which should be normalized. Now the calibration of each parameters is important for each motor, because it affects in its performance and accuracy. A lot of researches are investigated in this area. In this paper demonstrated how to estimate the parameters of a Nonlinear DC Motor using different Nonlinear Optimization techniques of fitting parameters to model, that called model calibration. First, three methods for calibration of a DC motor are defined, then unknown parameters of the mathematical model with the nonlinear optimization techniques for the fitting routines and model calibration process, are identified. In addition, three optimization techniques such as Levenberg-Marquardt, Constrained Nonlinear Optimization and Gauss-Newton, are compared. The goal of this paper is to estimate nonlinear parameters of a DC motor under uncertainty with nonlinear optimization methods by using LabVIEW software as an industrial software and compare the nonlinear optimization methods based on position, velocity and current. Finally, results are illustrated and comparison between these methods based on the results are made. © 2021 Budapest University of Technology and Economics. All rights reserved.
引用
收藏
页码:42 / 52
页数:10
相关论文
共 50 条
  • [21] Theory of nonlinear feedback under uncertainty
    Emelyanov, SV
    Korovin, SK
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 1997, 34 (2-4) : 273 - 323
  • [22] Theory of nonlinear feedback under uncertainty
    Emelyanov, S.V.
    Korovin, S.K.
    Computers and Mathematics with Applications, 1997, 34 (2-4): : 273 - 323
  • [23] An improved Tsai approach using nonlinear optimization of camera calibration parameters
    Liu, Nian
    Kan, Jiangming
    Zhan, Chuandong
    Journal of Information and Computational Science, 2014, 11 (18): : 6795 - 6803
  • [24] An Improved Harmonic Contribution Estimation Using Nonlinear Optimization Techniques
    Sheikholeslamzadeh, Mohsen
    Wrathall, Nicolas
    Cress, Stephen
    Hamlyn, Alexander
    2015 IEEE POWER & ENERGY SOCIETY GENERAL MEETING, 2015,
  • [25] An inexact robust nonlinear optimization method for energy systems planning under uncertainty
    Chen, C.
    Li, Y. P.
    Huang, G. H.
    Zhu, Y.
    RENEWABLE ENERGY, 2012, 47 : 55 - 66
  • [26] Approximate robust optimization of nonlinear systems under parametric uncertainty and process noise
    Telen, D.
    Vallerio, M.
    Cabianca, L.
    Houska, B.
    Van Impe, J.
    Logist, F.
    JOURNAL OF PROCESS CONTROL, 2015, 33 : 140 - 154
  • [27] Nonlinear and geometric optimization methods for LADAR calibration
    Guerreiro, B.
    Silvestre, C.
    Oliveira, P.
    Vasconcelos, J. F.
    2008 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION, VOLS 1-9, 2008, : 1406 - 1411
  • [28] Spectroscopic calibration uses LEDs and nonlinear optimization
    Case, Michael
    LASER FOCUS WORLD, 2016, 52 (01): : 96 - 99
  • [29] Nonlinear optimization techniques for geoacoustic tomography
    Potty, GR
    Miller, JH
    INVERSE PROBLEMS IN UNDERWATER ACOUSTICS, 2001, : 47 - 63
  • [30] Parameters Identification of Nonlinear DC Motor Model Using Compound Evolution Algorithms
    Cong, Shuang
    Li, Guodong
    Feng, Xianyong
    WORLD CONGRESS ON ENGINEERING, WCE 2010, VOL I, 2010, : 15 - 20