The Research of Frequency Characteristics of Tracking Differentiator

Article Preview

Abstract:

Function fhan() and tracking differentiator are important components of Active Disturbance Rejection Control Technique. It is pointed out that function fhan() is not the optimal control synthesis function of discrete system, but function fsun() is. Amplitude and phase frequency characteristic curves of tracking differentiators constructed respectively by function fhan() and fsun() are given by computer simulations. The account formula about turning frequency is also given. Influence of parameter variation on tracking differentiator frequency characteristic is analyszed. The conclusion of this paper is supplement and perfection for the theory of tracking differentiator in Active Disturbance Rejection Control Technique, and it can promote rapid development of Active Disturbance Rejection Control Technique.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

1474-1478

Citation:

Online since:

June 2012

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2012 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Han Jingqing. Active disturbance rejection control technique[M]. Beijing:National Defence Industry Press, (2008).

Google Scholar

[2] Han Jingqing. Active disturbance rejection control technique[J]. Front Science, 2007, 1.

Google Scholar

[3] Huang Yi, Zhang Wenge. The development of active disturbance rejection control[J]. Theory and Application of Control, 2002, 19(4):485~492.

Google Scholar

[4] Han Jingqing. Active disturbance rejection control and application[J]. Journal of Control and Decision, 1998, 13(1):19~23.

Google Scholar

[5] Han Jingqing. From PID to active disturbance rejection control technique[J]. Journal of Control Engineering, 2002, 9(3):13~18.

Google Scholar

[6] Song Jinlai, Gan Zuoxin, Han Jingqing. Research of filter characteristic with active disturbance rejection control technique[J]. Journal of Control and Decision, 2003, 18(1):110~112.

DOI: 10.1109/icca.2002.1229626

Google Scholar

[7] Han Jingqing, Huang Yuancan. Frequency characteristics of second order TD[J]. Practice and Cognition of Mathematics, 2003, 33(3):71~74.

Google Scholar