Tuning of a Feedforward Lag-Lead First-Order Compensator used with a Delayed Double Integrating Process
International Journal of Recent Engineering Science (IJRES) | |
|
© 2015 by IJRES Journal | ||
Volume-2 Issue-1 |
||
Year of Publication : 2015 | ||
Authors : Galal Ali Hassaan |
||
DOI : 10.14445/23497157/IJRES-V2I1P103 |
How to Cite?
Galal Ali Hassaan, "Tuning of a Feedforward Lag-Lead First-Order Compensator used with a Delayed Double Integrating Process,"International Journal of Recent Engineering Science, vol. 2, no. 1, pp. 3-6, 2015. Crossref, https://doi.org/10.14445/23497157/IJRES-V2I1P103
Abstract
The problem of controlling an unstable delayed double integrating process using a feedforward first-order lag-lead compensator is studied. The effect of time delay of the process in a range between 1 and 12 seconds is considered. The compensator is tuned using MATLAB optimization toolbox with five forms of the objective function in terms of the error between the step time response of the closed-loop control system and the response steady-state value. Using the proposed compensator with the delayed double integrating process indicates the robustness of the compensator in the time delay range used with superior time-based specifications compared with other techniques based on using PID controllers with the same process.
Keywords
Feedforward first-order lag-lead compensator , Delayed double integrating process, Compensator tuning, Control system performance, Compensator robustness.
Reference
[1] A. De Paor, On the control of integrating and unstable processes with time delay, Journal of Electrical Engineering,53(7-8),2002, 177-183.
[2] T. Lin, X. He, D. Gu and W. Zhang, Analytical decoupling control for dynamic plants with time delay and double integrators, IEE Proceedings, Control Theory and Applications, 151(6), 2004, 745-753.
[3] M. Shamsuzzoha and M. Lee, PID controller design for integrating processes with time delay, Korean Journal of Chemical Engineering, 25(4), 2008, 637-645.
[4] D. Wang and J. Zhang, Stabilizing sets of PID controllers for first-order plus double integrating plants with time delay, Asian Control Conference, Hong Kong, 27-29 August 2009, 1274-1279.
[5] B. Zhou, G. Duan and Z. Lin, Global stabilization of the double integrator system with saturation and delay in the input, IEEE Transactions on Circuits and Systems, 57(6), June 2010, 1371-1383.
[6] A. Vasickaninova and M. Bakosova, Neuro-fuzzy control of integrating processes, Acta Montanistica Slovaca, 16(1), 2011, 74-83.
[7] S. Skogestad and C. Grimholt, The SIMC method for smooth PID controller tuning, Chapter 5 in R. Vilanova and A. Visioli (Editors), PID control in the third millennium, advances in industrial control (Springer-Verlag London Limited, 2012).
[8] I.Thirunavukkarasu, M. Zyla, V. George and S. Priya, PID controller design for a real time ball and beam system, a double integrating process with dead time, Proceedings of the International Conference on Advances in Signal Processing and Communication, 2013, 96-99.
[9] G. A. Hassaan, Tuning of a first-order lag-lead compensator used with a simple pole plus double integrator process, International Journal of Advanced Research in Computer Science and Technology, 2(4), 2014, 17-20.
[10] C. Anil and R. Sree, Tuning of PID controllers for integrating systems using direct synthesis method, ISA Transactions, March 2015, 1-9.
[11] G. A. Hassaan, Tuning of a first-order lag-lead compensator used with very slow second-order process, International Journal of Advances in Engineering and Technology, 7(4), 2015, 1786-1791.
[12] K. Ogata, Modern control engineering (Pearson Education Int., 2010).
[13] P. Venkataraman, Applied optimization with MATLAB programming (J. Wiley & Sons, 2009).
[14] F. Martins, Tuning PID controllers using the ITAE criterion, International Journal of the Engineering Education, 21(5), 2005, 867-873.
[15] C. Calistru and P. Georgescu, Tuning of PID robust controllers based on ISE criterion minimization, 7 th International Conference on Electro-mechanical and Power Systems, Iasi, Romania, October 8-9, 2009, I-30 to I-35.
[16] S. Cheng and C. Hwang, Designing PID controllers with a minimum IAE criterion by a differential evolution algorithm, Chemical Engineering Communications, 170(1), 1998, 83-115.
[17] A. Marzoughi, H. Salamat, M. Rahmat and H. AbdulRahim, Optimized PID controller for the exhaust temperature control of a gas turbine system using particle swarm optimization, International Journal of the Physical Sciences, 7(5), 2012, 720-729.
[18] R. Dukkipati, Analysis and design of control systems using MATLAB (New Age International Publishers, 2006).