Abstract
This paper presents a frequency domain PID controller design technique that start with specifying the desired closed-loop specifications of an industrial process with time delay. Frequency response of the desired system is matched with that of the control system to be designed at the specified frequency points. Resultant linear algebraic equations are solved to find the PID controller. Examples, taken from literature, are illustrated to compare this design method with other design methods found in literature.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Preview
Unable to display preview. Download preview PDF.
Similar content being viewed by others
References
Ziegler, J.G., Nichols, N.B.: Optimum Settings for Automatic Controllers. Trans. ASME 64, 759–768 (1942)
Cohen, G.H., Coon, G.A.: Theoretical Considerations of Retarded Control. Trans. ASME 75, 827–834 (1953)
Persson, P., Astrom, K.J.: Dominant Pole Design – A Unified View of PID Controller Tuning. In: Dugard, L., M’Saad, M., Landau, I.D. (eds.) Adaptive System in Control and Signal Processing 1992: Selected Papers from the Fourth IFAC Symposium, Grenoble, France, July 1-3, pp. 377–382. Pergamon Press, Oxford (1993)
Astrom, K.J., Hagglund, T.: PID Controller Theory, Design and Tuning, 2nd edn. Instrument Society of America. Research Triangle Park, North Carolina (1995)
Wang, Q.G., Zhang, Z., Astrom, K.J., Chek, L.S.: Guaranteed Dominant Pole Placement With PID Controllers. Journal of Process Control 19, 349–352 (2009)
Rivera, D.E., Morari, M., Skogestad, S.: Internal Model Control 4. PID Controller Design. Ind. Eng. Chem. Process Des. Dev. 25, 252–265 (1986)
Fruehauf, P.S., Chien, I.L., Lauritsen, M.D.: Simplified IMC-PID Tuning Rules. ISA Transactions 33, 43–59 (1994)
Skogestad, S.: Simple Analytic Rules for Model Reduction and PID Controller Tuning. Journal of Process Control 13, 291–309 (2003)
Zhuang, M., Atherton, D.P.: Automatic Tuning of Optimum PID Controllers. IEE Proceeding-D 140, 216–224 (1993)
Panagopoulos, H., Astrom, K.J., Hagglund, T.: Design of PID Controllers Based on Constrained Optimisation. IEE Proc. Control Theory Application 149, 32–40 (2002)
Sekara, T.B., Matausek, M.R.: Optimization Of PID Controller Based on Maximization of The Proportional Gain Under Constraints on Robustness and Sensitivity to Measurement Noise. IEEE Transaction on Automatic Control 54, 184–189 (2009)
Wang, L., Barnes, T.J.D., Cluett, W.R.: New Frequency-Domain Design Method for PID Controllers. IEE Proc. Control Theory Application 142, 265–271 (1995)
Karimi, A., Garcia, D., Longchamp, R.: PID Controller Tuning Using Bode’s Integrals. IEEE Transaction, Control System Technology 11, 812–821 (2003)
Astrom, K.J., Hang, C.C., Persson, P., Ho, W.K.: Towards Intelligent Control. Automatica 28, 1–9 (1992)
Astrom, K.J., Hagglund, T.: Advanced PID control. ISA-The Instrumentation, Systems and Automation Society (2006)
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2013 Springer-Verlag Berlin Heidelberg
About this paper
Cite this paper
Pan, S., Anwar, M.N. (2013). A Frequency Response Matching Method for PID Controller Design for Industrial Processes with Time Delay. In: Unnikrishnan, S., Surve, S., Bhoir, D. (eds) Advances in Computing, Communication, and Control. ICAC3 2013. Communications in Computer and Information Science, vol 361. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-642-36321-4_59
Download citation
DOI: https://doi.org/10.1007/978-3-642-36321-4_59
Publisher Name: Springer, Berlin, Heidelberg
Print ISBN: 978-3-642-36320-7
Online ISBN: 978-3-642-36321-4
eBook Packages: Computer ScienceComputer Science (R0)