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PID controllers: recent tuning methods and design to specification

PID controllers: recent tuning methods and design to specification

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PID control is a control strategy that has been successfully used over many years. Simplicity, robustness, a wide range of applicability and near-optimal performance are some of the reasons that have made PID control so popular in the academic and industry sectors. Recently, it has been noticed that PID controllers are often poorly tuned and some efforts have been made to systematically resolve this matter. In the paper a brief summary of PID theory is given, then some of the most used PID tuning methods are discussed and some of the more recent promising techniques explored.

Inspec keywords: three-term control; control system synthesis; tuning

Other keywords: PID controller tuning methods; PID controller design; near-optimal performance; design to specification; applicability; robustness

Subjects: Control system analysis and synthesis methods

References

    1. 1)
      • C.E. GARCIA , M. MORARI . Internal model control. Part 2: A unifying review and some new results. Ind. Eng. Chem. Process. Des. Dev. , 308 - 323
    2. 2)
      • O'MAHONY, T., DOWNING, C.J., FATLA, K.: `Genetic algorithms for PID parameter optimization: minimizing error criteria', , p. 148–153, Cork Institute of Technology, Cork, Ireland.
    3. 3)
      • T. HÄGGLUND , K.J. ÅSTRÖM . (1996) Automatic tuning of PID controllers, The control handbook.
    4. 4)
      • H. XU , A. DATTA , S.P. BHATTACHARYYA . Computation of all stabilizing PID gains for digital control systems. IEEE Trans. Autom. Control , 4 , 647 - 652
    5. 5)
      • K.J. ÅSTRÖM , T. HÄGGLUND . (1996) PID control, The control handbook.
    6. 6)
      • LIN, F., BRANDT, R.D., SAIKALIS, G.: `Self-tuning of PID controllers by adaptive interaction', Proceedings of the American Control Conference, June 2000, Chicago, Illinois, p. 3676–3681.
    7. 7)
      • HO, M.T., DATTA, A., BHATTACHARYYA, S.P.: `Design of P, PI and PID controllers for interval plants', Proceedings of the American Control Conference, June 1998, Philadelphia, Pennsylvania, p. 2496–2501.
    8. 8)
      • ISAKSSON, A.J., GRAEBE, S.F.: `Model reduction for design of digital PID controllers', Proceedings of the 3rd European Control Conference, September 1995, Rome, Italy, p. 2191–2196.
    9. 9)
      • BRANDT, R.D., LIN, F.: `Supervised learning in neural networks without explicit error back-propagation', Proceedings of the 32nd Annual Allerton Conference on Communication, control and computing, 1994, p. 294–303.
    10. 10)
      • H. MING-TZU , A. DATTA , S.P. BHATTACHARYYA . (1999) Generalizations of the Hermite–Biehler theorem, ,.
    11. 11)
      • KEVICZKY, L., BÁNYÁSZ, C.: `Designing PID regulators using K-B-parametrization', Process control and instrumentation, 2000, Glasgow, p. 356–363.
    12. 12)
      • SILVA, G.J., DATTA, A., BHATTACHARYYA, S.P.: `Stabilization of time delay systems', Proceedings of the American Control Conference, June 2000, Chicago, Illinois, p. 963–970.
    13. 13)
      • THOMASSON, F.Y.: `Controller tuning methods', Process control fundamentals for the pulp and paper industry, 1995, Tappi Press, p. 215–274.
    14. 14)
      • J. UMLAND , M. SAFIUDDIN . Magnitude and symmetric optimum criterion for the design of linear control systems—What is it and how does it compare with the others?. IEEE Ind. Appl. Soc. Trans.
    15. 15)
      • H. CHAPELLAT , S.P. BHATTACHARYYA . A generalization of Kharitonov's theorem: robust stability of internal plants. IEEE Trans. Autom. Control , 306 - 311
    16. 16)
      • W.K. HO , C.C. HANG , L.S. CAO . Tuning of PID controllers based on gain and phase margin specifications. Automatica , 3 , 497 - 502
    17. 17)
      • ÅSTRÖM, K.J., HÄGGLUND, T.: `Automatic tuning of PID controllers', ISA, 1988.
    18. 18)
      • BULUT, B.: `The systematic design of PID controllers', 1998, MSc thesis, CSC, UMIST, Manchester, UK.
    19. 19)
      • E. GRASSI , K. TSAKALIS , S. DASH , S.V. GAIKWAD , W. MACARTHUR , G. STEIN . Integrated system identification and PID controller tuning by frequency loop-shaping. IEEE Trans. Control Syst. Technol. , 2 , 285 - 294
    20. 20)
      • A.A. Voda , I.D. Landau . A method for the auto-calibration of PID controllers. Automatica , 1 , 41 - 53
    21. 21)
      • D.E. RIVERA , M. MORARI . Control-relevant model reduction problems for SISO H2 , H∞, and μ-controller synthesis. Int. J. Control , 2 , 505 - 527
    22. 22)
      • E. GRASSI , K. TSAKALIS . PID controller tuning by frequency loop-shaping: Application to diffusion furnace temperature control. IEEE Trans. Control Syst. Technol. , 5 , 842 - 847
    23. 23)
      • Z. SHAFIEI , A.T. SHENTON . Tuning of PID-type controllers for stable and unstable systems with time delay. Automatica , 10 , 1609 - 1615
    24. 24)
      • A.T. SHENTON , Z. SHAFIEI . Relative stability for control systems with adjustable parameters. J. Guid. Control Dyn. , 304 - 310
    25. 25)
      • F.B. DAHLIN . Designing and tuning digital controllers. Instr. Control Syst. , 42 - 77
    26. 26)
      • A.C. BARTLETT , C.V. HOLLOT , H. LIN . Root location of an entire polytope of polynomials: it suffices to check the edges. Math. Control Signals Syst. , 61 - 71
    27. 27)
      • D.E. RIVERA , M. MORARI , S. SKOGESTAD . Internal model control. Part 4: PID controller design. Int. Eng. Chem. Process. Des. Dev. , 252 - 265
    28. 28)
      • J.G. Ziegler , N.B. Nichols . Optimum settings for automatic controllers. Trans. ASME , 759 - 768
    29. 29)
      • K.J. STRÖM , T. HÄGGLUND . (1995) , PID controllers: theory, design, and tuning.
    30. 30)
      • Z. SHAFIEI , A.T. SHENTON . Frequency-domain design of PID controllers for stable and unstable systems with time delay. Automatica , 12 , 2223 - 2232
    31. 31)
      • MUNRO, N., SOYLEMEZ, M.T.: `Fast calculation of stabilizing PID controllers for uncertain systems', IFAC Conference, June 2000, Prague, ROCOND.
    32. 32)
      • K.J. Astrom , C.C. Hang , P. Persson , W.K. Ho . Towards intelligent PID control. Automatica , 1 , 1 - 9
    33. 33)
      • D.G. Luenberger . (1969) , Optimization by vector space methods.
    34. 34)
      • S. KAHNE . Pole-zero cancellations in SISO linear feedback systems. IEEE Trans. Educ. , 3 , 240 - 243
    35. 35)
      • MUNRO, N.: `The systematic design of PID controllers for continuous and discrete systems', IEE Colloquium on Advances in computer-aided control systems design, June 1999, Birmingham.
    36. 36)
      • ISAKSSON, A.J., GRAEBE, S.F.: `Model reduction for PID design', IFAC World Congress, 1993, Sydney, Australia, Vol. 8, p. 257–262.
    37. 37)
      • SOYLEMEZ, M.T.: `Pole assignment for uncertain systems', UMIST, Control Systems Centre Series, 1999.
    38. 38)
      • S.P. BHATTACHARYYA , H. CHAPELLAT , L.H. KEEL . (1995) , Robust control: the parametric approach.
    39. 39)
      • VRANC̆IĆ, D., PENG, Y., PETROVC̆IC̆, J.: `A new simple autotuning method for PID controllers', Preprints of the 2nd IFAC Workshop on the New trends in design of control systems, August 1997, Smolenice, p. 457–462.
    40. 40)
      • A.J. ISAKSSON , S.F. GRAEBE . Analytical PID parameter expressions for higher order systems. Automatica , 6 , 1121 - 1130
    41. 41)
      • K.J. Astrom , T. Hagglund . Automatic tuning of simple regulators with specifications on phase and amplitude margins. Automatica , 645 - 651
    42. 42)
      • H. RAKE . (1987) Identification: transient and frequency response methods, Systems and Control Encyclopedia.
    43. 43)
      • B.D.O. ANDERSON , Y. LIU . Controller reduction: concepts and approaches. IEEE Trans. Autom. Control , 8 , 802 - 812
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