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9781860946226

Handbook of Pi And Pid Controller Tuning Rules

by
  • ISBN13:

    9781860946226

  • ISBN10:

    1860946224

  • Edition: 2nd
  • Format: Hardcover
  • Copyright: 2006-04-30
  • Publisher: World Scientific Pub Co Inc
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Summary

The vast majority of automatic controllers used to compensate industrial processes are of PI or PID type. This book comprehensively compiles, using a unified notation, tuning rules for these controllers proposed over the last seven decades (1935-2005). The tuning rules are carefully categorized and application information about each rule is given. The book discusses controller architecture and process modeling issues, as well as the performance and robustness of loops compensated with PI or PID controllers. This unique publication brings together in an easy-to-use format material previously published in a large number of papers and books. This wholly revised second edition extends the presentation of PI and PID controller tuning rules, for single variable processes with time delays, to include additional rules compiled since the first edition was published in 2003. Contents: Controller Architecture; Tuning Rules for PI Controllers; Tuning Rules for PID Controllers; Performance and Robustness Issues in the Compensation of FOLPD Processes with PI and PID Controllers. Key Features Addresses the needs of a niche market where no comparable book is available A comprehensive compilation of PI and PID controller tuning rules Makes the tuning rules easily accessible to researchers and practitioners through unified notation Highlights the marked increase in the number of tuning rules compiled, from 600 in the first edition to 1,134 in this second edition Readership: Control engineering researchers in academia and industry with an interest in PID control and control engineering practitioners using PID controllers. The book also serves as a reference for postgraduate and undergraduate students.

Table of Contents

Preface vii
1. Introduction 1(4)
1.1 Preliminary Remarks
1(1)
1.2 Structure of the Book
2(3)
2. Controller Architecture 5(21)
2.1 Introduction
5(1)
2.2 PI Controller Structures
6(1)
2.3 PID Controller Structures
7(13)
2.3.1 Ideal PID controller structure and its variations
7(4)
2.3.2 Classical PID controller structure and its variations
11(1)
2.3.3 Non-interacting PID controller structure and its variations
12(5)
2.3.4 Other PID controller structures
17(2)
2.3.5 Comments on the PID controller structures
19(1)
2.4 Process Modelling
20(4)
2.5 Organisation of the Tuning Rules
24(2)
3. Tuning Rules for PI Controllers 26(128)
3.1 FOLPD Model
26(41)
3.1.1 Ideal controller – Table 3
26(35)
3.1.2 Ideal controller in series with a first order lag – Table 4
61(1)
3.1.3 Ideal controller in series with a second order filter – Table 5
62(1)
3.1.4 Controller with set-point weighting – Table 6
63(2)
3.1.5 Controller with proportional term acting on the output 1 – Table 7
65(1)
3.1.6 Controller with proportional term acting on the output 2 – Table 8
66(1)
3.2 FOLPD Model with a Positive Zero
67(2)
3.2.1 Ideal controller – Table 9
67(1)
3.2.2 Ideal controller in series with a first order lag – Table 10
68(1)
3.3 FOLPD Model with a Negative Zero
69(1)
3.3.1 Ideal controller in series with a first order lag – Table 11
69(1)
3.4 Non-Model Specific
70(6)
3.4.1 Ideal controller – Table 12
70(5)
3.4.2 Controller with set-point weighting – Table 13
75(1)
3.5 IPD Model
76(13)
3.5.1 Ideal controller – Table 14
76(7)
3.5.2 Ideal controller in series with a first order lag – Table 15
83(1)
3.5.3 Controller with set-point weighting – Table 16
84(1)
3.5.4 Controller with proportional term acting on the output 1 – Table 17
85(2)
3.5.5 Controller with proportional term acting on the output 2 – Table 18
87(1)
3.5.6 Controller with a double integral term – Table 19
88(1)
3.6 FOLIPD Model
89(13)
3.6.1 Ideal controller – Table 20
89(3)
3.6.2 Controller with set-point weighting – Table 21
92(2)
3.6.3 Controller with proportional term acting on the output 1 – Table 22
94(7)
3.6.4 Controller with proportional term acting on the output 2 – Table 23
101(1)
3.7 SOSPD Model
102(20)
3.7.1 Ideal controller – Table 24
102(18)
3.7.2 Controller with set-point weighting – Table 25
120(2)
3.8 SOSIPD Model – Repeated Pole
122(1)
3.8.1 Controller with set-point weighting – Table 26
122(1)
3.9 SOSPD Model with a Positive Zero
123(2)
3.9.1 Ideal controller – Table 27
123(2)
3.10 SOSPD Model (repeated pole) with a Negative Zero
125(1)
3.10.1 Ideal controller in series with a first order lag – Table 28
125(1)
3.11 Third Order System plus Time Delay Model
126(4)
3.11.1 Ideal controller – Table 29
126(2)
3.11.2 Controller with set-point weighting – Table 30
128(2)
3.12 Unstable FOLPD Model
130(11)
3.12.1 Ideal controller – Table 31
130(5)
3.12.2 Controller with set-point weighting – Table 32
135(2)
3.12.3 Controller with proportional term acting on the output 1 – Table 33
137(3)
3.12.4 Controller with proportional term acting on the output 2 – Table 34
140(1)
3.13 Unstable FOLPD Model with a Positive Zero
141(4)
3.13.1 Ideal controller – Table 35
141(1)
3.13.2 Ideal controller in series with a first order lag – Table 36
142(1)
3.13.3 Controller with set-point weighting – Table 37
143(2)
3.14 Unstable SOSPD Model (one unstable pole)
145(2)
3.14.1 Ideal controller – Table 38
145(2)
3.15 Unstable SOSPD Model with a Positive Zero
147(2)
3.15.1 Ideal controller – Table 39
147(1)
3.15.2 Controller with set-point weighting – Table 40
148(1)
3.16 Delay Model
149(3)
3.16.1 Ideal controller – Table 41
149(3)
3.17 General Model with a Repeated Pole
152(1)
3.17.1 Ideal controller – Table 42
152(1)
3.18 General Model with Integrator
153(1)
3.18.1 Ideal controller – Table 43
153(1)
4. Tuning Rules for PID Controllers 154(308)
4.1 FOLPD Model
154(81)
4.1.1 Ideal controller – Table 44
154(27)
4.1.2 Ideal controller in series with a first order lag – Table 45
181(2)
4.1.3 Ideal controller in series with a second order filter – Table 46
183(2)
4.1.4 Ideal controller with weighted proportional term – Table 47
185(1)
4.1.5 Ideal controller with first order filter and set-point weighting 1 – Table 48
186(1)
4.1.6 Controller with filtered derivative – Table 49
187(6)
4.1.7 Blending controller – Table 50
193(1)
4.1.8 Classical controller 1 – Table 51
194(14)
4.1.9 Classical controller 2 – Table 52
208(1)
4.1.10 Series controller (classical controller 3) – Table 53
209(2)
4.1.11 Classical controller 4 – Table 54
211(1)
4.1.12 Non-interacting controller 1 – Table 55
212(1)
4.1.13 Non-interacting controller 2a – Table 56
213(2)
4.1.14 Non-interacting controller 2b – Table 57
215(2)
4.1.15 Non-interacting controller based on the two degree of freedom structure 1 – Table 58
217(5)
4.1.16 Non-interacting controller based on the two degree of freedom structure 2 – Table 59
222(1)
4.1.17 Non-interacting controller based on the two degree of freedom structure 3 – Table 60
223(1)
4.1.18 Non-interacting controller 4 – Table 61
224(2)
4.1.19 Non-interacting controller 5 – Table 62
226(1)
4.1.20 Non-interacting controller 6 (I-PD controller) – Table 63
227(3)
4.1.21 Non-interacting controller 7 – Table 64
230(1)
4.1.22 Non-interacting controller 11 – Table 65
231(1)
4.1.23 Non-interacting controller 12 – Table 66
232(1)
4.1.24 Industrial controller – Table 67
233(2)
4.2 Non-Model Specific
235(24)
4.2.1 Ideal controller – Table 68
235(6)
4.2.2 Ideal controller in series with a first order lag – Table 69
241(2)
4.2.3 Ideal controller in series with a second order filter – Table 70
243(2)
4.2.4 Ideal controller with weighted proportional term – Table 71
245(1)
4.2.5 Controller with filtered derivative – Table 72
246(6)
4.2.6 Ideal controller with set-point weighting 1 – Table 73
252(1)
4.2.7 Classical controller 1 – Table 74
253(1)
4.2.8 Series controller (classical controller 3) – Table 75
254(1)
4.2.9 Classical controller 4 – Table 76
255(1)
4.2.10 Non-interacting controller based on the two degree of freedom structure 1 – Table 77
256(1)
4.2.11 Non-interacting controller 4 – Table 78
257(1)
4.2.12 Non-interacting controller 9 – Table 79
258(1)
4.3 IPD Model
259(20)
4.3.1 Ideal controller – Table 80
259(3)
4.3.2 Ideal controller in series with a first order lag – Table 81
262(1)
4.3.3 Ideal controller with first order filter and set-point weighting 2 – Table 82
263(1)
4.3.4 Controller with filtered derivative – Table 83
264(1)
4.3.5 Controller with filtered derivative and dynamics on the controlled variable – Table 84
265(1)
4.3.6 Classical controller 1 – Table 85
266(2)
4.3.7 Classical controller 2 – Table 86
268(1)
4.3.8 Classical controller 4 – Table 87
269(1)
4.3.9 Non-interacting controller based on the two degree of freedom structure 1 – Table 88
270(2)
4.3.10 Non-interacting controller based on the two degree of freedom structure 3 – Table 89
272(1)
4.3.11 Non-interacting controller 4 – Table 90
273(1)
4.3.12 Non-interacting controller 6 (I-PD controller) – Table 91
274(2)
4.3.13 Non-interacting controller 8 – Table 92
276(1)
4.3.14 Non-interacting controller 10 – Table 93
277(1)
4.3.15 Non-interacting controller 12 – Table 94
278(1)
4.4 FOLIPD Model
279(30)
4.4.1 Ideal controller – Table 95
279(3)
4.4.2 Ideal controller in series with a first order lag – Table 96
282(2)
4.4.3 Ideal controller with weighted proportional term – Table 97
284(1)
4.4.4 Controller with filtered derivative – Table 98
285(1)
4.4.5 Controller with filtered derivative with set-point weighting 1 – Table 99
286(1)
4.4.6 Controller with filtered derivative with set-point weighting 3 – Table 100
287(2)
4.4.7 Ideal controller with set-point weighting 1 – Table 101
289(1)
4.4.8 Classical controller 1 – Table 102
290(2)
4.4.9 Classical controller 2 – Table 103
292(1)
4.4.10 Series controller (classical controller 3) – Table 104
293(1)
4.4.11 Classical controller 4 – Table 105
294(1)
4.4.12 Non-interacting controller based on the two degree of freedom structure 1 – Table 106
295(2)
4.4.13 Non-interacting controller 4 – Table 107
297(1)
4.4.14 Non-interacting controller 6 (I-PD controller) – Table 108
298(5)
4.4.15 Non-interacting controller 8 – Table 109
303(1)
4.4.16 Non-interacting controller 11 – Table 110
304(1)
4.4.17 Non-interacting controller 12 – Table 111
305(1)
4.4.18 Industrial controller – Table 112
306(1)
4.4.19 Alternative controller 1 – Table 113
307(1)
4.4.20 Alternative controller 2 – Table 114
308(1)
4.5 SOSPD Model
309(65)
4.5.1 Ideal controller – Table 115
309(23)
4.5.2 Ideal controller in series with a first order lag – Table 116
332(4)
4.5.3 Ideal controller in series with a first order filter — Table 117
336(1)
4.5.4 Ideal controller in series with a second order filter — Table 118
337(1)
4.5.5 Controller with filtered derivative — Table 119
338(1)
4.5.6 Controller with filtered derivative in series with a second order filter — Table 120
339(1)
4.5.7 Ideal controller with set-point weighting 1 — Table 121
340(1)
4.5.8 Ideal controller with set-point weighting 2 — Table 122
341(1)
4.5.9 Classical controller 1 — Table 123
342(9)
4.5.10 Classical controller 2 — Table 124
351(1)
4.5.11 Series controller (classical controller 3) — Table 125
352(2)
4.5.12 Non-interacting controller 1 — Table 126
354(9)
4.5.13 Non-interacting controller based on the two degree of freedom structure 1 — Table 127
363(5)
4.5.14 Non-interacting controller 4 — Table 128
368(2)
4.5.15 Non-interacting controller 5 — Table 129
370(1)
4.5.16 Non-interacting controller 6 — Table 130
371(1)
4.5.17 Alternative controller 4 — Table 131
372(2)
4.6 I²PD Model
374(7)
4.6.1 Controller with filtered derivative with set-point weighting 2 — Table 132
374(2)
4.6.2 Controller with filtered derivative with set-point weighting 4 — Table 133
376(2)
4.6.3 Series controller (classical controller 3) — Table 134
378(1)
4.6.4 Non-interacting controller based on the two degree of freedom structure 1 — Table 135
379(1)
4.6.5 Industrial controller — Table 136
380(1)
4.7 SOSIPD Model (repeated pole)
381(2)
4.7.1 Non-interacting controller based on the two degree of freedom structure 1 — Table 137
381(2)
4.8 SOSPD Model with a Positive Zero
383(9)
4.8.1 Ideal controller — Table 138
383(2)
4.8.2 Ideal controller in series with a first order lag — Table 139
385(1)
4.8.3 Controller with filtered derivative — Table 140
386(1)
4.8.4 Classical controller 1 — Table 141
387(1)
4.8.5 Series controller (classical controller 3) — Table 142
388(1)
4.8.6 Classical controller 4 — Table 143
389(1)
4.8.7 Non-interacting controller 1 — Table 144
390(1)
4.8.8 Non-interacting controller based on the two degree of freedom structure 1 — Table 145
391(1)
4.9 SOSPD Model with a Negative Zero
392(6)
4.9.1 Ideal controller – Table 146
392(1)
4.9.2 Controller with filtered derivative – Table 147
393(1)
4.9.3 Classical controller 1 – Table 148
394(1)
4.9.4 Classical controller 4 – Table 149
395(1)
4.9.5 Non-interacting controller 1 – Table 150
396(1)
4.9.6 Non-interacting controller based on the two degree of freedom structure 1 – Table 151
397(1)
4.10 Third Order System plus Time Delay Model
398(5)
4.10.1 Ideal controller – Table 152
398(1)
4.10.2 Ideal controller in series with a first order lag – Table 153
399(1)
4.10.3 Controller with filtered derivative – Table 154
400(1)
4.10.4 Non-interacting controller based on the two degree of freedom structure 1 – Table 155
401(2)
4.11 Unstable FOLPD Model
403(24)
4.11.1 Ideal controller – Table 156
403(5)
4.11.2 Ideal controller in series with a first order lag – Table 157
408(2)
4.11.3 Ideal controller with set-point weighting 1 – Table 158
410(4)
4.11.4 Classical controller 1 – Table 159
414(1)
4.11.5 Series controller (classical controller 3) – Table 160
415(1)
4.11.6 Non-interacting controller based on the two degree of freedom structure 1 – Table 161
416(4)
4.11.7 Non-interacting controller 3 – Table 162
420(1)
4.11.8 Non-interacting controller 8 – Table 163
421(2)
4.11.9 Non-interacting controller 10 – Table 164
423(2)
4.11.10 Non-interacting controller 12 – Table 165
425(2)
4.12 Unstable SOSPD Model (one unstable pole)
427(15)
4.12.1 Ideal controller – Table 166
427(3)
4.12.2 Ideal controller in series with a first order lag – Table 167
430(1)
4.12.3 Ideal controller with set-point weighting 1 – Table 168
431(1)
4.12.4 Classical controller 1 – Table 169
432(1)
4.12.5 Series controller (classical controller 3) – Table 170
433(1)
4.12.6 Non-interacting controller 3 – Table 171
434(5)
4.12.7 Non-interacting controller 8 – Table 172
439(3)
4.13 Unstable SOSPD Model (two unstable poles)
442(3)
4.13.1 Ideal controller – Table 173
442(2)
4.13.2 Ideal controller with set-point weighting 1 – Table 174
444(1)
4.14 Unstable SOSPD Model with a Positive Zero
445(4)
4.14.1 Ideal controller in series with a first order lag – Table 175
445(2)
4.14.2 Non-interacting controller based on the two degree of freedom structure 1 – Table 176
447(2)
4.15 Delay Model
449(3)
4.15.1 Ideal controller – Table 177
449(1)
4.15.2 Ideal controller in series with a first order lag – Table 178
450(1)
4.15.3 Classical controller 1 – Table 179
451(1)
4.16 General Model with a Repeated Pole
452(2)
4.16.1 Ideal controller – Table 180
452(1)
4.16.2 Ideal controller in series with a first order lag – Table 181
453(1)
4.17 General Stable Non-Oscillating Model with a Time Delay
454(1)
4.17.1 Ideal controller – Table 182
454(1)
4.18 Fifth Order System plus Delay Model
455(7)
4.18.1 Ideal controller – Table 183
455(2)
4.18.2 Controller with filtered derivative – Table 184
457(3)
4.18.3 Non-interacting controller 7 – Table 185
460(2)
5. Performance and Robustness Issues in the Compensation of FOLPD Processes with PI and PID Controllers 462(23)
5.1 Introduction
462(1)
5.2 The Analytical Determination of Gain and Phase Margin
463(6)
5.2.1 PI tuning formulae
463(3)
5.2.2 PID tuning formulae
466(3)
5.3 The Analytical Determination of Maximum Sensitivity
469(1)
5.4 Simulation Results
470(5)
5.5 Design of Tuning Rules to Achieve Constant Gain and Phase Margins, for all Values of Delay
475(9)
5.5.1 PI controller design
475(5)
5.5.1.1 Processes modelled in FOLPD form
475(2)
5.5.1.2 Processes modelled in IPD form
477(3)
5.5.2 PID controller design
480(3)
5.5.2.1 Processes modelled in FOLPD form – classical controller 1
480(2)
5.5.2.2 Processes modelled in SOSPD form – series controller
482(1)
5.5.2.3 Processes modelled in SOSPD form with a negative zero – classical controller 1
482(1)
5.5.3 PD controller design
483(1)
5.6 Conclusions
484(1)
Appendix 1 Glossary of Symbols Used in the Book 485(8)
Appendix 2 Some Further Details on Process Modelling 493(14)
Bibliography 507(28)
Index 535

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