SlideShare a Scribd company logo
PID TYPE FLC DESIGN
Seniz Ertugrul, Ph.D.
For the use of MAK664E Ind. Appl. of Fuzzy Logic course ONLY !
REF: Z.Kovacic, S.Bogdan, Fuzzy Controller Design
BM2 10
1
BM2 11
PD-FLC
Classical PD rule: u(k)=Kp*e(k)+Kd*de(k)
PD-FLC : If e(k) is A and de(k) is B then u(k) is C
u(k)*Su=FLC(e(k)*Se,de(k)*Sde)
This is the most common FL Controller in application, since it is simple, easy to tune and effective.
You may use it as long as you do not need an integral term !
e(k)
U NB NO NK S PK NO PB
NB PB PB PB PO PO PK S
NO PB PB PO PO PK S NK
NK PB PO PO PK S NK NO
de(k) S PO PO PK S NK NO NO
PK PO PK S NK NO NO NB
NO PK S NK NO NO NB NB
PB S NK NO NO NB NB NB
BM2 12
PI-FLC
u(k)*Su=FLC(e(k)*Se,de(k)*Sde)
Classical PI :
PI-FLC:
u(k)=Kpe(k)+Kdde(k)
u(k)=u(k-1)+u(k)
Kp  Se/Su and Kd  Sde/Su
If e is NM and de is NS then u is NB
Effect of Scaling Coefficients
Se
Sde
Su
shape of root
locus
location of root
on root locus
performance of
control system
BM2 14
Composite F-PI/F-PD kontrol
Fuzzy PI
Fuzzy PD
e(k)
e(k)
de(k)
Switching
Logic
Control Action
Control Action
BM2 15
Composite F-I/F-PD Control
Fuzzy-I
Fuzzy PD

Plant
de(k)
r +
-
e(k)
UI(t)
Upd(t)
u y
e(k)
Fuzzy Inverse Control
Fuzzy Internal Model Control
Fuzzy Decision Making
Fuzzy PD Compensated – Aproximate Computed Torque
Control (for robot control applications)
FLC
M(q)q

 N(q,q
 )
+
+
q,q

(q)
M̂ 
)
q
(q,
N̂  d
UFLC qd, d
q

-
e,e

+
+
+
-
d
q


Tuning Procedure
Results
Fuzzy Cruise
Control

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Fuzzy_Logic_Controller.pdf

  • 1. PID TYPE FLC DESIGN Seniz Ertugrul, Ph.D. For the use of MAK664E Ind. Appl. of Fuzzy Logic course ONLY ! REF: Z.Kovacic, S.Bogdan, Fuzzy Controller Design
  • 2.
  • 3.
  • 4.
  • 5.
  • 6.
  • 7.
  • 8.
  • 9.
  • 11. BM2 11 PD-FLC Classical PD rule: u(k)=Kp*e(k)+Kd*de(k) PD-FLC : If e(k) is A and de(k) is B then u(k) is C u(k)*Su=FLC(e(k)*Se,de(k)*Sde) This is the most common FL Controller in application, since it is simple, easy to tune and effective. You may use it as long as you do not need an integral term ! e(k) U NB NO NK S PK NO PB NB PB PB PB PO PO PK S NO PB PB PO PO PK S NK NK PB PO PO PK S NK NO de(k) S PO PO PK S NK NO NO PK PO PK S NK NO NO NB NO PK S NK NO NO NB NB PB S NK NO NO NB NB NB
  • 12. BM2 12 PI-FLC u(k)*Su=FLC(e(k)*Se,de(k)*Sde) Classical PI : PI-FLC: u(k)=Kpe(k)+Kdde(k) u(k)=u(k-1)+u(k) Kp  Se/Su and Kd  Sde/Su If e is NM and de is NS then u is NB
  • 13. Effect of Scaling Coefficients Se Sde Su shape of root locus location of root on root locus performance of control system
  • 14. BM2 14 Composite F-PI/F-PD kontrol Fuzzy PI Fuzzy PD e(k) e(k) de(k) Switching Logic Control Action Control Action
  • 15. BM2 15 Composite F-I/F-PD Control Fuzzy-I Fuzzy PD  Plant de(k) r + - e(k) UI(t) Upd(t) u y e(k)
  • 16.
  • 20.
  • 21.
  • 22. Fuzzy PD Compensated – Aproximate Computed Torque Control (for robot control applications) FLC M(q)q   N(q,q  ) + + q,q  (q) M̂  ) q (q, N̂  d UFLC qd, d q  - e,e  + + + - d q  
  • 23.
  • 26.
  • 27.