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International Journal of Engineering Research and Development
e-ISSN: 2278-067X, p-ISSN: 2278-800X, www.ijerd.com
Volume 7, Issue 9 (July 2013), PP. 78-84
78
Implementation of Fuzzy Pid Controller And Performance
Comparision With Pid For Position Control Of Dc Motor
A. Harsha Vardhan1
, A. Sai Bharadwaj2
, S. Srinivasulu Raju3
, N.Archana4
1
B.Tech, JNTU A, SVEC.
2
B.Tech, JNTU A, SVEC.
3
M.Tech, Assistant professor, SVEC.
4
B.Tech, JNTU A, SVEC.
Abstract:- This paper gives the demonstration about the position control of DC motor using a Fuzzy PID
controller to meet the desired position in presence of set point changes the most commonly used controller in the
industry field is the proportional-integral-derivative (PID) controller. The PID controllers mostly used in
industries due to their robust performance in a wide range of operating conditions & their simple tuning
methods. This paper presents design of PID controller with Ziegler-Nichols (ZN) technique for controlling the
position of the DC motors. Fuzzy logic controller (FLC) provides an alternate to PID controller, especially when
the available system models are inexact or unavailable. Fuzzy logic is one of the most successful applications of
fuzzy set in which the variables are linguistic rather than numeric. The design of intelligent control systems has
become an area of intense research interest. The development of an effective methodology for the design of such
control systems undoubtedly requires the synthesis of many concepts from artificial intelligence. The scopes
includes the simulation results of the PID controller, implementation of fuzzy PID controller to position of DC
motor In this paper fuzzy PID and proportional-integral-derivative (PID) controllers are compared for
controlling the position of direct motors(DC) motors. Simulation results are demonstrated using MATLAB.
Performance analysis results are carried out to analyze the effectiveness of the designed Fuzzy PID controller as
compared to the ZN tuned PID controller.
Keywords:- Position Control DC motor, PID, Fuzzy controller, rule base, Fuzzy ID, MATLAB/SIMULINK.
I. INTRODUCTION
Industrial process control systems have many features such as non-linear, inertial lag, time delay and
time varying so on. Due to this, precise mathematical modeling is not possible. Traditional PID algorithm does
not hold well for such systems which has disturbances. Fuzzy PID has more advantages as compared to PID. It
has fast response, small overshoot and good anti-interference ability. In this paper a novel method for such
system is introduced, named FuzzyPID. This method has the merits of both Fuzzy and PID. The Fuzzy ID
control of these papers was simulated in simulation platform MATLAB. Consider the field controlled DC
motor (fixed armature) for controlling the position of motor using conventional PID and Fuzzy PID controllers.
Performance analysis is also carried out by comparing the time domain parameters. Furthermore, dealing the
systems with uncertainties in real applications, is the another subject which must be noticed. In this way, the
role of the adaptive and intelligent controllers, by the capability of the overcoming the above mentioned points
are of the importance.
II. FUZZY LOGIC CONTROLLER
The design of intelligent control systems has become an area of intense research interest. The
development of an effective methodology for the design of such control systems undoubtedly requires the
synthesis of many concepts from artificial intelligence Fuzzy logic controller (FLC), especially when the
available system models are inexact or unavailable. Fuzzy Logic (FL) is an approach to control engineering
problems, which mimics how a person would make decisions, only much faster. FL incorporates a simple rule-
based “ IF X AND Y THEN Z” approach to a solving control problem rather than attempting to model a
system mathematically [7,8]. The FL model is empirically-based, relying on an operator’s experience rather
than his technical understanding of the system. In other words fuzzy logic is used in system control and
analysis design, because it shortens the time for engineering development and sometimes, in the case of highly
complex systems, is the only way to solve the problem[9,10]. Every Fuzzy system is composed of four
principal blocks as shown in Fig:1.
1. Knowledge base: Rules and parameters for membership functions.
Implementation of Fuzzy Pid Controller And Performance Comparision...
79
2. Decision making unit: Inference operations on the rules.
3. Defuzzification interface: Transformation of the crisp inputs into degrees of match with linguistic
variables.
4. Defuzzification interface: Transformation of the Fuzzy result of the inference into a crisp output.
Fig.1: General structure of fuzzy Inference System
1. Fuzzification
The Fuzzy set of the Error input which contains 7 Triangular memberships is shown in figure-5. Figure-6
illustrates the Fuzzy set of the Change Error input which contains 7 Triangular memberships. Figure-7 illustrates
the Fuzzy set of the output which contains 7 Triangular memberships. The data base provides necessary
definitions, which are used to define linguistic control rules and fuzzy data manipulation in an FLC. The rule
base characteristics the control goals and Control policy of the domains experts by means of a set of linguistic
control rules. Decision making logic is the kernel of an FLC. It has the capability of simulating human decision
making based on fuzzy concepts and of interring fuzzy control actions employing fuzzy implication and the
rules of inference in fuzzy logic.
2. Defuzzification
The center of gravity “centroid” method was used in this paper. The controller has been tested using
Simulink in MATLAB.
3. Control Base Rules
Table-2 presents the knowledge base defining the rules for the desired relationship between the input and
output. The knowledge base comprises knowledge of the application domain and the attendant control goals. It
consists of a data “base” and a linguistic (fuzzy) control rule base.
III. MODELLING OF POSITION CONTROL DC MOTOR
The transfer function of the field control DC motor is obtained from the “Performance comparison of PID
and Fuzzy logic controller using different defuzzification techniques for positioning control of DC motors [1]”.
The transfer function is given by
IV. CONTROL METHODS
1. PID CONTROLLER:
When the characteristics of a plant are not suitable, they can be changed by adding a compensator [3]
in the control system. One of the simple and useful compensators feedback control design is described in this
section. In this paper, the control method is designed based on the time-dimension performance specifications of
the system, such as settling time, rise time, peak overshoot, and steady state error and so on.
Fig. 2 Block diagram of closed loop system
Set point
Implementation of Fuzzy Pid Controller And Performance Comparision...
80
A PID controller calculates an "error" value as the difference between a measured process variable and
a desired set point. The controller attempts to minimize the error by adjusting the process control inputs.
Fig. 3 Block diagram of PID controller
Three parameters must be adjusted in the PID controller. In guaranteeing stability and
performance and shaping the closed-loop response, it is important to select a suitable compensator.
2. RELAY FEEDBACK TEST:
The Astrom and Hagglund relay feedback test is based on the observation that, when the output lags
behind the input by radians, the closed-loop system can oscillate with a period of Pu. The block diagram of
relay feedback test is shown in figure (4). The output response of relay feedback test is shown in fig (5). From
the response we can find the parameters are ultimate gain and ultimate period by using equations (12) & (13).
Fig. 4 Block diagram of Relay feedback test.
Fig. 5 Output response of relay feedback test.
A relay of magnitude h is inserted in the feedback loop. Initially, the input u(t) is increased by h. Once
the output y(t) starts increasing after a time delay (D), the relay switches to the opposite direction, u(t) -h.
Because there is a phase lag of - , a limit cycle of amplitude a is generated, as shown in Figure 4. The period
of the limit cycle is the ultimate period, Pu. The approximate ultimate gain, Ku, and the ultimate
frequency, are
(1)
(2)
IV. FUZZY PID CONTROL ALGORITHM
The structure of fuzzy PID is shown in fig:6. It consists of two parts, one is the conventional PID
Implementation of Fuzzy Pid Controller And Performance Comparision...
81
controller and the other is fuzzy controller.
Fig.6 Block diagram of Fuzzy PID controller.
A. Design of Fuzzy PID
Fuzzy controller is the hardcore of the system. It includes the fuzzification, knowledge base, inference
engine and de- fuzzification. Fuzzy controller makes the input accurate quantity to fuzzy quantity. It maps the
input to the corresponding discourse. The knowledge base contains the experienced knowledge of the flow
process station. Data base contains the membership function of every linguistic variable. Control rules are
described by the data base. De- fuzzification again transforms the fuzzy quantity into accurate quantity.
B. Membership Function
The membership function used by fuzzy controller is triangular membership function and Gaussian
function. The input ranges from -7 to +7 and the fuzzy subset are Negative Big, Negative middle,
Negative small, Zero, Positive small, Positive middle and Positive Big respectively termed as NB, NM,
NS, ZO, PS, PM, PB. The quantization factor and the scaling factor play an important role in the performance
of the fuzzy controller.
-3 -2 -1 0 1 2 3
0
0.2
0.4
0.6
0.8
1
Input: Error (e)
Degreeofmembership
NB NM NS Z PS PM PB
Fig.7 Membership Functions of Error Input in Fuzzy Set
-3 -2 -1 0 1 2 3
0
0.2
0.4
0.6
0.8
1
Input: Change in Error (ec)
Degreeofmembership
NB NM NS Z PS PM PB
Fig.8 Membership Functions of change in Error Input in Fuzzy Set
-3 -2 -1 0 1 2 3
0
0.2
0.4
0.6
0.8
1
Output: U
Degreeofmembership
NB NM NS Z PS PM PB
Implementation of Fuzzy Pid Controller And Performance Comparision...
82
Fig.9 Membership Functions of output in Fuzzy Set
Control Rules of the Fuzzy Controller
The control rules are framed to achieve the best performance of the fuzzy controller. In this paper 49
control rules are adopted to control the position of DC motor.
Table 1: Rule base for Kp in FLC
E
CE
NB NM NS ZE PS PM PB
NB PB PM PS NB NB NB NB
NM PM PS Z PS NB NS Z
NS PB PM PS PM PS PM PB
ZE PB PM PS ZE PS PM PB
PS PB PM PS NS PS PM PB
PM Z NS NM NS Z PS PM
PB NB NB NB NS PS PM PB
Table 2: Rule base for Ki in FLC
E
CE
NB NM NS ZE PS PM PB
NB PB PB PB PB PM PS Z
NM PB PB PB PM PS Z Z
NS PB PM PS PS Z NS NM
ZE NM NS Z Z Z NS NM
PS NM NS Z PS PS PM PB
PM Z Z PS PM PM PB PB
PB Z PS PB PB PB PB PB
Table3: Rule base for Kd in FLC
E
CE
NB NM NS ZE PS PM PB
NB PB PB PB PB PM PS Z
NM PM PM PS PS PS Z Z
NS PM PS Z Z Z NS NM
NZ PS PS Z Z Z NM NB
PZ NB NM Z Z Z PS PM
PS NM NS Z Z Z PS PM
PM Z Z PS PM PB PB PB
PB Z PS PB PB PB PB PB
Using this control rules FuzzyPID.fis is created. This control rules are framed in MATLAB Simulink.
The above said membership function with the mentioned fuzzy subsets and the control rules form the fuzzy
controller. This .fis file is implemented using Simulink and the connection is established between Process
Transfer function and FuzzyPID. The inference engine used here is the Mamdani Inference engine
V. SIMULATION RESULTS
A. Simulation Method:
The Transfer function of DC motor to control the position is obtained from reference paper [1], and
simulation results are carried out to analyses the performance of DC motor. The simulation results are carried
Implementation of Fuzzy Pid Controller And Performance Comparision...
83
out in MATLAB/SIMULINK as shown in the figure(10).
10
s(s+1)(s+10)
Zero-Pole1
10
s(s+1)(s+10)
Zero-Pole
Step2
Step1
Step
Scope3
Scope1
Scope
dPID
e
u
PID
1
s
Integrator
8
Gain4
1.5
Gain2
2
Gain1
e dPID
FuzzyController
du/dt
Derivative
Fig.10 Simulink model of implementation FuzzyPID for position control DC motor.
B. SIMULATION RESULTS:
The relay feedback test is conducted to find the parameters of ultimate gain and ultimate period. The
response of Relay test is shown in Fig (11). From the fig (12) we analyse that the Z-N open loop tuned PID can
able to track the set point changes with peak overshoots. From the parameters of Ultimate gain and ultimate
period , calculate the tuning parameters of Z-N closed loop tuning rules. From the Fig(13) we analyse that over
shoots are reduced as compared to the Z-N open loop method. The implementation of FuzzyPID controller for
controlling the position of DC motor is shown in figure (10). The Fuzzy PID controller is implemented using
error and change in error and considers a membership function as a triangular. The response for tracking the
change occurred in position of DC motor is achieved by using fuzzy PID controller is shown in figure (14). The
response of error and change in error in fuzzy sets is also shown in figure below. The response of Manipulated
Variable of fuzzy controller is also shown in figure (14). From this response we analyse that fuzzy PID tracking
the set point with less overshoot as compared to the Z-N closed loop tuned PID controller
0 5 10 15 20 25 30
-0.2
-0.15
-0.1
-0.05
0
0.05
0.1
0.15
Fig.11 Response of Relay Feedback Test.
0 10 20 30 40 50 60 70 80
0
1
2
3
4
5
6
7
8
Fig.12 Servo response of Position control DC motor using Z-N open loop methods.
Fig.13 Servo Response Tracking by Using Z-N closed loop methods.
Implementation of Fuzzy Pid Controller And Performance Comparision...
84
0 2 4 6 8 10 12 14 16 18 20
0
0.5
1
1.5
Fuzzy PID
PID
Set point
Fig.14 Servo Response Tracking by Using Fuzzy PID Controller for DC motor.
VI. CONCLUSION
The Controllers are implemented to track the changes occurred in position of DC motor (Servo
Response). The Z-N open loop tuning rules are considered to design the PID controller for tracking the set point.
The parameters of the Z-N Closed loop tuning rules are obtained by conducting the Relay Feedback Test. The
results are validated by considering the time domain parameters. The fuzzyPID controller is implemented to
track the change in position of DC motor by using MATLAB/Simulink. The simulation results proven that the
fuzzyPID control method is more effective way to enhance stability of time domain performance of the DC
motor. The fuzzy PID controller based adjustable closed-loop for DC motor system has been developed.
FUTURE WORK
The position of DC motor can be controlled by using adaptive controllers like Neuro fuzzy, MPC, self-
tuning regulator etc. The performance analysis also carried out to analyse the qualitative comparison of DC
motor.
ACKNOWLEDGEMENT
I express my truthful obligations to my guide, Mr. S. SRINIVASULU RAJU, M.Tech, Assistant Professor
in E.CON.E Dept for his clever guidance and useful suggestions, which helped me in the project work.
REFERENCES
[1] Arpit Goel, Ankit uniyal, Anurag bahuguna, Rituraj s. patwal and Husain AHMED.”Comparison of
PID and fuzzy logic controller using different defuzzification techniques” Journal of Information
Systems and Communication ISSN: 0976-8742 & E-ISSN: 0976-8750, Volume 3, Issue 1, 2012, pp.-
235-238.
[2] Y. Yuan, H. Zhuang, “A Genetic Algorithm for Generating Fuzzy Classification Rules”, Journal of
Fuzzy Sets and Systems, Vol 84, pp.1-19, 1996.
[3] M. Nikravesh, A.E. Farell, T.G. Stanford, “ Control of non-isothermal CSTR with time varying
parameters via dynamic neural network control (DNNC) ”, Chemical Engineering Journal.
[4] R. Ketata, D. Geest, and A. Titli, “Fuzzy Controller: Design, Evaluation, Parallel and Hierarchical
Combination with a PID Controller”, journal of Fuzzy Sets and Systems, vol 71, pp.113-129, 1995
[5] K. Astrom and T. Hagglund, PID controllers: Theory, design and tuning. 2nd ed., The Instrumentation,
Systems and Automation Society (ISA), 1995.
[6] M-Y.Shieh and T-H. S. Li, “Design and Implementation of Integrated Fuzzy Logic controller for
Servo-Motor System,” Mechatronics, Vol.8, No.3, 1998.pp.217-240. Doi: 10.1016/S0957-
4158(978)00052.
[7] Nader Jamali Sufi Amlashi,” Design and Implementation of Fuzzy Position Control System for
Tracking Applications and Performance Comparison with Conventional pid” Vol. 1, No. 1, pp. 31~44
IX Control Instrumentation System Conference (CISCON - 2012), 16-17 November 2012 53 ISBN vol
76, pp.1-16, 2000.
[8] S.R.Vaishnav and Z.J.Khan, “Design of PID & Fuzzy logic controller for higher order system,”
International Conference on Control & Automation (ICCA'07), Hongkong, China, 2007, pp. 1469-
1472.
[9] J.Maiers and Y.S.Sherif, “Applications of fuzzy set theory,” IEEE Trans. Syst. Man Cybern., vol.
SMC15, no. 1, pp. 175-189, 1985.
[10] P.M.Larsen, “Industrial applications of fuzzy logic control,” Int. J. Man Mach. Studies, vol. 12, no.1,
pp.3-10, 1980.
[11] J.B.Kiszka, M.E. Kochanska and D.S. Sliwinska, “The influence of some parameters on the accuracy
of fuzzy model,” in Industrial Applications of Fuzzy Control. M. Sugeno, Ed. Amsterdam: North-
Holland,1985, pp.187-230.
[12] E. Sanchez and L.A. Zadeh, Approximate Reasoning in Intelligent Systems, Decision and Control,
New York: Pergamnon, 1988.
[13] Modelling and Control of the DC Motor Speed Control Using Fuzzy Logic A. Srividya, N. Gireesh, R.
MadhanMohanReddyandK.SivaShankar.

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International Journal of Engineering Research and Development (IJERD)

  • 1. International Journal of Engineering Research and Development e-ISSN: 2278-067X, p-ISSN: 2278-800X, www.ijerd.com Volume 7, Issue 9 (July 2013), PP. 78-84 78 Implementation of Fuzzy Pid Controller And Performance Comparision With Pid For Position Control Of Dc Motor A. Harsha Vardhan1 , A. Sai Bharadwaj2 , S. Srinivasulu Raju3 , N.Archana4 1 B.Tech, JNTU A, SVEC. 2 B.Tech, JNTU A, SVEC. 3 M.Tech, Assistant professor, SVEC. 4 B.Tech, JNTU A, SVEC. Abstract:- This paper gives the demonstration about the position control of DC motor using a Fuzzy PID controller to meet the desired position in presence of set point changes the most commonly used controller in the industry field is the proportional-integral-derivative (PID) controller. The PID controllers mostly used in industries due to their robust performance in a wide range of operating conditions & their simple tuning methods. This paper presents design of PID controller with Ziegler-Nichols (ZN) technique for controlling the position of the DC motors. Fuzzy logic controller (FLC) provides an alternate to PID controller, especially when the available system models are inexact or unavailable. Fuzzy logic is one of the most successful applications of fuzzy set in which the variables are linguistic rather than numeric. The design of intelligent control systems has become an area of intense research interest. The development of an effective methodology for the design of such control systems undoubtedly requires the synthesis of many concepts from artificial intelligence. The scopes includes the simulation results of the PID controller, implementation of fuzzy PID controller to position of DC motor In this paper fuzzy PID and proportional-integral-derivative (PID) controllers are compared for controlling the position of direct motors(DC) motors. Simulation results are demonstrated using MATLAB. Performance analysis results are carried out to analyze the effectiveness of the designed Fuzzy PID controller as compared to the ZN tuned PID controller. Keywords:- Position Control DC motor, PID, Fuzzy controller, rule base, Fuzzy ID, MATLAB/SIMULINK. I. INTRODUCTION Industrial process control systems have many features such as non-linear, inertial lag, time delay and time varying so on. Due to this, precise mathematical modeling is not possible. Traditional PID algorithm does not hold well for such systems which has disturbances. Fuzzy PID has more advantages as compared to PID. It has fast response, small overshoot and good anti-interference ability. In this paper a novel method for such system is introduced, named FuzzyPID. This method has the merits of both Fuzzy and PID. The Fuzzy ID control of these papers was simulated in simulation platform MATLAB. Consider the field controlled DC motor (fixed armature) for controlling the position of motor using conventional PID and Fuzzy PID controllers. Performance analysis is also carried out by comparing the time domain parameters. Furthermore, dealing the systems with uncertainties in real applications, is the another subject which must be noticed. In this way, the role of the adaptive and intelligent controllers, by the capability of the overcoming the above mentioned points are of the importance. II. FUZZY LOGIC CONTROLLER The design of intelligent control systems has become an area of intense research interest. The development of an effective methodology for the design of such control systems undoubtedly requires the synthesis of many concepts from artificial intelligence Fuzzy logic controller (FLC), especially when the available system models are inexact or unavailable. Fuzzy Logic (FL) is an approach to control engineering problems, which mimics how a person would make decisions, only much faster. FL incorporates a simple rule- based “ IF X AND Y THEN Z” approach to a solving control problem rather than attempting to model a system mathematically [7,8]. The FL model is empirically-based, relying on an operator’s experience rather than his technical understanding of the system. In other words fuzzy logic is used in system control and analysis design, because it shortens the time for engineering development and sometimes, in the case of highly complex systems, is the only way to solve the problem[9,10]. Every Fuzzy system is composed of four principal blocks as shown in Fig:1. 1. Knowledge base: Rules and parameters for membership functions.
  • 2. Implementation of Fuzzy Pid Controller And Performance Comparision... 79 2. Decision making unit: Inference operations on the rules. 3. Defuzzification interface: Transformation of the crisp inputs into degrees of match with linguistic variables. 4. Defuzzification interface: Transformation of the Fuzzy result of the inference into a crisp output. Fig.1: General structure of fuzzy Inference System 1. Fuzzification The Fuzzy set of the Error input which contains 7 Triangular memberships is shown in figure-5. Figure-6 illustrates the Fuzzy set of the Change Error input which contains 7 Triangular memberships. Figure-7 illustrates the Fuzzy set of the output which contains 7 Triangular memberships. The data base provides necessary definitions, which are used to define linguistic control rules and fuzzy data manipulation in an FLC. The rule base characteristics the control goals and Control policy of the domains experts by means of a set of linguistic control rules. Decision making logic is the kernel of an FLC. It has the capability of simulating human decision making based on fuzzy concepts and of interring fuzzy control actions employing fuzzy implication and the rules of inference in fuzzy logic. 2. Defuzzification The center of gravity “centroid” method was used in this paper. The controller has been tested using Simulink in MATLAB. 3. Control Base Rules Table-2 presents the knowledge base defining the rules for the desired relationship between the input and output. The knowledge base comprises knowledge of the application domain and the attendant control goals. It consists of a data “base” and a linguistic (fuzzy) control rule base. III. MODELLING OF POSITION CONTROL DC MOTOR The transfer function of the field control DC motor is obtained from the “Performance comparison of PID and Fuzzy logic controller using different defuzzification techniques for positioning control of DC motors [1]”. The transfer function is given by IV. CONTROL METHODS 1. PID CONTROLLER: When the characteristics of a plant are not suitable, they can be changed by adding a compensator [3] in the control system. One of the simple and useful compensators feedback control design is described in this section. In this paper, the control method is designed based on the time-dimension performance specifications of the system, such as settling time, rise time, peak overshoot, and steady state error and so on. Fig. 2 Block diagram of closed loop system Set point
  • 3. Implementation of Fuzzy Pid Controller And Performance Comparision... 80 A PID controller calculates an "error" value as the difference between a measured process variable and a desired set point. The controller attempts to minimize the error by adjusting the process control inputs. Fig. 3 Block diagram of PID controller Three parameters must be adjusted in the PID controller. In guaranteeing stability and performance and shaping the closed-loop response, it is important to select a suitable compensator. 2. RELAY FEEDBACK TEST: The Astrom and Hagglund relay feedback test is based on the observation that, when the output lags behind the input by radians, the closed-loop system can oscillate with a period of Pu. The block diagram of relay feedback test is shown in figure (4). The output response of relay feedback test is shown in fig (5). From the response we can find the parameters are ultimate gain and ultimate period by using equations (12) & (13). Fig. 4 Block diagram of Relay feedback test. Fig. 5 Output response of relay feedback test. A relay of magnitude h is inserted in the feedback loop. Initially, the input u(t) is increased by h. Once the output y(t) starts increasing after a time delay (D), the relay switches to the opposite direction, u(t) -h. Because there is a phase lag of - , a limit cycle of amplitude a is generated, as shown in Figure 4. The period of the limit cycle is the ultimate period, Pu. The approximate ultimate gain, Ku, and the ultimate frequency, are (1) (2) IV. FUZZY PID CONTROL ALGORITHM The structure of fuzzy PID is shown in fig:6. It consists of two parts, one is the conventional PID
  • 4. Implementation of Fuzzy Pid Controller And Performance Comparision... 81 controller and the other is fuzzy controller. Fig.6 Block diagram of Fuzzy PID controller. A. Design of Fuzzy PID Fuzzy controller is the hardcore of the system. It includes the fuzzification, knowledge base, inference engine and de- fuzzification. Fuzzy controller makes the input accurate quantity to fuzzy quantity. It maps the input to the corresponding discourse. The knowledge base contains the experienced knowledge of the flow process station. Data base contains the membership function of every linguistic variable. Control rules are described by the data base. De- fuzzification again transforms the fuzzy quantity into accurate quantity. B. Membership Function The membership function used by fuzzy controller is triangular membership function and Gaussian function. The input ranges from -7 to +7 and the fuzzy subset are Negative Big, Negative middle, Negative small, Zero, Positive small, Positive middle and Positive Big respectively termed as NB, NM, NS, ZO, PS, PM, PB. The quantization factor and the scaling factor play an important role in the performance of the fuzzy controller. -3 -2 -1 0 1 2 3 0 0.2 0.4 0.6 0.8 1 Input: Error (e) Degreeofmembership NB NM NS Z PS PM PB Fig.7 Membership Functions of Error Input in Fuzzy Set -3 -2 -1 0 1 2 3 0 0.2 0.4 0.6 0.8 1 Input: Change in Error (ec) Degreeofmembership NB NM NS Z PS PM PB Fig.8 Membership Functions of change in Error Input in Fuzzy Set -3 -2 -1 0 1 2 3 0 0.2 0.4 0.6 0.8 1 Output: U Degreeofmembership NB NM NS Z PS PM PB
  • 5. Implementation of Fuzzy Pid Controller And Performance Comparision... 82 Fig.9 Membership Functions of output in Fuzzy Set Control Rules of the Fuzzy Controller The control rules are framed to achieve the best performance of the fuzzy controller. In this paper 49 control rules are adopted to control the position of DC motor. Table 1: Rule base for Kp in FLC E CE NB NM NS ZE PS PM PB NB PB PM PS NB NB NB NB NM PM PS Z PS NB NS Z NS PB PM PS PM PS PM PB ZE PB PM PS ZE PS PM PB PS PB PM PS NS PS PM PB PM Z NS NM NS Z PS PM PB NB NB NB NS PS PM PB Table 2: Rule base for Ki in FLC E CE NB NM NS ZE PS PM PB NB PB PB PB PB PM PS Z NM PB PB PB PM PS Z Z NS PB PM PS PS Z NS NM ZE NM NS Z Z Z NS NM PS NM NS Z PS PS PM PB PM Z Z PS PM PM PB PB PB Z PS PB PB PB PB PB Table3: Rule base for Kd in FLC E CE NB NM NS ZE PS PM PB NB PB PB PB PB PM PS Z NM PM PM PS PS PS Z Z NS PM PS Z Z Z NS NM NZ PS PS Z Z Z NM NB PZ NB NM Z Z Z PS PM PS NM NS Z Z Z PS PM PM Z Z PS PM PB PB PB PB Z PS PB PB PB PB PB Using this control rules FuzzyPID.fis is created. This control rules are framed in MATLAB Simulink. The above said membership function with the mentioned fuzzy subsets and the control rules form the fuzzy controller. This .fis file is implemented using Simulink and the connection is established between Process Transfer function and FuzzyPID. The inference engine used here is the Mamdani Inference engine V. SIMULATION RESULTS A. Simulation Method: The Transfer function of DC motor to control the position is obtained from reference paper [1], and simulation results are carried out to analyses the performance of DC motor. The simulation results are carried
  • 6. Implementation of Fuzzy Pid Controller And Performance Comparision... 83 out in MATLAB/SIMULINK as shown in the figure(10). 10 s(s+1)(s+10) Zero-Pole1 10 s(s+1)(s+10) Zero-Pole Step2 Step1 Step Scope3 Scope1 Scope dPID e u PID 1 s Integrator 8 Gain4 1.5 Gain2 2 Gain1 e dPID FuzzyController du/dt Derivative Fig.10 Simulink model of implementation FuzzyPID for position control DC motor. B. SIMULATION RESULTS: The relay feedback test is conducted to find the parameters of ultimate gain and ultimate period. The response of Relay test is shown in Fig (11). From the fig (12) we analyse that the Z-N open loop tuned PID can able to track the set point changes with peak overshoots. From the parameters of Ultimate gain and ultimate period , calculate the tuning parameters of Z-N closed loop tuning rules. From the Fig(13) we analyse that over shoots are reduced as compared to the Z-N open loop method. The implementation of FuzzyPID controller for controlling the position of DC motor is shown in figure (10). The Fuzzy PID controller is implemented using error and change in error and considers a membership function as a triangular. The response for tracking the change occurred in position of DC motor is achieved by using fuzzy PID controller is shown in figure (14). The response of error and change in error in fuzzy sets is also shown in figure below. The response of Manipulated Variable of fuzzy controller is also shown in figure (14). From this response we analyse that fuzzy PID tracking the set point with less overshoot as compared to the Z-N closed loop tuned PID controller 0 5 10 15 20 25 30 -0.2 -0.15 -0.1 -0.05 0 0.05 0.1 0.15 Fig.11 Response of Relay Feedback Test. 0 10 20 30 40 50 60 70 80 0 1 2 3 4 5 6 7 8 Fig.12 Servo response of Position control DC motor using Z-N open loop methods. Fig.13 Servo Response Tracking by Using Z-N closed loop methods.
  • 7. Implementation of Fuzzy Pid Controller And Performance Comparision... 84 0 2 4 6 8 10 12 14 16 18 20 0 0.5 1 1.5 Fuzzy PID PID Set point Fig.14 Servo Response Tracking by Using Fuzzy PID Controller for DC motor. VI. CONCLUSION The Controllers are implemented to track the changes occurred in position of DC motor (Servo Response). The Z-N open loop tuning rules are considered to design the PID controller for tracking the set point. The parameters of the Z-N Closed loop tuning rules are obtained by conducting the Relay Feedback Test. The results are validated by considering the time domain parameters. The fuzzyPID controller is implemented to track the change in position of DC motor by using MATLAB/Simulink. The simulation results proven that the fuzzyPID control method is more effective way to enhance stability of time domain performance of the DC motor. The fuzzy PID controller based adjustable closed-loop for DC motor system has been developed. FUTURE WORK The position of DC motor can be controlled by using adaptive controllers like Neuro fuzzy, MPC, self- tuning regulator etc. The performance analysis also carried out to analyse the qualitative comparison of DC motor. ACKNOWLEDGEMENT I express my truthful obligations to my guide, Mr. S. SRINIVASULU RAJU, M.Tech, Assistant Professor in E.CON.E Dept for his clever guidance and useful suggestions, which helped me in the project work. REFERENCES [1] Arpit Goel, Ankit uniyal, Anurag bahuguna, Rituraj s. patwal and Husain AHMED.”Comparison of PID and fuzzy logic controller using different defuzzification techniques” Journal of Information Systems and Communication ISSN: 0976-8742 & E-ISSN: 0976-8750, Volume 3, Issue 1, 2012, pp.- 235-238. [2] Y. Yuan, H. Zhuang, “A Genetic Algorithm for Generating Fuzzy Classification Rules”, Journal of Fuzzy Sets and Systems, Vol 84, pp.1-19, 1996. [3] M. Nikravesh, A.E. Farell, T.G. Stanford, “ Control of non-isothermal CSTR with time varying parameters via dynamic neural network control (DNNC) ”, Chemical Engineering Journal. [4] R. Ketata, D. Geest, and A. Titli, “Fuzzy Controller: Design, Evaluation, Parallel and Hierarchical Combination with a PID Controller”, journal of Fuzzy Sets and Systems, vol 71, pp.113-129, 1995 [5] K. Astrom and T. Hagglund, PID controllers: Theory, design and tuning. 2nd ed., The Instrumentation, Systems and Automation Society (ISA), 1995. [6] M-Y.Shieh and T-H. S. Li, “Design and Implementation of Integrated Fuzzy Logic controller for Servo-Motor System,” Mechatronics, Vol.8, No.3, 1998.pp.217-240. Doi: 10.1016/S0957- 4158(978)00052. [7] Nader Jamali Sufi Amlashi,” Design and Implementation of Fuzzy Position Control System for Tracking Applications and Performance Comparison with Conventional pid” Vol. 1, No. 1, pp. 31~44 IX Control Instrumentation System Conference (CISCON - 2012), 16-17 November 2012 53 ISBN vol 76, pp.1-16, 2000. [8] S.R.Vaishnav and Z.J.Khan, “Design of PID & Fuzzy logic controller for higher order system,” International Conference on Control & Automation (ICCA'07), Hongkong, China, 2007, pp. 1469- 1472. [9] J.Maiers and Y.S.Sherif, “Applications of fuzzy set theory,” IEEE Trans. Syst. Man Cybern., vol. SMC15, no. 1, pp. 175-189, 1985. [10] P.M.Larsen, “Industrial applications of fuzzy logic control,” Int. J. Man Mach. Studies, vol. 12, no.1, pp.3-10, 1980. [11] J.B.Kiszka, M.E. Kochanska and D.S. Sliwinska, “The influence of some parameters on the accuracy of fuzzy model,” in Industrial Applications of Fuzzy Control. M. Sugeno, Ed. Amsterdam: North- Holland,1985, pp.187-230. [12] E. Sanchez and L.A. Zadeh, Approximate Reasoning in Intelligent Systems, Decision and Control, New York: Pergamnon, 1988. [13] Modelling and Control of the DC Motor Speed Control Using Fuzzy Logic A. Srividya, N. Gireesh, R. MadhanMohanReddyandK.SivaShankar.