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IOSR Journal of Electrical and Electronics Engineering (IOSR-JEEE)
e-ISSN: 2278-1676,p-ISSN: 2320-3331, Volume 10, Issue 5 Ver. I (Sep – Oct. 2015), PP 53-61
www.iosrjournals.org
DOI: 10.9790/1676-10515361 www.iosrjournals.org 53 | Page
Direct Torque Control of Induction Motor Using Fuzzy Logic
Controller
Supriya More1
and Anant Kulkarni2
1, 2.
(P.G.Department, M.B.E.S.C.O.E Ambajogai./ Dr.B.A.M.University, INDIA )
Abstract: The paper presents fuzzy logic based direct torque control (DTC) scheme of an induction motor (IM)
and its comparative study using intelligent techniques under varying dynamic conditions are discussed. Direct
torque control (DTC) of an induction motor fed by a voltage source inverter is a modest scheme that does not
need lengthy computation time and can be implemented without pulse encoders but limitation of this method is
having high ripples .These ripples are reduced by using fuzzy logic controller. As the DTC along with IM is
mostly nonlinear, fuzzy controller will be more suitable for system. The use of fuzzy logic controller improves
the dynamic response of the motor. FLC is designed to select the optimum amplitudes of the three level torque
hysteresis controller based on the variation in motor .The modelling and simulation results of FLC based DTC
scheme for IM have been confirmed by using software package MATLAB/Simulink.
Keywords: Conventional controller, Fuzzy logic controller (FLC, interconnected power system, load frequency
control (LFC), PID tuning, tie-line.
I. Introduction
Among all types of ac machine, the induction machine is most commonly used in industry. These
machines are very economical, rugged and reliable and are available in the ranges of fractional horse power
(FHP) to multi megawatt capacity.
Basically, there are two types of instantaneous electromagnetic torque controlled AC drives used for
high performance applications which are: Vector Control (VC)-Based on stator current control in the field
rotating reference using PWM inverter control. Direct Torque Control (DTC)-Based on stator flux control in the
stator fixed reference frame using direct control of the inverter switching. Direct torque control (DTC) has
become an alternative to well known vector control of IM. This technique was introduced in 1984 by Takahashi
and in 1985 by Depenbrock [1].DTC have several advantages over its competitor field oriented control
(FOC)[2].The DTC utilizes hysteresis band controllers for both stator flux linkage and motor developed torque
controls. Unlike FOC, the DTC scheme does not need any coordinate transformation, pulsewidth modulation
(PWM) and current regulators. The PWM stage takes almost ten times longer processing time than the DTC to
respond to the actual change [3].The DTC uses flux and torque as primary control variables which are directly
obtained from rotor itself. Therefore, there is no need for a separate voltage and frequency controllable PWM.
This characteristic makes the DTC simpler and much faster in responding to load changes as compared to the
FOC. The major problem in a DTC-based motor drive is the presence of ripples in the motor-developed torque
and stator flux. Generally, there are two main techniques to reduce the torque ripples. The first one is to use a
multilevel inverter [4] which will provide the more precise control of motor torque and flux. However, the cost
and complexity of the controller increase proportionally. The other method is space vector modulation [5]. Its
drawback is that the switching frequency still changes continuously
Advantages of intelligent controllers such as fuzzy logic, neural network, neuro-fuzzy, etc., are well
known as their designs do not depend on accurate mathematical model of the system and they can handle
nonlinearity of arbitrary complexity [6]. Among different intelligent algorithms, fuzzy logic is the simplest, and
it does not require intensive mathematical analysis. In this paper, a simpler practically feasible FLC is designed
that selects the appropriate bandwidth for the torque hysteresis controller to optimize the ripple level in the
developed torque and hence, to improve the motor speed response.
A complete simulation model for the proposed drive is developed using MATLAB/Simulink. The
effectiveness of the proposed drive is verified at different dynamic operating conditions by both simulation and
experimental results.
II. Direct Torque Control Induction Motor Drive
Direct torque control (DTC) is one of the method used in variable frequency drives to control the
torque (and thus finally the speed) of three phase AC electric motors. The name direct torque control is derived
from the fact that on the basis of the errors between the reference and the estimated values of torque and flux, it
is possible to directly control the inverter states in order to reduce the torque and flux errors within the prefixed
band limits. The principle of DTC method is to select one of the inverters namely six voltage vectors and two
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 54 | Page
zero vectors in order to keep the stator flux and torque within a hysteresis band around the demand flux and
torque magnitudes. The basic DTC scheme is shown in Fig.1. [7].
Fig. 1. Conventional DTC scheme for IM drive
III. Dtc Modelling Of Im For
3.1. Dynamic modelling of IM
Based on the three inputs (output digit of torque hysteresis controller, output digit of flux linkage
hysteresis controller, and sector number where stator flux-linkage space vector is positioned), the DTC
switching table produces the logic signals Sa, Sb and Sc. These logic signals are used to trigger the switches of
the three-phase voltage source inverter (VSI) [8]. The possible six active combinations of these logic signals and
the corresponding active input voltage vectors of the inverter (V1 to V6) are shown in Fig. 2. The three phase
output voltage of VSI, which is the input to the stator of IM, is given by [7].
Vsa =(
Vdc
3
)(2Sa − Sb − Sc) (1)
Vsb =(
Vdc
3
)(2Sb − Sc − Sa) (2)
Vsc =(
Vdc
3
)(2Sc − Sa − Sb) (3)
Where, Vdc stands for dc link inverter voltage. The real VSd and imaginary VSq components of the stator voltage
vector are obtained by using the Concordia transformation as [7].
VSd
VSq
1
−1
2
−1
2
0
3
2
−3
2
Vsa
Vsb
Vsc
(4)
From this real and imaginary voltage components, direct and quadrature components for stator and rotor flux are
derived as [9]:
ϕsd = Vsd − isd Rs
1
S
(5)
ϕsq = Vsq − isq Rs
1
S
(6)
ϕrd = ωϕrq − ird Rr
1
S
(7)
ϕsd = ωϕrd − ird Rr
1
S
(8)
Stator and rotor current equations in the form of d-q axis are as below [9]:
isd = ϕsd
Lr
Lx
− ϕrd
Lm
Lx
(9)
isq = ϕsq
Lr
Lx
− ϕrq
Lm
Lx
(10)
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 55 | Page
ird = ϕrd
Ls
Lx
− ϕsd
Lm
Lx
(11)
irq = ϕrq
Ls
Lx
− ϕsq
Lm
Lx
(12)
Where, Lx = LsLr − Lm
2
Now, stator current is estimated by using park transformation as:
isa
isb
isc
=
isd
isq
1 0
−1
2
3
2
−1
2
− 3
2
(13)
IV. Stator Voltage And Flux
Fig. 2. Stator flux-linkage vector with six sectors.
Generally, the stator flux linkage can be obtained from the stator voltage vector as [1].
Φs =
1
TN
Vs − RsIs
t
0
dt + Φs0
(14)
Neglecting stator resistance Rs, it may be simplified as
ΔΦs = Vs Δt (15)
ΔΦs presents the change in stator flux caused by the application of an inverter voltage vector Vs , Φs0 is the
stator flux linkage at t = 0. The electromagnetic developed torque in IM is given by [8].
Te = P
Lm
LsLr
Φs Φr sin θsr
(16)
In steady state, ϕr and ϕs are almost constant and Te depends on the torque angle θsr .
4.1. Flux, Torque and Angle Estimator
For the DTC scheme, the motor-developed torque and stator flux linkage are estimated as [1].
Te =
3
2
P ϕsd isq − ϕsq isd (17)
ϕs = ϕsd
2
+ ϕsq
2
(18)
As shown in Fig. 1, these estimated values of torque and flux are compared with the corresponding
reference values and the error signals are delivered to the respective hysteresis controllers. On the basis of the
magnitude of the error signals and allowable bandwidth, each hysteresis controller produces a digit. Then, the
position of the stator flux-linkage space vector is evaluated as:
θs = tan−1 ϕsq
ϕsd
(19)
Using this angle, the flux sector number (1 to 6) is determined by using the flux sector algorithm [1].
Therefore, two digits produced by hysteresis controllers and one by flux position are collectively used to trigger
the switches of the VSI which selects the appropriate voltage vector by using the classical DTC lookup table
[10]. Fig. 2 shows the possible voltage vectors which are employed in the DTC scheme. The appropriate voltage
vector in each sampling period is selected in such a way that the torque and flux remain within their respective
band limits.
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 56 | Page
V. Direct Torque Control Principal
5.1. Flux hysteresis comparator
In DTC, stator flux is forced to follow a circular path by limiting its magnitude within its hysteresis
band. This can be done by increasing the flux magnitude when it touches the lower limit of the hysteresis band
and decreasing it when it touches the upper limit. To know whether the stator flux is needed to be increased or
decreased, the relative magnitude of the actual flux compared to the reference flux had to be known. This
comparative action can be done by occupying a two level hysteresis comparator as shown in Fig. 3. Flux error
status equal to 1 indicates that the stator flux touches its upper band which means that the actual flux needs to be
increased and vice versa. Therefore, if increase in stator flux is required, then the flux error status dϕ =1 and if a
stator flux decrease is required, then dϕ = 0.
Fig.3. Two level flux hysteresis comparator
5.2. Torque hysteresis comparator
In DTC, at every switching period, the voltage vectors are selected to keep the electromagnetic torque
within its hysteresis band. Torque needs to be reduced when it touches its upper band and increased when it
touches its lower band. For this purposes, three levels hysteresis comparator as shown in Fig. 4 has been
employed. If a torque increase is required then dTe = 1, if a torque decrease is required then dTe = -1, and if no
change in the torque is required then dTe = 0. The dTe is the notation correspond the output signal of three level
hysteresis comparator. dTeThere are two conditions to be considered. The resulting for dTeanticlockwise
rotation (forward direction) and for clockwise rotation (backward rotation) of the stator flux.
Fig.4. Three-level torque hysteresis comparator
5.3. Flux sector estimator
On the basis of the torque, flux hysteresis status and the stator flux switching sector, DTC algorithm
selects the inverter voltage vector to apply to the induction machine from the Table 1. The outputs of the
switching table are the settings for the switching devices of the inverter. Figure 2 shows the relation of inverter
voltage vector and the stator flux switching sectors. Selection of sector depends on an angle θ , table I shows
logic for selection of sector [11].
Table I
θ(Deg) Sector
360 < θ ≤ 30 <1>
30 < θ ≤ 90 <2>
90 < θ ≤ 150 <3>
150 < θ ≤ 210 <4>
210 < θ ≤ 270 <5>
270 < θ ≤ 330 <6>
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 57 | Page
5.4. Switching Table
Switches of VSI are triggered by using the position of flux sector and two digits produced by hysteresis
controller. These switches select the appropriate voltage vector by using classical DTC look up table.
According to the principal of operation of DTC, the selection of a voltage vector is made to maintain the torque
and stator flux within the limits of two hysteresis bands. The selection of table for stator flux lying in the first
sector of d-q plane is given in table II [10].
Table II
Sector 1 2 3 4 5 6
Flux Torque
1
1 V2 V3 V4 V5 V6 V1
0 V7 V0 V7 V0 V7 V0
1 V6 V1 V2 V3 V4 V5
-1
1 V3 V4 V5 V6 V1 V2
0 V0 V7 V0 V7 V0 V7
1 V5 V6 V1 V2 V3 V4
VI. Design Of Flc For Torque Ripple Optimization
In this paper, a Mamdani-type FLC is developed to adapt the torque hysteresis band in order to reduce
the ripples in the motor-developed torque. In conventional DTC technique, the amplitude of the torque
hysteresis band is fixed. However, in this proposed scheme, the FLC controls the upper and lower limits of the
torque hysteresis band on the basis of its feedback inputs. The fuzzy systems are universal function
approximates [12]. The FLC is used as a nonlinear function approximator producing a suitable change in the
bandwidth of the torque hysteresis controller in order to keep the torque ripples minimum. There are five
membership functions for one input dTe and three membership functions for another input dIs. Automatically,
there will be fifteen rules. For the inputs, we use triangular/trapezoidal membership functions in order to reduce
the computational burden. However, for output we use Gaussian membership functions in order to change
hysteresis bandwidth smoothly. The stator flux linkage is proportional to the stator current. Therefore, the
motor-estimated torque variation dTe and stator current variation dIs over a sampling period are chosen as inputs
to the FLC which can be defined by the following equations:
dTe = Te n − Te n − 1 (20)
dIs = Is n − Is n − 1 (21)
Where, Te n and Te n − 1 present the present and previous samples of motor-estimated torque, respectively.
The motor mechanical equation, neglecting the friction coefficient can be written as [7].
Te − TL = J
dωr
dt
(22)
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 58 | Page
Fig. 5. Membership functions for input/output variables of FLC.
The fuzzy rules employed are as follows:
1) If 𝒅𝑻 𝒆 is ZE and 𝒅𝑰 𝒔 is N, then ΔHBT is ZE. 8) If 𝒅𝑻 𝒆 is PH and 𝒅𝑰 𝒔 is ZE, then ΔHBT is PH.
2) If 𝒅𝑻 𝒆 is ZE and𝒅𝑰 𝒔 is ZE, then ΔHBT is ZE. 9) If 𝒅𝑻 𝒆 is PH and 𝒅𝑰 𝒔 is P, then ΔHBT is PH.
3) If 𝒅𝑻 𝒆 is ZE and 𝒅𝑰 𝒔 is P, then ΔHBT is ZE. 10) If 𝒅𝑻 𝒆 is NL and 𝒅𝑰 𝒔 is N, then ΔHBT is NH.
4) If 𝒅𝑻 𝒆 is PL and 𝒅𝑰 𝒔 is N, then ΔHBT is PS. 11) If 𝒅𝑻 𝒆 is NL and 𝒅𝑰 𝒔 is ZE, then ΔHBT is NH.
5) If 𝒅𝑻 𝒆 is PL and 𝒅𝑰 𝒔 is ZE, then ΔHBT is PH. 12) If 𝒅𝑻 𝒆 is NL and 𝒅𝑰 𝒔 is P, then ΔHBT is NS.
6) If 𝒅𝑻 𝒆 is PL and 𝒅𝑰 𝒔 is P, then ΔHBT is PH. 13) If 𝒅𝑻 𝒆 is NH and 𝒅𝑰 𝒔 is N, then ΔHBT is NH
7) If 𝒅𝑻 𝒆 is PH and 𝒅𝑰 𝒔 is N, then ΔHBT is PH. 14) If 𝒅𝑻 𝒆 is NH and 𝒅𝑰 𝒔 𝒊s ZE, then ΔHBT is NH.
15) If 𝒅𝑻 𝒆 is NH and 𝒅𝑰 𝒔 is P, then ΔHBT is NH
VII. Simulation Results
The simulation is carried out in Matlab-Simulink and typical results are reported here. The DTC
method and the induction machine that used in the simulation works, have the parameters given in Table III.
IM and Simulation Parameters
Stator resistance(Ω) 6.5
Rotor resistance(Ω) 3.5
Mutual inductance(H) 450.3𝑒−3
Stator inductance(H) 489.3𝑒−3
Rotor inductance(H) 489.3𝑒−3
Poles 2
Inverter bus voltage(V) 380
7.1. Speed Analysis
Fig.6. show the simulation responses for a step change in command speed from 100 to 150 rad/s at t=
0.15 s. Figure shows the simulated speed response, with zoom-in view for interval of 0.15 to 0.18 s, using the
conventional and the proposed DTC schemes . By using direct torque control technique we can control speed of
the IM. Direct torque control scheme with fuzzy logic controller improves dynamic performance of speed as
shown in fig. (b).The proposed scheme shows better response as compared to the conventional one in terms of
speed ripple. From zoom in view it is seen that by using fuzzy logic controller speed undershoot is also reduced.
(a)
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 59 | Page
(b)
Fig. 6. Speed responses of the IM drive for a step change in command speed from 100 to150 rad/s . (a)
Conventional DTC. (b) FLC-based DTC scheme.
7.2. Torque Analysis
(a)
(b)
Fig.7.Developed torque responses of IM drive for step change in load from 0.3 to 0.8 N.m at speed from 100 to
150 rad. (a) Conventional DTC (b) FLC-based DTC scheme
Fig.(a) shows the corresponding torque responses for the conventional DTC scheme and fig.(b) shows
torque response for proposed DTC scheme using fuzzy logic controller. The change in load is applied at a time
of 0.3 sec. Fig.7 shows the simulated torque response, with zoom-in view for interval of 0.15 to 0.17 s, using the
conventional and the proposed DTC schemes . The hysteresis band is limited to ± 1and ± 0.01 for torque and
flux respectively. The zoom-in view of torque response clearly shows that torque ripples have been reduced
considerably by the use of the proposed scheme.In proposed scheme the torque ripple has been reduced.
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 60 | Page
7.3. Current Analysis
(a)
(b)
Fig.8. Steady-state stator current response of the IM drive. (a) Conventional DTC. (b) FLC-based DTC scheme.
Fig. 8 shows the phase-a stator current of the conventional and proposed IM drives. The proposed scheme has
lesser ripples in steady-state current. Figure shows the simulated current response, with zoom-in view for
interval of 0.14 to 0.17 s, using the conventional and the proposed DTC schemes. By using fuzzy logic
controller with DTC scheme ripples in current are reduced.
VIII. Conclusions
A novel FLC-based DTC scheme for IM drive has been presented in this paper. The FLC is used to
adapt the bandwidth of the torque hysteresis controller in order to reduce the torque ripple of the motor. A
performance comparison of the proposed FLC-based DTC scheme with a conventional DTC scheme has also
been provided both in simulation .Comparative results show that the torque ripple of the proposed drive has
considerably been reduced. The dynamic speed response of the proposed FLC-based DTC scheme has also been
found better as compared to the conventional DTC scheme.
Optimization techniques such as Artificial Neural Network (ANN) Genetic algorithm (GA), Particle
Swarm Optimization (PSO) and Advanced PSO can be used for the better performance analysis of induction
motor by improving the training algorithm and fuzzy rule set.
References
[1] P. Vas, Sensorless vector and direct torque control. London, U.K.: Oxford Univ. Press, 1998
[2] I. Takahashi and T. Nouguchi, ―A new quick response and high efficiency control strategy for an induction motor,‖ IEEE Trans.
Ind. Appl, vol. IA-22, no. 5, pp. 820–827, Sep. 1986.
[3] L. Tang, L. Zhong, M. F. Rahman, and Y. Hu, ―A novel direct torque control for interior permanent-magnet synchronous machine
drive with low ripple in torque and flux-a speed-sensorless approach,‖ IEEE Trans. Ind. Appl, vol. 39, no. 6, pp. 1748–1756,
Sep./Oct. 2003.
[4] S. Kouro, R. Bernal, H. Miranda, C. A. Silva, and J. Rodriguez, ―High performance torque and flux control for multilevel inverter
fed induction motors,‖ IEEE Trans. Power Electron., vol. 22, no. 6, pp. 2116–2123, Nov. 2007.
[5] D. Casadei and T. Angelo, ―Implementation of a direct torque control algorithm for induction motors based on discrete space
vector modulation, ―IEEE Trans. Power Electron, vol. 15, no. 4, pp. 769–777, July 2000
[6] Y.-S. Lai and J.-C. Lin, ―New hybrid fuzzy controller for direct torque control induction motor drives,‖ IEEE Trans. Power
Electron., vol. 18, no. 5, pp. 1211–1219, Sep. 2003.
[7] M.Nasir and H.Sansui,‖FLC-Based DTC Scheme to improve the dynamic performance of an IM drive,‖ IEEE Trans., vol. 48, no. 2,
March/April 2012
Direct Torque Control of Induction Motor Using Fuzzy Logic Controller
DOI: 10.9790/1676-10515361 www.iosrjournals.org 61 | Page
[8] H. F. Abdul Wahab and H. Sanusi, ―Simulink model of direct torque control of induction machine,‖ Amer. J. Appl. Sci., vol. 5, no.
8, pp. 1083–1090, 2008.
[9] Shelby Mathew and Bobin.K, ―Direct torque control of induction motor using fuzzy logic controller,‖ IJAREEIE, vol. 2, Special
Issue 1, December 2013.
[10] Manoj Bhaurao and D. N. Katole, ―Direct torque control sensorless induction motor drive using space vector modulation,‖ ICAET-
2014 .
[11] Lokanatha D.samanta and Bibhuti bhusan, ―Direct flux and torque control of induction motor drive changing the hysteresis band
amplitude,‖IJIREEICE, vol.1, issu 9, December 2013.
[12] C. C. Lee, ―Fuzzy logic in control systems: Fuzzy logic controller—Part I,‖ IEEE Trans. Syst, Man, Cybern, vol. 20, no. 2, pp. 404–
418,Mar./Apr. 1990.

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I010515361

  • 1. IOSR Journal of Electrical and Electronics Engineering (IOSR-JEEE) e-ISSN: 2278-1676,p-ISSN: 2320-3331, Volume 10, Issue 5 Ver. I (Sep – Oct. 2015), PP 53-61 www.iosrjournals.org DOI: 10.9790/1676-10515361 www.iosrjournals.org 53 | Page Direct Torque Control of Induction Motor Using Fuzzy Logic Controller Supriya More1 and Anant Kulkarni2 1, 2. (P.G.Department, M.B.E.S.C.O.E Ambajogai./ Dr.B.A.M.University, INDIA ) Abstract: The paper presents fuzzy logic based direct torque control (DTC) scheme of an induction motor (IM) and its comparative study using intelligent techniques under varying dynamic conditions are discussed. Direct torque control (DTC) of an induction motor fed by a voltage source inverter is a modest scheme that does not need lengthy computation time and can be implemented without pulse encoders but limitation of this method is having high ripples .These ripples are reduced by using fuzzy logic controller. As the DTC along with IM is mostly nonlinear, fuzzy controller will be more suitable for system. The use of fuzzy logic controller improves the dynamic response of the motor. FLC is designed to select the optimum amplitudes of the three level torque hysteresis controller based on the variation in motor .The modelling and simulation results of FLC based DTC scheme for IM have been confirmed by using software package MATLAB/Simulink. Keywords: Conventional controller, Fuzzy logic controller (FLC, interconnected power system, load frequency control (LFC), PID tuning, tie-line. I. Introduction Among all types of ac machine, the induction machine is most commonly used in industry. These machines are very economical, rugged and reliable and are available in the ranges of fractional horse power (FHP) to multi megawatt capacity. Basically, there are two types of instantaneous electromagnetic torque controlled AC drives used for high performance applications which are: Vector Control (VC)-Based on stator current control in the field rotating reference using PWM inverter control. Direct Torque Control (DTC)-Based on stator flux control in the stator fixed reference frame using direct control of the inverter switching. Direct torque control (DTC) has become an alternative to well known vector control of IM. This technique was introduced in 1984 by Takahashi and in 1985 by Depenbrock [1].DTC have several advantages over its competitor field oriented control (FOC)[2].The DTC utilizes hysteresis band controllers for both stator flux linkage and motor developed torque controls. Unlike FOC, the DTC scheme does not need any coordinate transformation, pulsewidth modulation (PWM) and current regulators. The PWM stage takes almost ten times longer processing time than the DTC to respond to the actual change [3].The DTC uses flux and torque as primary control variables which are directly obtained from rotor itself. Therefore, there is no need for a separate voltage and frequency controllable PWM. This characteristic makes the DTC simpler and much faster in responding to load changes as compared to the FOC. The major problem in a DTC-based motor drive is the presence of ripples in the motor-developed torque and stator flux. Generally, there are two main techniques to reduce the torque ripples. The first one is to use a multilevel inverter [4] which will provide the more precise control of motor torque and flux. However, the cost and complexity of the controller increase proportionally. The other method is space vector modulation [5]. Its drawback is that the switching frequency still changes continuously Advantages of intelligent controllers such as fuzzy logic, neural network, neuro-fuzzy, etc., are well known as their designs do not depend on accurate mathematical model of the system and they can handle nonlinearity of arbitrary complexity [6]. Among different intelligent algorithms, fuzzy logic is the simplest, and it does not require intensive mathematical analysis. In this paper, a simpler practically feasible FLC is designed that selects the appropriate bandwidth for the torque hysteresis controller to optimize the ripple level in the developed torque and hence, to improve the motor speed response. A complete simulation model for the proposed drive is developed using MATLAB/Simulink. The effectiveness of the proposed drive is verified at different dynamic operating conditions by both simulation and experimental results. II. Direct Torque Control Induction Motor Drive Direct torque control (DTC) is one of the method used in variable frequency drives to control the torque (and thus finally the speed) of three phase AC electric motors. The name direct torque control is derived from the fact that on the basis of the errors between the reference and the estimated values of torque and flux, it is possible to directly control the inverter states in order to reduce the torque and flux errors within the prefixed band limits. The principle of DTC method is to select one of the inverters namely six voltage vectors and two
  • 2. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 54 | Page zero vectors in order to keep the stator flux and torque within a hysteresis band around the demand flux and torque magnitudes. The basic DTC scheme is shown in Fig.1. [7]. Fig. 1. Conventional DTC scheme for IM drive III. Dtc Modelling Of Im For 3.1. Dynamic modelling of IM Based on the three inputs (output digit of torque hysteresis controller, output digit of flux linkage hysteresis controller, and sector number where stator flux-linkage space vector is positioned), the DTC switching table produces the logic signals Sa, Sb and Sc. These logic signals are used to trigger the switches of the three-phase voltage source inverter (VSI) [8]. The possible six active combinations of these logic signals and the corresponding active input voltage vectors of the inverter (V1 to V6) are shown in Fig. 2. The three phase output voltage of VSI, which is the input to the stator of IM, is given by [7]. Vsa =( Vdc 3 )(2Sa − Sb − Sc) (1) Vsb =( Vdc 3 )(2Sb − Sc − Sa) (2) Vsc =( Vdc 3 )(2Sc − Sa − Sb) (3) Where, Vdc stands for dc link inverter voltage. The real VSd and imaginary VSq components of the stator voltage vector are obtained by using the Concordia transformation as [7]. VSd VSq 1 −1 2 −1 2 0 3 2 −3 2 Vsa Vsb Vsc (4) From this real and imaginary voltage components, direct and quadrature components for stator and rotor flux are derived as [9]: ϕsd = Vsd − isd Rs 1 S (5) ϕsq = Vsq − isq Rs 1 S (6) ϕrd = ωϕrq − ird Rr 1 S (7) ϕsd = ωϕrd − ird Rr 1 S (8) Stator and rotor current equations in the form of d-q axis are as below [9]: isd = ϕsd Lr Lx − ϕrd Lm Lx (9) isq = ϕsq Lr Lx − ϕrq Lm Lx (10)
  • 3. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 55 | Page ird = ϕrd Ls Lx − ϕsd Lm Lx (11) irq = ϕrq Ls Lx − ϕsq Lm Lx (12) Where, Lx = LsLr − Lm 2 Now, stator current is estimated by using park transformation as: isa isb isc = isd isq 1 0 −1 2 3 2 −1 2 − 3 2 (13) IV. Stator Voltage And Flux Fig. 2. Stator flux-linkage vector with six sectors. Generally, the stator flux linkage can be obtained from the stator voltage vector as [1]. Φs = 1 TN Vs − RsIs t 0 dt + Φs0 (14) Neglecting stator resistance Rs, it may be simplified as ΔΦs = Vs Δt (15) ΔΦs presents the change in stator flux caused by the application of an inverter voltage vector Vs , Φs0 is the stator flux linkage at t = 0. The electromagnetic developed torque in IM is given by [8]. Te = P Lm LsLr Φs Φr sin θsr (16) In steady state, ϕr and ϕs are almost constant and Te depends on the torque angle θsr . 4.1. Flux, Torque and Angle Estimator For the DTC scheme, the motor-developed torque and stator flux linkage are estimated as [1]. Te = 3 2 P ϕsd isq − ϕsq isd (17) ϕs = ϕsd 2 + ϕsq 2 (18) As shown in Fig. 1, these estimated values of torque and flux are compared with the corresponding reference values and the error signals are delivered to the respective hysteresis controllers. On the basis of the magnitude of the error signals and allowable bandwidth, each hysteresis controller produces a digit. Then, the position of the stator flux-linkage space vector is evaluated as: θs = tan−1 ϕsq ϕsd (19) Using this angle, the flux sector number (1 to 6) is determined by using the flux sector algorithm [1]. Therefore, two digits produced by hysteresis controllers and one by flux position are collectively used to trigger the switches of the VSI which selects the appropriate voltage vector by using the classical DTC lookup table [10]. Fig. 2 shows the possible voltage vectors which are employed in the DTC scheme. The appropriate voltage vector in each sampling period is selected in such a way that the torque and flux remain within their respective band limits.
  • 4. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 56 | Page V. Direct Torque Control Principal 5.1. Flux hysteresis comparator In DTC, stator flux is forced to follow a circular path by limiting its magnitude within its hysteresis band. This can be done by increasing the flux magnitude when it touches the lower limit of the hysteresis band and decreasing it when it touches the upper limit. To know whether the stator flux is needed to be increased or decreased, the relative magnitude of the actual flux compared to the reference flux had to be known. This comparative action can be done by occupying a two level hysteresis comparator as shown in Fig. 3. Flux error status equal to 1 indicates that the stator flux touches its upper band which means that the actual flux needs to be increased and vice versa. Therefore, if increase in stator flux is required, then the flux error status dϕ =1 and if a stator flux decrease is required, then dϕ = 0. Fig.3. Two level flux hysteresis comparator 5.2. Torque hysteresis comparator In DTC, at every switching period, the voltage vectors are selected to keep the electromagnetic torque within its hysteresis band. Torque needs to be reduced when it touches its upper band and increased when it touches its lower band. For this purposes, three levels hysteresis comparator as shown in Fig. 4 has been employed. If a torque increase is required then dTe = 1, if a torque decrease is required then dTe = -1, and if no change in the torque is required then dTe = 0. The dTe is the notation correspond the output signal of three level hysteresis comparator. dTeThere are two conditions to be considered. The resulting for dTeanticlockwise rotation (forward direction) and for clockwise rotation (backward rotation) of the stator flux. Fig.4. Three-level torque hysteresis comparator 5.3. Flux sector estimator On the basis of the torque, flux hysteresis status and the stator flux switching sector, DTC algorithm selects the inverter voltage vector to apply to the induction machine from the Table 1. The outputs of the switching table are the settings for the switching devices of the inverter. Figure 2 shows the relation of inverter voltage vector and the stator flux switching sectors. Selection of sector depends on an angle θ , table I shows logic for selection of sector [11]. Table I θ(Deg) Sector 360 < θ ≤ 30 <1> 30 < θ ≤ 90 <2> 90 < θ ≤ 150 <3> 150 < θ ≤ 210 <4> 210 < θ ≤ 270 <5> 270 < θ ≤ 330 <6>
  • 5. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 57 | Page 5.4. Switching Table Switches of VSI are triggered by using the position of flux sector and two digits produced by hysteresis controller. These switches select the appropriate voltage vector by using classical DTC look up table. According to the principal of operation of DTC, the selection of a voltage vector is made to maintain the torque and stator flux within the limits of two hysteresis bands. The selection of table for stator flux lying in the first sector of d-q plane is given in table II [10]. Table II Sector 1 2 3 4 5 6 Flux Torque 1 1 V2 V3 V4 V5 V6 V1 0 V7 V0 V7 V0 V7 V0 1 V6 V1 V2 V3 V4 V5 -1 1 V3 V4 V5 V6 V1 V2 0 V0 V7 V0 V7 V0 V7 1 V5 V6 V1 V2 V3 V4 VI. Design Of Flc For Torque Ripple Optimization In this paper, a Mamdani-type FLC is developed to adapt the torque hysteresis band in order to reduce the ripples in the motor-developed torque. In conventional DTC technique, the amplitude of the torque hysteresis band is fixed. However, in this proposed scheme, the FLC controls the upper and lower limits of the torque hysteresis band on the basis of its feedback inputs. The fuzzy systems are universal function approximates [12]. The FLC is used as a nonlinear function approximator producing a suitable change in the bandwidth of the torque hysteresis controller in order to keep the torque ripples minimum. There are five membership functions for one input dTe and three membership functions for another input dIs. Automatically, there will be fifteen rules. For the inputs, we use triangular/trapezoidal membership functions in order to reduce the computational burden. However, for output we use Gaussian membership functions in order to change hysteresis bandwidth smoothly. The stator flux linkage is proportional to the stator current. Therefore, the motor-estimated torque variation dTe and stator current variation dIs over a sampling period are chosen as inputs to the FLC which can be defined by the following equations: dTe = Te n − Te n − 1 (20) dIs = Is n − Is n − 1 (21) Where, Te n and Te n − 1 present the present and previous samples of motor-estimated torque, respectively. The motor mechanical equation, neglecting the friction coefficient can be written as [7]. Te − TL = J dωr dt (22)
  • 6. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 58 | Page Fig. 5. Membership functions for input/output variables of FLC. The fuzzy rules employed are as follows: 1) If 𝒅𝑻 𝒆 is ZE and 𝒅𝑰 𝒔 is N, then ΔHBT is ZE. 8) If 𝒅𝑻 𝒆 is PH and 𝒅𝑰 𝒔 is ZE, then ΔHBT is PH. 2) If 𝒅𝑻 𝒆 is ZE and𝒅𝑰 𝒔 is ZE, then ΔHBT is ZE. 9) If 𝒅𝑻 𝒆 is PH and 𝒅𝑰 𝒔 is P, then ΔHBT is PH. 3) If 𝒅𝑻 𝒆 is ZE and 𝒅𝑰 𝒔 is P, then ΔHBT is ZE. 10) If 𝒅𝑻 𝒆 is NL and 𝒅𝑰 𝒔 is N, then ΔHBT is NH. 4) If 𝒅𝑻 𝒆 is PL and 𝒅𝑰 𝒔 is N, then ΔHBT is PS. 11) If 𝒅𝑻 𝒆 is NL and 𝒅𝑰 𝒔 is ZE, then ΔHBT is NH. 5) If 𝒅𝑻 𝒆 is PL and 𝒅𝑰 𝒔 is ZE, then ΔHBT is PH. 12) If 𝒅𝑻 𝒆 is NL and 𝒅𝑰 𝒔 is P, then ΔHBT is NS. 6) If 𝒅𝑻 𝒆 is PL and 𝒅𝑰 𝒔 is P, then ΔHBT is PH. 13) If 𝒅𝑻 𝒆 is NH and 𝒅𝑰 𝒔 is N, then ΔHBT is NH 7) If 𝒅𝑻 𝒆 is PH and 𝒅𝑰 𝒔 is N, then ΔHBT is PH. 14) If 𝒅𝑻 𝒆 is NH and 𝒅𝑰 𝒔 𝒊s ZE, then ΔHBT is NH. 15) If 𝒅𝑻 𝒆 is NH and 𝒅𝑰 𝒔 is P, then ΔHBT is NH VII. Simulation Results The simulation is carried out in Matlab-Simulink and typical results are reported here. The DTC method and the induction machine that used in the simulation works, have the parameters given in Table III. IM and Simulation Parameters Stator resistance(Ω) 6.5 Rotor resistance(Ω) 3.5 Mutual inductance(H) 450.3𝑒−3 Stator inductance(H) 489.3𝑒−3 Rotor inductance(H) 489.3𝑒−3 Poles 2 Inverter bus voltage(V) 380 7.1. Speed Analysis Fig.6. show the simulation responses for a step change in command speed from 100 to 150 rad/s at t= 0.15 s. Figure shows the simulated speed response, with zoom-in view for interval of 0.15 to 0.18 s, using the conventional and the proposed DTC schemes . By using direct torque control technique we can control speed of the IM. Direct torque control scheme with fuzzy logic controller improves dynamic performance of speed as shown in fig. (b).The proposed scheme shows better response as compared to the conventional one in terms of speed ripple. From zoom in view it is seen that by using fuzzy logic controller speed undershoot is also reduced. (a)
  • 7. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 59 | Page (b) Fig. 6. Speed responses of the IM drive for a step change in command speed from 100 to150 rad/s . (a) Conventional DTC. (b) FLC-based DTC scheme. 7.2. Torque Analysis (a) (b) Fig.7.Developed torque responses of IM drive for step change in load from 0.3 to 0.8 N.m at speed from 100 to 150 rad. (a) Conventional DTC (b) FLC-based DTC scheme Fig.(a) shows the corresponding torque responses for the conventional DTC scheme and fig.(b) shows torque response for proposed DTC scheme using fuzzy logic controller. The change in load is applied at a time of 0.3 sec. Fig.7 shows the simulated torque response, with zoom-in view for interval of 0.15 to 0.17 s, using the conventional and the proposed DTC schemes . The hysteresis band is limited to ± 1and ± 0.01 for torque and flux respectively. The zoom-in view of torque response clearly shows that torque ripples have been reduced considerably by the use of the proposed scheme.In proposed scheme the torque ripple has been reduced.
  • 8. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 60 | Page 7.3. Current Analysis (a) (b) Fig.8. Steady-state stator current response of the IM drive. (a) Conventional DTC. (b) FLC-based DTC scheme. Fig. 8 shows the phase-a stator current of the conventional and proposed IM drives. The proposed scheme has lesser ripples in steady-state current. Figure shows the simulated current response, with zoom-in view for interval of 0.14 to 0.17 s, using the conventional and the proposed DTC schemes. By using fuzzy logic controller with DTC scheme ripples in current are reduced. VIII. Conclusions A novel FLC-based DTC scheme for IM drive has been presented in this paper. The FLC is used to adapt the bandwidth of the torque hysteresis controller in order to reduce the torque ripple of the motor. A performance comparison of the proposed FLC-based DTC scheme with a conventional DTC scheme has also been provided both in simulation .Comparative results show that the torque ripple of the proposed drive has considerably been reduced. The dynamic speed response of the proposed FLC-based DTC scheme has also been found better as compared to the conventional DTC scheme. Optimization techniques such as Artificial Neural Network (ANN) Genetic algorithm (GA), Particle Swarm Optimization (PSO) and Advanced PSO can be used for the better performance analysis of induction motor by improving the training algorithm and fuzzy rule set. References [1] P. Vas, Sensorless vector and direct torque control. London, U.K.: Oxford Univ. Press, 1998 [2] I. Takahashi and T. Nouguchi, ―A new quick response and high efficiency control strategy for an induction motor,‖ IEEE Trans. Ind. Appl, vol. IA-22, no. 5, pp. 820–827, Sep. 1986. [3] L. Tang, L. Zhong, M. F. Rahman, and Y. Hu, ―A novel direct torque control for interior permanent-magnet synchronous machine drive with low ripple in torque and flux-a speed-sensorless approach,‖ IEEE Trans. Ind. Appl, vol. 39, no. 6, pp. 1748–1756, Sep./Oct. 2003. [4] S. Kouro, R. Bernal, H. Miranda, C. A. Silva, and J. Rodriguez, ―High performance torque and flux control for multilevel inverter fed induction motors,‖ IEEE Trans. Power Electron., vol. 22, no. 6, pp. 2116–2123, Nov. 2007. [5] D. Casadei and T. Angelo, ―Implementation of a direct torque control algorithm for induction motors based on discrete space vector modulation, ―IEEE Trans. Power Electron, vol. 15, no. 4, pp. 769–777, July 2000 [6] Y.-S. Lai and J.-C. Lin, ―New hybrid fuzzy controller for direct torque control induction motor drives,‖ IEEE Trans. Power Electron., vol. 18, no. 5, pp. 1211–1219, Sep. 2003. [7] M.Nasir and H.Sansui,‖FLC-Based DTC Scheme to improve the dynamic performance of an IM drive,‖ IEEE Trans., vol. 48, no. 2, March/April 2012
  • 9. Direct Torque Control of Induction Motor Using Fuzzy Logic Controller DOI: 10.9790/1676-10515361 www.iosrjournals.org 61 | Page [8] H. F. Abdul Wahab and H. Sanusi, ―Simulink model of direct torque control of induction machine,‖ Amer. J. Appl. Sci., vol. 5, no. 8, pp. 1083–1090, 2008. [9] Shelby Mathew and Bobin.K, ―Direct torque control of induction motor using fuzzy logic controller,‖ IJAREEIE, vol. 2, Special Issue 1, December 2013. [10] Manoj Bhaurao and D. N. Katole, ―Direct torque control sensorless induction motor drive using space vector modulation,‖ ICAET- 2014 . [11] Lokanatha D.samanta and Bibhuti bhusan, ―Direct flux and torque control of induction motor drive changing the hysteresis band amplitude,‖IJIREEICE, vol.1, issu 9, December 2013. [12] C. C. Lee, ―Fuzzy logic in control systems: Fuzzy logic controller—Part I,‖ IEEE Trans. Syst, Man, Cybern, vol. 20, no. 2, pp. 404– 418,Mar./Apr. 1990.