DOI : 10.17577/IJERTV14IS070101
- Open Access

- Authors : S. Chandra Sekhar, Dr. Virendra K. Sharma
- Paper ID : IJERTV14IS070101
- Volume & Issue : Volume 14, Issue 07 (July 2025)
- Published (First Online): 19-07-2025
- ISSN (Online) : 2278-0181
- Publisher Name : IJERT
- License:
This work is licensed under a Creative Commons Attribution 4.0 International License
LSTM ANN Controllers-Based Hybrid Sliding DTC of Induction Motor for Reducing Ripples in Torque
S. Chandra Sekhar, Research Scholar, Department of Electrical Engineering, Bhagwant University, Ajmer, India
Abstract: Medium voltage drives especially induction motor drives are mostly using in industries for many applications. The precious intelligent control of induction motors is high required in nuclear power generation units. Direct torque control (DTC) of induction motors is commonly selected for achieving smooth speed torque characteristics as compared with other existing control techniques. However, conventional DTC suffers from many issues because of maintaining constant reference flux in all the speed regions. Hence two ANN controllers based novel DTC is implemented in this paper. Three phase five level neutral point clamped (5L-NPC) inverter is used to drive the induction motor. The dc-link is established through 36 pulse rectifiers. Moreover, photovoltaic (PV) system along with battery bank is also integrated to provide continuous power supply during off grid. A stable dc-link voltage is obtained through bidirectional dc-dc converter connected between dc- link and battery. The proposed control of dc-dc bidirectional converter can further reduce the ripples and oscillations in dc- link produced by 36 pulse rectifiers during unbalanced grid voltages. Realistic responses are presented in this paper by establishing hardware in the loop (HIL) with the help of OPAL-RT modules. The HIL based results are discussed under various case studies in this paper.
Keywords: Medium voltage drives, DTC, Induction motor, Multilevel inverter, PV, LSTM controller.
- INTRODUCTION
Electrical drives are commonly used for multiple applications in industries. Medium voltage drives employed with Multilevel Voltage Source Inverter (MVSI) are more popular due to high reliability and low harmonic distortion. Among different configurations, three phase five level neutral point clamped inverter (5L-NPC) is more suitable to use in nuclear power stations for driving an induction motor [1]. In the other hand, Direct Torque Control (DTC) can have facilities of fast changing torque and flux references, high efficiency, minimum switching losses, no overshoot during step response and instantaneously control the flux and torque in a decoupled way. Therefore, implementation of DTC on 5L-NPC inverter can provide a better solution in nuclear power plant. Generally, a proportional plus integral (PI) controller is used to obtain reference torque by comparing motor speed with its reference speed and keeping flux at a constant value (i.e. considered constant flux reference). However, to achieve smooth operation during transient periods also, the reference flux needs to be varying
Dr. Virendra K. Sharma, Professor, Department of Electrical Engineering,
Bhagwant University, Ajmer, India
according to changes in speed within the limit. Further, fuzzy controllers can exhibit superior performance than PI due to ability of automatic adjustable gains [2]. A LSTM controller is more suitable as compared with fuzzy during random variations of input reference due to its fast ability with a smaller number of rules [3-4]. Hence, two LSTM controllers-based DTC of induction motor is implemented with 5L-NPC in this paper.
A 36-pulse diode rectifier is used to provide stable dc- link voltage of the inverter. However, to minimize consumption power from utility grid as well as to provide reliable power to the drive, a PV along with battery is integrated to dc-link. A bidirectional dc-dc converter is employed between battery and dc-link to maintain charging and discharging process of the battery bank. Further, the control of the dc-dc converter is designed in such a fashion that to minimize oscillation in dc- link due to unbalanced voltages of the grid. Generally, second frequency oscillations will be present in voltage dc- link during unbalanced supply voltages in grid. These oscillations further crates shaking effect on shaft of the induction motor which results decreases the fatigue life. Therefore, the bidirectional dc-dc converter can help to maintain stable voltage at dc-link irrespective of solar irradiance, unbalances in grid voltages even during off grid. Once obtained the stable voltage at dc-link, a DTC of 5L- NPC can easily control the speed of the induction motor at its reference. However, a Space Vector Pulse Width Modulation (SVPWM) technique can further help to reduce injected harmonics into motor as well as to achieve quick response by selecting the best sector according to requirement. Unfortunately, the combinations of vectors are increasing by increasing the level of the multilevel inverter. Hence an optimization technique is required to identify the proper vector quickly to produce required output voltage through inverter. Therefore, Modified Invasive Weed Optimization (MIWO) technique is developed to identify correct voltage sector quickly for generating required pulses to the 5L-NPC inverter.
The following objectives are accomplished with this article.
- Implemented 36 pulse converter to obtain stable dc- link voltage from grid.
- Established PV-battery system and integrated to dc- link to improve the voltage quality at dc-link.
- Design a DTC with two LSTM based ANN controllers to achieve precious response under variable flux region.
- Developed a Space Vector Pulse Width Modulation (SVPWM) on 5L-NPC inverter to obtain t fast and smooth response of speed.
- Developed Modified Invasive Weed Optimization (MIWO) to identify best sector position to achieve quick response during step change in reference speed.
The paper is organized by providing system description in Section-II, design of LSTM controllers in Section-III, control of voltage at dc-link is explained in Section-IV. The proposed control of induction motor drive and respective HIL based results are provided in Section-V and Section-VI respectively. The conclusion is written in Section-VII.
- SYSTEM DESCRIPTION
The proposed configuration of system is depicted in Fig.
1. The dc-link voltage is established by using 36 pulse
in this paper from [18-20]. Further a deep learning algorithm is implemented to update weights of the ANN controller. Generally, the signals received from various sections in this Microgrid contain noise. In order to achieve better operation of the drive, the noise signal should be purified. The memory cells were also included while designing the ANN based controller unit as depicted in Fig. 2. The internal usage of the LSTM network is designed by using basic equations and the corresponding layout is shown in Fig. 3. A machine learning (deep learning) algorithm is developed to update the weights of neurons of the system as per requirements. An unknown noise signal (ns) is also considered since there may be an interfacing magnetic signal in the system due to high voltage and other components. These signals need to be suppressed; hence the opposite polarity is considered in every element in the LSTM block.
converters (by using transformers). A PV system is employed with the dc-link through a boost converter which is also working as a maximum power point tracker (MPPT) device. The battery bank is integrated to the dc-link through a bidirectional dc-dc converter. During off grid, the battery and PV system can able to supply power to drive. During unbalance voltag at grid causes second frequency
at (ba ht 1 wah Xt wax nsa ) ft (bf ht 1 wfh Xt wfx nsf ) Ot (bo ht 1 woh Xt wox nso ) C tanh(b h w X w n )
t c t 1 ch t cx sc
- f s C a
(1)
(2)
(3)
(4)
-200
Rectifier
Grid
-200
Rectifier
PV System
Boost converter for MPPT
Bidirectional DC to DC converter
Battery bank
oscillation in voltage at dc-link. Hence, the control of bidirectional dc-dc converter is implemented to suppress these oscillations from voltage at dc-link. Further, the proposed controller will maintain stable dc-link voltage by regulating charging and charging process of the battery.
- t t 1 t t (5)
Fully connected hidden layers
Registration layer
Output
Input with noise
Machine learning Algorithm
- f s C a
LSTMCell model
LSTMCell model
LSTMCell model
Input layer
Flatten layer
ht tanh(st ) Ot (6)
St-1
Output gate
tanh
ht-1
Forgotten gate
External noise (ns)
Feedback signal
Input gate
Fig. 2: LSTM based ANN controller.
Fig. 1: Proposed configuration of medium voltage drive
- LSTM-ANN CONTROLLER
Selecting proper controller in a designed control of inverter is very important aspect since it can decide the accuracy of the proposed control method. Due to fixed tuning gains of PI controller, it may not produce proper reference signals quickly in transient periods. The LSTM system is flexible to adjust their gains according to changes in the system automatically since having machine learning model. Hence, the LSTM system can be able to produce accurate reference output under any condition. The operation and control of electric drive requires data analysis, processing, verifying and data storage. Hence, ANN based long short term memory (LSTM) algorithm is implemented
Fig. 3: Model of a single LSTM cell.
- CONTROL OF DC-LINK VOLTAGE
From the literature [10], second-harmonic component will be imposed into voltage at dc-link as well as dc-current when inverter needs to supply unbalanced load current at PCC. The electrical torque of the wind coupled generator will have some oscillations which results reduce the fatigue life of the shaft. An active filter [15] on dc-side is developed on the dc/dc converter which paced between the battery bank and dc-link. The dc-dc converter associated with battery is modified for this purpose and presented in Fig. 4.
V*
Low Pass Filter
Limiter
Ibat Hysteresis
Gating Pulses
0
PI
Controller
PI
Controller
A low pass filter is used to filtered the Vdc to obtain the dc-component of voltage ( Vdc ) then calculated the
oscillating component (Vdco ) . Hence, the reference battery
current to produce counter component of the achieved from the PI controller as shown in Fig. 4.
(Vdco) is
Two PI controllers are used to obtain the resultant reference current of the battery to maintain the constant voltage at dc- link as well as reduce the oscillating component. While producing the counter oscillating component, oscillating component is compared with 0. The outputs generated from both PI controllers are added to obtain the final
bat
reference current (I * ) of the battery. The hysteresis loop is
implemented to generate the required pulses (Q1 & Q2) for the bidirectional dc/dc converter from reference and actual currents of the battery bank.
Fig. 4: Proposed control of bidirectional dc-dc converter
- PROPOSED DTC OF INDUCTION MOTOR
In order to provide smooth flux control under prescribe limit, two LSTM controllers used to estimate reference flux and torque signal from motor speed. This can help to break the decoupling effect of the DTC between torque and flux.
Switching table x 3
The desired pulses are given to SVPWM which is assembled with MIWO technique to achieve the proper pulsing sequence. The generated pulses from proposed control are given to 5L-NPC inverter to produce AC voltages to drive the induction motor. An LC filter is interface between inverter and motor to further reduce harmonics [22].
*
LSTM-ANN
controlelr-1
(-1,0,+1)
(-1, +1)
P1 P2 P3
P4 P5 P6
P7 P8
b
e
d
r
Two TS-Fuzzy based DTC
Sector
s
isabc
identification Te
Computing of torque and flux magnitude
abcde
LC Filter
3-phase 5L-NPC Inverter
LSTM-ANN
controlelr-2
vsabc
Fig. 5: Proposed Two LSTM based DTC of induction motor with 5L-NPC inverter
A generalized SVPWM of a 5-level (5L) inverter is shown in the Fig. 6 by including their respective representations.
Many numbers of switching combinations are possible
1
1
:
1. ( 2)
1. ( 2) + (2 1). (1)
:
to generate by the SVPWM technique. Generally, 5L = (9)
SVPWM can be divided into many 2-level hexagonal systems where each having seven set of pulses as depicted in
Fig. 7. There is a chance to access many locations
1
1. ( 2) + (2 1). ( 2)
1. ( 2) + (2 1). ( 1)
(represented by L) in the Fig. 7 for any change happened in the system. The reference voltage (Vref) will be rotate in the 5L SVPWM spectrum by passing through each 2-level sub systems. The Vref signal is calculated from V & V. The below fundamental equations are used to obtain necessary Space Vector Voltage (SV) singles.
Vref (7)
M Vdc (8)
n 1
Here, kth support vector is indicated by SVk.
Total 19 possible combinations for 24 switches during 0-900 are listed in Table-1 for 5L NPC inverter which shows in Fig. 1 [23]. Remaining combinations for switches during other sectors can be also formulated from these 19 combinations.
V
(0,4,0) (1,4,0) (2,4,0) (3,4,0) (4,4,0)
(0,4,1) (0,3,0) (1,3,0) (2,3,0) (3,3,0) (4,3,0)
L4
L3
L2
L
(0,4,2) (0,3,1) (0,2,0) (1,2,0) (2,2,0) (3,2,0) (4,2,0)
(0,4,3) (0,3,2) (0,2,1) (0,1,0) (1,1,0) (2,1,0) (3,1,0) (4,1,0)
V (0,4,4) (0,3,3) (0,2,2) (0,1,1) (0,0,0) (1,0,0) (2,0,0) (3,0,0) (4,0,0)
(0,3,4) (0,2,3) (0,1,2) (0,0,1) (1,0,1) (2,0,1) (3,0,1) (4,0,1)
(0,2,4) (0,1,3) (0,0,2) (1,0,2) (2,0,2) (3,0,2) (4,0,2)
(0,1,4) (0,0,3) (1,0,3) (2,0,3) (3,0,3) (4,0,3)
(0,0,4) (1,0,4) (2,0,4) (3,0,4) (4,0,4)
Hexagons
Two level Three level Four level Five level
M
(0,0,0)
Fig. 6: Hexagonal representation of 5L SVPWM. Table-1: Switching pattern of pulses between 0 to 900 rotation.
Fig. 7: Space vector representation of 5L SVPWM.
| No. | Vector. | A-Phase. | B-Phase. | C-Phase |
| 1 | 0, 0, 0 | Null | Null | Null |
| 2 | 1, 0, 0 | P(2, 3, 7, 8) | P(10, 11, 14, 15) | P(18, 19, 22, 23) |
| 3 | 2, 0, 0 | P(1, 2, 7, 8) | P(10, 11, 14, 15) | P(18, 19, 22, 23) |
| 4 | 3, 0, 0 | P(1, 4, 7, 8) | P(10, 11, 14, 15) | P(18, 19, 22, 23) |
| 5 | 4, 0, 0</> | P(1, 4, 5, 8) | P(10, 11, 14, 15) | P(18, 19, 22, 23) |
| 6 | 1, 1, 0 | P(2, 3, 7, 8) | P(10, 11, 15, 16) | P(18, 19, 22, 23) |
| 7 | 2, 1, 0 | P(1, 2, 7, 8) | P(10, 11, 15, 16) | P(18, 19, 22, 23) |
| 8 | 3, 1, 0 | P(1, 4, 7, 8) | P(10, 11, 15, 16) | P(18, 19, 22, 23) |
| 9 | 4, 1, 0 | P(1, 4, 5, 8) | P(10, 11, 15, 16) | P(18, 19, 22, 23) |
| 10 | 1, 2, 0 | P(2, 3, 7, 8) | P(9, 10, 15, 16) | P(18, 19, 22, 23) |
| 11 | 2, 2, 0 | P(1, 2, 7, 8) | P(9, 10, 15, 16) | P(18, 19, 22, 23) |
| 12 | 3, 2, 0 | P(1, 4, 7, 8) | P(9, 10, 15, 16) | P(18, 19, 22, 23) |
| 13 | 4, 2, 0 | P(1, 4, 5, 8) | P(9, 10, 15, 16) | P(18, 19, 22, 23) |
| 14 | 2, 3, 0 | P(1, 2, 7, 8) | P(9, 12, 15, 16) | P(18, 19, 22, 23) |
| 15 | 3, 3, 0 | P(1, 4, 7, 8) | P(9, 12, 15, 16) | P(18, 19, 22, 23) |
| 16 | 4, 3, 0 | P(1, 4,5, 8) | P(9, 12, 15, 16) | P(18, 19, 22, 23) |
| 17 | 2, 4, 0 | P(1, 2, 7, 8) | P(9, 12, 13, 16) | P(18, 19, 22, 23) |
| 18 | 3, 4, 0 | P(1, 4, 7, 8) | P(9, 12, 13, 16) | P(18, 19, 22, 23) |
| 19 | 4, 4, 0 | P(1, 4, 5, 8) | P(9, 12, 13, 16) | P(18, 19, 22, 23) |
So many possibilities are available in each two-level vectors, therefore an efficient optimization algorithm is required to identify the nearest location of vector to operate the inverter effectively. Hence, a MIWO technique is implemented to capture the best series of the pulses. The MIWO method is a simple and effective technique which inspired by colonizing weed method [9]. It is already reported in many research papers that the MIWO method is having a highly capable in searching the best location under various operating conditions [12]. Hence, MIWO technique is adopted in this paper in between SVPWM and inverter gating switches to supply the best vector combination. The Cauchy density function used in MIWO has mainly two parameters, such as location and scale parameters. The scale parameter is represented by the standard deviation (). The produced new weed is normally distributed over the search space with the varying standard deviation and the mean of the parent weed position as per following representations:
= ()
( ) + (10)
SV
i j1
j
SVi xi Cauchy (0,1) (SV
best
SVi ) (11)
j
Where, x = tan i iteration, m is non linear
w represents number of parent weeds.
Flowchart representation of implemented MIWO is depicted in Fig. 8.
Start
No. of parent weeds(w) is initiated with positions, and assumed No. of iterations(i)
identification of SVPWM (6 sectors) Sector
No
If w<i
Yes
w=1+w
Level of hexagon and their
location (L) identification
Identification of sector by eq
(6) and initializing j=1
No If
j 7
Yes
Calculating sub vectors by eq(8)
Identification of best vector (Vbest) among 7 possibilities
Yes
Is
V or
ect
Null
No Extract Vbest to pulses
by using Table-I
Stop
j=1+j
OPAL RT-1
Host system-1
Host system-2
Analog to Digital to digital analog
Waveforms
Controller
OPAL RT-2
Rear side of OPAL RT
Plant
Fig. 9: HIL setup with two OPAL-RT modules
The responses of motor electromagnetic torque, motor/rotor speed and flux trajectory of the induction motor controlled by SVM operated DTC with Two-LSTM logic controllers are presented based on MATLAB platform. The response of motor torque along with reference torque is depicted in Fig. 10 during changes at t=1.3 and 1.8sec. During this operation, the reference torque of the motor set at 5 Nm from time 1.0sec to 1.3sec; 8 Nm from time 1.3sec to 1.8sec., and 3 Nm from 1.8 to 2 sec. the generated electromagnetic torque of the motor is always followed by reference torque with the help of proposed controller. Respective speed response of induction motor (reference speed (80 rad/s)) is depicted in Fig. 11. From Fig. 10, it is clearly showing that the ripples on torque are minimized. Observed the flux trajectory response from Fig. 12 is very smooth which can help to operate electrical vehicle smoothly. Flux ripple is observed and noted that it is decreases when ANN controller is in use from trajectory.
Reference Generated
10000
Torque (Nm)
8000
Fig. 8: MIWO-SVPWM of 5L inverter flow chart.
6000
- RESULTS AND DISCUSSIONS
The real time simulators (RTS) are used to enhance the performance of the system under various conditions in this paper. The RTS modules such as OPAL-RT devices are used to obtain HIL setup in the laboratory. Two OPAL-RT modules are used to establish HIL for making real time experience on testing of proposed complex controllers. The plant which consists of PV system, converters, wind turbine,
4000
2000
0
1 1.2 1.4
Time (s)
1.6 1.8 2
PMSG, FC, electrolyzer and AC loads is dumped in OPAL- RT module 1 (i.e., OPAL RT-1). All the controllers are dumped in OPAL-RT module 2 (i.e., OPAL RT-2). The analog signals from the plant are converted to digital for making input to the controller unit (i.e., OPAL RT-2) through data cards. The controller module can perform as per designed controllers and generates respective switching pulses for converters used in the plant. The digital pulses will be converted to analog signals to make input signals for plant through external data cards. The required results are carried out by using a laptop instead of an oscilloscope for presenting with better visualization. The basic HIL setup with two OPAL-RT modules is presented in Fig. 9.
Fig. 10: Torque response of the motor.
100
80
Speed (rad/s)
60
40
20
Reference
Motor speed
82
81
80
79
781
1.3 1.5
1.8 2
x 104
0
Speed response of proposed model
Vline-rms (kv)
Fig. 13: Response of line-to-line voltage with conventional and proposed (MIWO) SVPWM
0 0.2 0.4 0.6 0.8 1 1.2 1.4 1.6 1.8 2
Time
Fig. 11: Speed response of the motor.
Fig. 12: Stator Flux Trajectory
The output of inverter is tested with and without using MIWO under consideration of for sudden change in load at t=2.50 sec. When 50 percent of load torque of the motor is suddenly changing, the proposed inverter controller tries to identify proper switching pulses using SVPWM. The time for identification of suitable vector combination is very less with proposed MIWO algorithm, and the rise and dip of the line voltage are less as compared with generalized 5L SVPWM method. Corresponding line voltage response is depicted in Fig. 13 (RMS) with proposed MIWL and generalized SVPWM method. Further the system is tested with and without control of bidirectional dc-dc converter during unbaanced factor of 0.9 in grid voltages. During unbalanced voltages in supply, more oscillations are observed in motor torque which affected on shafts fatigue life time. The comparable results with and without proposed control of bidirectional converter is shown in Fig. 14.
0.95
i) Without dc-dc converter controller
ii) With dc-dc converter controller
0.9
Tm (Nm) pu
0.85
0.8
0.75
0.7
3.2 3.22 3.24 3.26 3.28 3.3 3.32 3.34 3.36 3.38 3.4
Time (s)
Fig. 14: Oscillations in torque with and without control of dc-dc converter.
Now the system is tested for energy management process. Both wind speed as well as irradiance is changing randomly. However, other loads connected to the system also changed at the same time. Under these conditions, voltages at both dc and ac are varying unknowingly which results poor quality. The changes of load, irradiance and wind speed are considered in this paper which shows I Fig.
15. During this operation, battery management system is working effectively and compensates the power mismatch between total generation and load. Corresponding powers in the system is depicted in Fig. 16. Battery bank is charging when surplus power is available and discharging if load demands more than the generation. This phenomenon is shown in Fig. 17 with help of SoC.
1.4
1.3
1.2
Power (MW)
1.1
1.0
0.9
0.8
0.7
0.6
0.5
1.1
1.0
Irradiance (kW/m2)
0.9
0.8
0.7
0.6
0.5
0.4
13
12
Wind speed (m/s)
11
10
9
8
7
6
5
4
(a)
(b)
- CONCLUSION
Two LSTM controllers-based DTC of medium voltage induction motor drive is implemented on 5L-NPC inverter for reducing ripples in torque. The MIWO technique is also incorporated to the system for achieving fastest identification of a best vector location to generate accurate pluses according to requirement by the motor. Extensive results are presented in this paper by establishing an HIL with the help of two OPAL-RT modules.
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1.4
1.2
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0.8
0.6
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0
-0.2
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69.903
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%SoC
69.9
69.899
69.898
69.897
69.896
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