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International Journal of Power Electronics and Drive System (IJPEDS)
Vol. 5, No. 1, July 2014, pp. 119~128
ISSN: 2088-8694  119
Journal homepage: http://iaesjournal.com/online/index.php/IJPEDS
Wind Energy Conversion Based On Matrix Converter
Mutharasan A*, Rameshkumar T**, Ajitha A***
*,
** Departement of Electrical & Electronics Engineering, VelTech HighTech Engineering College
Chennai, TamilNadu, India
*** Department of Electrical and Electronics Engineering, Vel Tech University, Chennai, TamilNadu, India
Article Info ABSTRACT
Article history:
Received Mar 27, 2014
Revised May 24, 2014
Accepted Jun 2, 2014
In recent years renewable sources such as solar, wave and wind are used for
the generation of electricity. Wind is one of the major renewable sources.
The amount of energy from a Wind Energy Conversion System (WECS)
depends not only on the wind at the site, but also on the control strategy used
for the WECS. In assistance to get the appropriate wind energy from the
conversion system, wind turbine generator will be run in variable speed
mode. The variable speed capability is achieved through the use of an
advanced power electronic converter. Fixed speed wind turbines and
induction generators are often used in wind farms. But the limitations of such
generators are low efficiency and poor power quality which necessitates the
variable speed wind turbine generators such as Doubly Fed Induction
Generator (DFIG) and Permanent Magnet Synchronous Generator (PMSG).
A high-performance configuration can be obtained by using a PMSG and a
converter in combination AC-DC-AC connect between stator & rotor points
for providing the required variable speed operation.
Keyword:
DFIG
PMSG
Renewable Source
WTG
WECS
Copyright Š 2014 Institute of Advanced Engineering and Science.
All rights reserved.
Corresponding Author:
Mutharasan.A,
Department of Electrical and Electronics Engineering,
VelTech HighTech Engineering College,
Chennai, TamilNadu, India.
Email: mutharasanm@gmail.com
1. INTRODUCTION
The basic components of wind energy conversion system are shown in the Figure1. It consists of
wind turbine coupled to a permanent magnet synchronous generator a power electronic converter connected
to the grid [1]. The wind turbine produces output torque required to drive the permanent magnet synchronous
generator depending upon the wind velocity. The output voltage generated from the permanent magnet
synchronous generator is fed to the grid through a matrix converter. The control of the power fed to the grid
is done by controlling the duty ratio of the matrix converter [2].
Figure 1. Wind energy conversion system
 ISSN: 2088-8694
IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128
120
Wheeler et.al [2] have demonstrated a four output leg matrix converter and a variable speed diesel
generator integrated together to produce a three phase plus neutral utility power supply. Harmonics reduction
was also carried out [2]. Modeling of a converter connected six phase PMSG is done by using dynamic
equations of the machine and then realization using definable S function in MATLAB/ simu link. The
interface is done with measurement blocks in MATLAB itself [3]. The overall circuit for which variable
speed wind turbine along connected with permanent magnet synchronous generator will be used to connect
an AC grid along with Voltage Source Converter at HVDC by using converters was designed and simulations
results were explained [4].
A method to analyze the steady state performance of a standalone PMSG driven by a diesel engine
is presented [5]. The fundamental principle of matrix converter, the modulation technologies and the control
strategies are discussed by. The use of protection circuits, filters are presented [6]. The main objective of the
project is to develop a control strategy to regulate power flow through the grid by adjusting the duty ratio of
the matrix converter and hence to develop a mathematical model for the same [7]. The magnitude of
fundamental frequency component is controlled by adjusting the modulation ratio [8]. Neft et.al [9]
developed several indirect modulation techniques in which MC is considered as a two stage power
conversion unit (a rectifier stage to provide a virtual dc link and an inverter stage to produce three output
voltages).
The first section provides the basic introduction of the project which deals with the information
inference from the various references and also the literature review. The modeling of wind generators and
their associated theory. The section deals with the of matrix converter for power regulation. The section deals
with the technique used to regulate the flow of power to the grid through the matrix converter in variable
speed [10]. Laszlo Huber et al (1995) developed a design for implementation of the three phases to three
phases MC with power factor correction at input [11]. It consists of the simulation results and gives the
conclusion.
2. DYNAMIC OF WIND TURBINE
Figure 1 Wind energy conversion devices can be broadly classified into two types according to their
axis alignment
i. Horizontal axis wind turbines.
ii. Vertical axis wind turbines.
The wind turbines convert the energy contained in the wind into mechanical energy which is then
converted into electrical energy by means of generators. The wind turbine extracts power from wind and then
converts it into mechanical power. The amount of aerodynamic torque is related to the wind speed as follows
[1].
0.5 , / (1)
where  is the air density, R is the turbine radius, Vw is the wind speed and CP is the power
coefficient, 0 is the pitch angle of rotor, A is turbine rotor area.
The tip speed ratio is Ν= Rwm/Vw , where m the turbine rotor speed and aerodynamic power [10]
is,
   (2)
Power coefficient, pC is given by,
0.22 0.4 5 (3)
Where θ is the pitch angle and  is related to Ν as
IJPEDS ISSN: 2088-8694 
Wind Energy Conversion Based On Matrix Converter (Mutharasan A)
121
.
. (4)
The relationship between PC and  for the given values of pitch angle is shown in Figure 2.
` 0.5
0.45
0.4
0.35
0.3
0.25
0.2
0.15
0.1
0.05
0
0 2 4 6 8 10
Figure 2. Power coefficient PC ( ,  ) curves
The rate of change in mechanical angular speed related to equivalent inertia of generator and
turbine, eqJ is as follows
/
∝
                                        
(5)
Where eT is the electromagnetic torque, w gT  is the aerodynamic torque transferred to the generator
and m is the rotating damping. The torque input to generator related to gear ratio, gn as
   / (6)
According to the relation between Cp and Îť given by Figure 2 as the turbine speed changes for a
given wind velocity there will be a certain turbine speed that gives a maximum power output.
3. MATHEMATICAL MODELING OF MC
The Matrix Converter used here a direct three phase to three phase variable frequency & variable
voltage converter. The three-phase Matrix Converter makes an nine bidirectional switches, which are each
composed of back to back connected insulated gate bipolar transistors (IGBT), resulting in a total of 18
devices.
Each of these switches can either block or conduct the current in both directions depending on the
gate control signals, thus allowing any input phase to be connected to any output phase at any time [6].
Figure 3 depicts the general topology of the Matrix Converter. Each of the nine switches depicted is
comprised of back-to-back IGBTs configured as shown if Figure 3 also allows an unidirectional current with
bidirectional voltage blocking & controlled bidirectional power flow.
 ISSN: 2088-8694
IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128
122
Figure 3. Simplified representation of Matrix converter
The mathematical modeling of MC comprises of three sections. They are principle and switching
algorithm, power circuit and load model [1]. The mathematical modeling of MC is shown in Figure 4.
Figure 4. Mathematical modeling of matrix converter
3.1 Switching and Control Algorithm
The three phase input voltages of the converter [7] are,
 cos 
 cos 
2
3
cos
4
3
(7)
The output voltage vectors of the MC are,
 
 cos 
 cos 
cos
(8)
IJPEDS ISSN: 2088-8694 
Wind Energy Conversion Based On Matrix Converter (Mutharasan A)
123
where i and o are the frequencies of input and output voltage of MC respectively. The relationship
between input and output voltages is given as follows,
M . (9)
 tM is the transfer matrix given by
(10)
Such that, duty cycle of switch AaS . sT is the sampling period. The input current is given by,
(11)
Duty cycles must satisfy the following conditions in order to avoid short circuit on the input side [6].
1
1
1
(12)
Duty cycles for the transfer ratio of 0.5 are,
1 2
1 2
1 2
(13)
1 2
1 2           
1 2
(14)
1 2
1 2
1 2           
(15)
som   the modulation frequency is the relative phase of the output and q is the voltage
transfer ratio. The switching times for voltage transfer ratio of 0.866 are
1 sin sin 3 (16)
corresponds to the input phases A, B, C respectively, mq is the maximum
voltage ratio (0.866), q is the required voltage ratio, imV is the input voltage vector magnitude, sT is the
sampling period and V is given by
cos cos 3    3 (17)
 ISSN: 2088-8694
IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128
124
Where ∜  0,2 /3,4 /3  corresponds to the output phases a, b, c respectively.
4. CONTROL SCHEME TO REGULATE POWER FLOW
The control voltages are phase delayed, or advanced, by an angle δ with reference to the ac supply
voltage Vi, the converter ac terminal voltage will be delayed, or advanced, accordingly, making the converter
function as a rectifier or an inverter. The magnitude of fundamental frequency component is controlled by
adjusting the modulation ratio [8]. The vector control scheme to regulate power flow is detailed in Figure 5.
The utility system voltage Vabc,s is transformed synchronously rotating reference frame by Parks
transformation. Parks Transformation computes the direct axis , quadratic axis in a two rotating
reference frame according to the following equations
sin sin
sin
(18)
cos cos
cos
(19)
Where rotation speed of the rotating frame
P* is obtained from the maximum power point tracker.
Figure 5. Control scheme to regulate power flow.
The actual active power (P) and reactive power (Q) are computed by,
id*
iqs
e
MC
a-b-c to
Power
calculator
Reactive power
calculator
PI
a-b-c to
+
+
+
-
+
-
Vabc,s
Iabc,s
Vds
e
Vqs
e ids
e
Q*
VqI*e
Q
PI
-ωeL ωeL
+
-
to a-
b-c
Vabc,I
P
iq*
VdI*e
Grid
P*
IJPEDS ISSN: 2088-8694 
Wind Energy Conversion Based On Matrix Converter (Mutharasan A)
125
P= ve
ds ie
ds + ve
qs ie
qs (20)
Q = ve
qs ie
ds + ve
dsie
qs (21)
These powers are compared with the reference values P* and Q* to generate the reference values of the
terminal voltages ve*
d1 and ve*
q1 in accordance with following equations,
ve
ds= Rie
d + Lpie
d – Lwie
q+ve
dl (22)
ve
qs= Rie
q + Lpie
q – Lwie
d+ve
ql (23)
These are then sequentially processed to the generate signals for the matrix converter applications
[10], forcing the matrix converter ac terminals to take values with required phase shift from the supply for the
necessary power flow.
4.1. Maximum Power Point Tracking
For extracting maximum power from the WES, the firing angle of the inverter is adjusted in closed
loop. The maximum power available of WES is given by,
3.0 1.08 0.125 0.842 (24)
Where wV is the wind velocity, the value is 6 m/sec.
The reference power is,
(25)
Where g conversion efficiencies of the generator, the value is 0.8.
Figure 6. MPPT Tracker.
5. SIMULATION MODEL & RESULTS
The setup was simulated for a change in wind velocity and the results with respect to voltage,
current, power and duty ratio are presented [1].
 ISSN: 2088-8694
IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128
126
Figure 7. Simulink model.
The variation of grid voltage when the wind velocity is changed from 15m/s to 10m/s at 1sec shown
in Figure 8. The grid voltage is higher for higher wind velocity and vice –versa. The grid voltage reduces at
time t=1sec because the wind velocity reduces to 10m/s.
The grid current also changes owing to the change in the wind velocity to facilitate the power
transmission. The results are shown in Figure 9.
Figure 8. Variation of grid voltage. Figure 9. Variation of grid current.
The variation of duty ratio is also simulated as shown in Figure 10. The duty ratio decreases from
0.55 to 0.25 at 1sec due to the change in the wind velocity.
The maximum and reference power for the wind velocities corresponding to 15m/s and 10m/s is
shown in Figure 11. These reference power corresponds to the value of 4000Wand 1100W at their wind
speeds 15m/s and 10m/s respectively.
IJPEDS ISSN: 2088-8694 
Wind Energy Conversion Based On Matrix Converter (Mutharasan A)
127
Figure 10. Variation of duty ratio. Figure 11. Maximum and reference power tracked
The above simulation results clearly portray that by varying the duty cycle ratio, we can track the
maximum power point at every instant of peak voltages with respect to time. The merits of the proposed
model are:
 System efficiency is improved
 Implementation of power factor control is less expensive
 Active & Reactive power is completely controlled
The grid power is approximately equal to the reference power therefore as shown in Figure 12,
henceforth we can conclude that the power regulator block is working satisfactorily.
Figure 12. Actual power controlled in the grid.
7. CONCLUSION
In this study, the mathematical model for the matrix converter has been developed to produce
constant frequency for changing wind speeds and a controller for maximum utilization of wind energy is
designed. The control scheme is proposed to regulate the power flow by generating the reference voltage.
The proposed system appears to produce efficient results and has good coherence with statistical
experimental data.
ACKNOWLEDGEMENT
We thank our institute & industry people who helped with the study and analysis of the paper for
providing technical assistance. This paper will provide the basic ideas to the about the converter selecting for
the different methodologies to improve the wind energy conversions under Indian climate conditions.
REFERENCES
[1] S.Vaishali and A.Jamna, “Design and Simulation of Matrix Converter for Wind Mill Applications"
International Journal of Advanced Trends in Computer Science and Engineering, Vol.2 , No.2, Pages : 181-186
(2013)
 ISSN: 2088-8694
IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128
128
[2] P.W.Wheeler, P.Zanchetta, J.Clare, “A utility power supply based on a four-output leg matrix converter"IEEE
Transactions on Industrial Applications, vol.44, pp174 184, 2008.
[3] Kai Zhang, Hossein M.Kojabadi, Peter Z.Wang,Liuchen Chang “Modeling of a converter connected six phase
permanent magnet synchronous generator”, IEEE PEDS, pp1096-1100, 2005.
[4] Ming Yin, Gengyin, Ming Zhou, Chengyong Zhao, “Modeling of the wind turbine with a permanent magnet
synchronous generator for integration”, IEEE Transactions, 2007.
[5] M.A.Rahman, E.S.Abdin, “Modeling and controller design of an isolated diesel engine permanent magnet
synchronous generator”, IEEE transactions on energy conversions, vol.11, No.2, pp.324-329, 1996
[6] Patrick W.Wheeler Jose Rodriguez, Lee Empringham “Matrix Converter Technology Review”,IEEE Transaction
on Industrial Electronics, vol.49, No.2, pp.276-289,2002.
[7] M.Rashid “Power electronics handbook”, Academic press, pp. 326-334
[8] Huber.L.Borojevic.D, Burany.N, “Analysis Design and Implementation of the space vector modulator for Forced-
Commutated Cycloconverter”, IEEE Proc B, 139 (2), pp 103-112, 1992.
[9] C.L.Neft and Scauder “Theory and Design of a 30Hp Matrix Converter”, IEEE –IAS annual meeting, PP 931-
939, 1998.
[10] L Zhang, C Watthanasarn, and W. Shepherd, "Application of a matrix converter for the power control of a
variable-speed wind-turbine driving a doubly-fed induction generator”, IECON97, Vol.2, pp.906 – 911,
Nov.1997.
[11] Huber, L.; Borojevic, D. , “Space Vector Modulated Three- Phase to Three-phase Matrix Converter with Input
Power Factor Correction”, IEEE Transactions on Industry Applications, Vol.31, no 6, pp.1234-1246, November
December 1995.
BIOGRAPHIES OF AUTHORS
Mutharasan A (D.O.B-09.11.1987) Assistant Professor, Department of Electrical and Electronics
Engineering, VelTech HighTech Engineering College, Chennai. Graduated M.Tech-Power
Electronics from VelTech Rangarajan Dr.sakunthala R&D Institute of Science & Technology,
Chennai, TamilNadu, India in 2012
Rameshkumar T (D.O.B-31.05.1983), Assistant Professor, Department of Electrical and
Electronics Engineering, VelTech HighTech Engineering College, Chennai. Graduated M.Tech-
Embedded System Technologies from VelTech Rangarajan Dr.sakunthala R&D Institute of Science
& Technology, Chennai, TamilNadu, India in 2011.
Ajitha A (D.O.B-09.09.1990), PG Student, Department of Electrical and Electronics Engineering,
VelTech Rangarajan Dr.sakunthala R&D Institute of Science & Technology, Chennai, TamilNadu,
India in 2014.

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Wind Energy Conversion Based On Matrix Converter

  • 1. International Journal of Power Electronics and Drive System (IJPEDS) Vol. 5, No. 1, July 2014, pp. 119~128 ISSN: 2088-8694  119 Journal homepage: http://iaesjournal.com/online/index.php/IJPEDS Wind Energy Conversion Based On Matrix Converter Mutharasan A*, Rameshkumar T**, Ajitha A*** *, ** Departement of Electrical & Electronics Engineering, VelTech HighTech Engineering College Chennai, TamilNadu, India *** Department of Electrical and Electronics Engineering, Vel Tech University, Chennai, TamilNadu, India Article Info ABSTRACT Article history: Received Mar 27, 2014 Revised May 24, 2014 Accepted Jun 2, 2014 In recent years renewable sources such as solar, wave and wind are used for the generation of electricity. Wind is one of the major renewable sources. The amount of energy from a Wind Energy Conversion System (WECS) depends not only on the wind at the site, but also on the control strategy used for the WECS. In assistance to get the appropriate wind energy from the conversion system, wind turbine generator will be run in variable speed mode. The variable speed capability is achieved through the use of an advanced power electronic converter. Fixed speed wind turbines and induction generators are often used in wind farms. But the limitations of such generators are low efficiency and poor power quality which necessitates the variable speed wind turbine generators such as Doubly Fed Induction Generator (DFIG) and Permanent Magnet Synchronous Generator (PMSG). A high-performance configuration can be obtained by using a PMSG and a converter in combination AC-DC-AC connect between stator & rotor points for providing the required variable speed operation. Keyword: DFIG PMSG Renewable Source WTG WECS Copyright Š 2014 Institute of Advanced Engineering and Science. All rights reserved. Corresponding Author: Mutharasan.A, Department of Electrical and Electronics Engineering, VelTech HighTech Engineering College, Chennai, TamilNadu, India. Email: mutharasanm@gmail.com 1. INTRODUCTION The basic components of wind energy conversion system are shown in the Figure1. It consists of wind turbine coupled to a permanent magnet synchronous generator a power electronic converter connected to the grid [1]. The wind turbine produces output torque required to drive the permanent magnet synchronous generator depending upon the wind velocity. The output voltage generated from the permanent magnet synchronous generator is fed to the grid through a matrix converter. The control of the power fed to the grid is done by controlling the duty ratio of the matrix converter [2]. Figure 1. Wind energy conversion system
  • 2.  ISSN: 2088-8694 IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128 120 Wheeler et.al [2] have demonstrated a four output leg matrix converter and a variable speed diesel generator integrated together to produce a three phase plus neutral utility power supply. Harmonics reduction was also carried out [2]. Modeling of a converter connected six phase PMSG is done by using dynamic equations of the machine and then realization using definable S function in MATLAB/ simu link. The interface is done with measurement blocks in MATLAB itself [3]. The overall circuit for which variable speed wind turbine along connected with permanent magnet synchronous generator will be used to connect an AC grid along with Voltage Source Converter at HVDC by using converters was designed and simulations results were explained [4]. A method to analyze the steady state performance of a standalone PMSG driven by a diesel engine is presented [5]. The fundamental principle of matrix converter, the modulation technologies and the control strategies are discussed by. The use of protection circuits, filters are presented [6]. The main objective of the project is to develop a control strategy to regulate power flow through the grid by adjusting the duty ratio of the matrix converter and hence to develop a mathematical model for the same [7]. The magnitude of fundamental frequency component is controlled by adjusting the modulation ratio [8]. Neft et.al [9] developed several indirect modulation techniques in which MC is considered as a two stage power conversion unit (a rectifier stage to provide a virtual dc link and an inverter stage to produce three output voltages). The first section provides the basic introduction of the project which deals with the information inference from the various references and also the literature review. The modeling of wind generators and their associated theory. The section deals with the of matrix converter for power regulation. The section deals with the technique used to regulate the flow of power to the grid through the matrix converter in variable speed [10]. Laszlo Huber et al (1995) developed a design for implementation of the three phases to three phases MC with power factor correction at input [11]. It consists of the simulation results and gives the conclusion. 2. DYNAMIC OF WIND TURBINE Figure 1 Wind energy conversion devices can be broadly classified into two types according to their axis alignment i. Horizontal axis wind turbines. ii. Vertical axis wind turbines. The wind turbines convert the energy contained in the wind into mechanical energy which is then converted into electrical energy by means of generators. The wind turbine extracts power from wind and then converts it into mechanical power. The amount of aerodynamic torque is related to the wind speed as follows [1]. 0.5 , / (1) where  is the air density, R is the turbine radius, Vw is the wind speed and CP is the power coefficient, 0 is the pitch angle of rotor, A is turbine rotor area. The tip speed ratio is Îť= Rwm/Vw , where m the turbine rotor speed and aerodynamic power [10] is,    (2) Power coefficient, pC is given by, 0.22 0.4 5 (3) Where θ is the pitch angle and  is related to Îť as
  • 3. IJPEDS ISSN: 2088-8694  Wind Energy Conversion Based On Matrix Converter (Mutharasan A) 121 . . (4) The relationship between PC and  for the given values of pitch angle is shown in Figure 2. ` 0.5 0.45 0.4 0.35 0.3 0.25 0.2 0.15 0.1 0.05 0 0 2 4 6 8 10 Figure 2. Power coefficient PC ( ,  ) curves The rate of change in mechanical angular speed related to equivalent inertia of generator and turbine, eqJ is as follows / ∝                                          (5) Where eT is the electromagnetic torque, w gT  is the aerodynamic torque transferred to the generator and m is the rotating damping. The torque input to generator related to gear ratio, gn as    / (6) According to the relation between Cp and Îť given by Figure 2 as the turbine speed changes for a given wind velocity there will be a certain turbine speed that gives a maximum power output. 3. MATHEMATICAL MODELING OF MC The Matrix Converter used here a direct three phase to three phase variable frequency & variable voltage converter. The three-phase Matrix Converter makes an nine bidirectional switches, which are each composed of back to back connected insulated gate bipolar transistors (IGBT), resulting in a total of 18 devices. Each of these switches can either block or conduct the current in both directions depending on the gate control signals, thus allowing any input phase to be connected to any output phase at any time [6]. Figure 3 depicts the general topology of the Matrix Converter. Each of the nine switches depicted is comprised of back-to-back IGBTs configured as shown if Figure 3 also allows an unidirectional current with bidirectional voltage blocking & controlled bidirectional power flow.
  • 4.  ISSN: 2088-8694 IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128 122 Figure 3. Simplified representation of Matrix converter The mathematical modeling of MC comprises of three sections. They are principle and switching algorithm, power circuit and load model [1]. The mathematical modeling of MC is shown in Figure 4. Figure 4. Mathematical modeling of matrix converter 3.1 Switching and Control Algorithm The three phase input voltages of the converter [7] are,  cos   cos  2 3 cos 4 3 (7) The output voltage vectors of the MC are,    cos   cos  cos (8)
  • 5. IJPEDS ISSN: 2088-8694  Wind Energy Conversion Based On Matrix Converter (Mutharasan A) 123 where i and o are the frequencies of input and output voltage of MC respectively. The relationship between input and output voltages is given as follows, M . (9)  tM is the transfer matrix given by (10) Such that, duty cycle of switch AaS . sT is the sampling period. The input current is given by, (11) Duty cycles must satisfy the following conditions in order to avoid short circuit on the input side [6]. 1 1 1 (12) Duty cycles for the transfer ratio of 0.5 are, 1 2 1 2 1 2 (13) 1 2 1 2            1 2 (14) 1 2 1 2 1 2            (15) som   the modulation frequency is the relative phase of the output and q is the voltage transfer ratio. The switching times for voltage transfer ratio of 0.866 are 1 sin sin 3 (16) corresponds to the input phases A, B, C respectively, mq is the maximum voltage ratio (0.866), q is the required voltage ratio, imV is the input voltage vector magnitude, sT is the sampling period and V is given by cos cos 3    3 (17)
  • 6.  ISSN: 2088-8694 IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128 124 Where ∜  0,2 /3,4 /3  corresponds to the output phases a, b, c respectively. 4. CONTROL SCHEME TO REGULATE POWER FLOW The control voltages are phase delayed, or advanced, by an angle δ with reference to the ac supply voltage Vi, the converter ac terminal voltage will be delayed, or advanced, accordingly, making the converter function as a rectifier or an inverter. The magnitude of fundamental frequency component is controlled by adjusting the modulation ratio [8]. The vector control scheme to regulate power flow is detailed in Figure 5. The utility system voltage Vabc,s is transformed synchronously rotating reference frame by Parks transformation. Parks Transformation computes the direct axis , quadratic axis in a two rotating reference frame according to the following equations sin sin sin (18) cos cos cos (19) Where rotation speed of the rotating frame P* is obtained from the maximum power point tracker. Figure 5. Control scheme to regulate power flow. The actual active power (P) and reactive power (Q) are computed by, id* iqs e MC a-b-c to Power calculator Reactive power calculator PI a-b-c to + + + - + - Vabc,s Iabc,s Vds e Vqs e ids e Q* VqI*e Q PI -ωeL ωeL + - to a- b-c Vabc,I P iq* VdI*e Grid P*
  • 7. IJPEDS ISSN: 2088-8694  Wind Energy Conversion Based On Matrix Converter (Mutharasan A) 125 P= ve ds ie ds + ve qs ie qs (20) Q = ve qs ie ds + ve dsie qs (21) These powers are compared with the reference values P* and Q* to generate the reference values of the terminal voltages ve* d1 and ve* q1 in accordance with following equations, ve ds= Rie d + Lpie d – Lwie q+ve dl (22) ve qs= Rie q + Lpie q – Lwie d+ve ql (23) These are then sequentially processed to the generate signals for the matrix converter applications [10], forcing the matrix converter ac terminals to take values with required phase shift from the supply for the necessary power flow. 4.1. Maximum Power Point Tracking For extracting maximum power from the WES, the firing angle of the inverter is adjusted in closed loop. The maximum power available of WES is given by, 3.0 1.08 0.125 0.842 (24) Where wV is the wind velocity, the value is 6 m/sec. The reference power is, (25) Where g conversion efficiencies of the generator, the value is 0.8. Figure 6. MPPT Tracker. 5. SIMULATION MODEL & RESULTS The setup was simulated for a change in wind velocity and the results with respect to voltage, current, power and duty ratio are presented [1].
  • 8.  ISSN: 2088-8694 IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128 126 Figure 7. Simulink model. The variation of grid voltage when the wind velocity is changed from 15m/s to 10m/s at 1sec shown in Figure 8. The grid voltage is higher for higher wind velocity and vice –versa. The grid voltage reduces at time t=1sec because the wind velocity reduces to 10m/s. The grid current also changes owing to the change in the wind velocity to facilitate the power transmission. The results are shown in Figure 9. Figure 8. Variation of grid voltage. Figure 9. Variation of grid current. The variation of duty ratio is also simulated as shown in Figure 10. The duty ratio decreases from 0.55 to 0.25 at 1sec due to the change in the wind velocity. The maximum and reference power for the wind velocities corresponding to 15m/s and 10m/s is shown in Figure 11. These reference power corresponds to the value of 4000Wand 1100W at their wind speeds 15m/s and 10m/s respectively.
  • 9. IJPEDS ISSN: 2088-8694  Wind Energy Conversion Based On Matrix Converter (Mutharasan A) 127 Figure 10. Variation of duty ratio. Figure 11. Maximum and reference power tracked The above simulation results clearly portray that by varying the duty cycle ratio, we can track the maximum power point at every instant of peak voltages with respect to time. The merits of the proposed model are:  System efficiency is improved  Implementation of power factor control is less expensive  Active & Reactive power is completely controlled The grid power is approximately equal to the reference power therefore as shown in Figure 12, henceforth we can conclude that the power regulator block is working satisfactorily. Figure 12. Actual power controlled in the grid. 7. CONCLUSION In this study, the mathematical model for the matrix converter has been developed to produce constant frequency for changing wind speeds and a controller for maximum utilization of wind energy is designed. The control scheme is proposed to regulate the power flow by generating the reference voltage. The proposed system appears to produce efficient results and has good coherence with statistical experimental data. ACKNOWLEDGEMENT We thank our institute & industry people who helped with the study and analysis of the paper for providing technical assistance. This paper will provide the basic ideas to the about the converter selecting for the different methodologies to improve the wind energy conversions under Indian climate conditions. REFERENCES [1] S.Vaishali and A.Jamna, “Design and Simulation of Matrix Converter for Wind Mill Applications" International Journal of Advanced Trends in Computer Science and Engineering, Vol.2 , No.2, Pages : 181-186 (2013)
  • 10.  ISSN: 2088-8694 IJPEDS Vol. 5, No. 1, July 2014 : 119 – 128 128 [2] P.W.Wheeler, P.Zanchetta, J.Clare, “A utility power supply based on a four-output leg matrix converter"IEEE Transactions on Industrial Applications, vol.44, pp174 184, 2008. [3] Kai Zhang, Hossein M.Kojabadi, Peter Z.Wang,Liuchen Chang “Modeling of a converter connected six phase permanent magnet synchronous generator”, IEEE PEDS, pp1096-1100, 2005. [4] Ming Yin, Gengyin, Ming Zhou, Chengyong Zhao, “Modeling of the wind turbine with a permanent magnet synchronous generator for integration”, IEEE Transactions, 2007. [5] M.A.Rahman, E.S.Abdin, “Modeling and controller design of an isolated diesel engine permanent magnet synchronous generator”, IEEE transactions on energy conversions, vol.11, No.2, pp.324-329, 1996 [6] Patrick W.Wheeler Jose Rodriguez, Lee Empringham “Matrix Converter Technology Review”,IEEE Transaction on Industrial Electronics, vol.49, No.2, pp.276-289,2002. [7] M.Rashid “Power electronics handbook”, Academic press, pp. 326-334 [8] Huber.L.Borojevic.D, Burany.N, “Analysis Design and Implementation of the space vector modulator for Forced- Commutated Cycloconverter”, IEEE Proc B, 139 (2), pp 103-112, 1992. [9] C.L.Neft and Scauder “Theory and Design of a 30Hp Matrix Converter”, IEEE –IAS annual meeting, PP 931- 939, 1998. [10] L Zhang, C Watthanasarn, and W. Shepherd, "Application of a matrix converter for the power control of a variable-speed wind-turbine driving a doubly-fed induction generator”, IECON97, Vol.2, pp.906 – 911, Nov.1997. [11] Huber, L.; Borojevic, D. , “Space Vector Modulated Three- Phase to Three-phase Matrix Converter with Input Power Factor Correction”, IEEE Transactions on Industry Applications, Vol.31, no 6, pp.1234-1246, November December 1995. BIOGRAPHIES OF AUTHORS Mutharasan A (D.O.B-09.11.1987) Assistant Professor, Department of Electrical and Electronics Engineering, VelTech HighTech Engineering College, Chennai. Graduated M.Tech-Power Electronics from VelTech Rangarajan Dr.sakunthala R&D Institute of Science & Technology, Chennai, TamilNadu, India in 2012 Rameshkumar T (D.O.B-31.05.1983), Assistant Professor, Department of Electrical and Electronics Engineering, VelTech HighTech Engineering College, Chennai. Graduated M.Tech- Embedded System Technologies from VelTech Rangarajan Dr.sakunthala R&D Institute of Science & Technology, Chennai, TamilNadu, India in 2011. Ajitha A (D.O.B-09.09.1990), PG Student, Department of Electrical and Electronics Engineering, VelTech Rangarajan Dr.sakunthala R&D Institute of Science & Technology, Chennai, TamilNadu, India in 2014.