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**Authors :**Vamshi Sunku Mohan Kumar , Dr. H. B. Nagesh -
**Paper ID :**IJERTV7IS090086 -
**Volume & Issue :**Volume 07, Issue 09 (September – 2018) -
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#### Operation of D-STATCOM in Voltage Control Mode

Operation of D-STATCOM in Voltage Control Mode

Vamshi Sunku Mohan Kumar

UG student, Electrical and Electronics Dept Bangalore Institute of Technology Bangalore, Karnataka, India

Dr. H. B. Nagesh

Asso. Prof. , Electrical and Electronics Dept.

Bangalore Institute of Technology Bangalore, Karnataka, India

Abstract- A Power quality problem is an occurrence manifested as a nonstandard voltage, current or frequency that results in a failure or a mis-operation of end user equipments. Utility distribution networks, sensitive industrial loads and critical commercial operations all suffer from various types of outages and service interruptions which can cost significant financial loss per incident based on process down-time, lost production, idle work forces etc. This paper presents steady-state distribution model with controls of a Flexible AC Transmission System (FACTS) controller, namely D-STATCOM to study their effect on voltage drop in distribution system. Simulation is carried out by MATLAB with Simulink toolbox to verify the performance of the proposed method.

Keywords: FACTS, voltage drop, MATLAB/SIMULINK.

INTRODUCTION

Power distribution systems, ideally, should provide their customers with an uninterrupted flow of energy at smooth sinusoidal voltage at the contracted magnitude level and frequency. However, in practice, power systems, especially the distribution systems, have numerous nonlinear loads, which significantly affect the quality of power supplies. As a result of the nonlinear loads, the purity of the waveform of supplies is lost. This ends up producing many power quality problems. Power quality phenomenon or power quality disturbance can be defined as the deviation of the voltage and the current from its ideal waveform. Faults at either the transmission or distribution level may cause voltage sag or swell in the entire system or a large part of it. Also, under heavy load conditions, a significant voltage drop may occur in the system. Voltage sag and swell can cause sensitive equipment to fail, shutdown and create a large current unbalance. These effects can incur a lot of expense for the customer and cause equipment damage.

Conventional compensation systems, such as capacitor banks, synchronous machines have been used for long to increase the power flow in steady state by controlling the voltage of the distribution network. It has been shown that transient stability as well as stability in permanent system of an electrical network can be improved if the compensation can react quickly using thyristors as switches and in particular the new controllable components in both opening and closing (IGBT).

To avoid losses by Joule effect on distribution lines caused by inductive currents and also avoid the voltage drops, we should compensate the reactive power. With the restructuring of Power Systems and with shifting trend towards distributed and dispersed generation, the issue of Power Quality is going to take newer dimensions. To solve this problem, power electronics controller based custom power devices are used. Based on results at the point of collapse, design strategies are proposed for the controller. A

radial system is used to illustrate the application of proposed controller model.

Most of these compensators are efficient but still have some defects: high reaction time or harmonic generation. In electrical distribution there are two main families of applications based on three-phase voltage inverter structure. On the other hand, the systems called D-FACTS(Flexible AC Transmission System dedicated to the distribution network) and secondly, interfaces to connect to the network of decentralized energy producers. Two types of VSC-based compensators have been commonly used for mitigation of the voltage sags and swells and regulating the load voltage. The first one is a shunt device called D-STATCOM (Distribution Static Compensator) and the second one is a series device called DVR (Dynamic Voltage Restorer). Depending on their mode of connection, they behave as current sources (case shunt), or as voltage sources (case series). They are operated in closed-loop voltage-control, which is considered best from the point of view of precise and fast control against sudden variations in the supply voltage and the load.

The study presented in this paper is based on the control voltage for a shunt compensation of reactive power using D- STATCOM. A simple output voltage feedback control has been used for the operation of the VSC under closed loop.

VOLTAGE SOURCE CONVERTER

A voltage source converter is a power electronic device, which can generate a sinusoidal voltage of any required magnitude, frequency and phase angle. The VSC is used to inject the missing voltage which is the difference between the nominal voltage and the actual. The converter is an energy storage, which will supply the inverter with a DC voltage. A widely used method is the two level or multilevel three-phase converters which shares a dc capacitor between all phases. The purpose of this capacitor is mainly to absorb harmonic ripple and hence it has a relatively small energy storage requirement, particularly when operating in balanced conditions. The size of this capacitor has to be increased if needed to provide voltage support in unbalanced conditions. The solid-state electronic device (IGBT) in the inverter is then switched to get the desired output voltage.

IGBT is a three terminal controllable switch that combines the fast switching times of the MOSFET with the high voltage capabilities of the GTO used as a switching device in VSI. Normally the VSI is not only used for voltage dip mitigation, but also for other power quality issues, e.g. flicker and elimination of line harmonics, improve voltage regulation and power factor correction.

Another important component in VSC is DC link capacitor. While the reactive power is generated internally by the switching action of the converter, a DC capacitor must still be connected to the input of the VSC. The main reasons for this are to provide a voltage source and circulating path for the current. The selection of a DC link capacitor is a trade-off between two things:

The response time of the D-STATCOM to variations in the required output. A smaller capacitor ensures faster response times.

Ripple voltage on the capacitor should be less than 10% of the nominal capacitor voltage. Larger capacitors are better in this regard, they are also better for lowering harmonic distortion on the AC side.

However, second harmonic appears in the DC bus voltage under unbalanced load currents or unbalanced voltages. By considering the second harmonic ripple voltage across the capacitor, the capacitance is calculated as,

CDC= I0/(2w.vDC, pp) (1)

where I0=the capacitor current, w=is the angular frequency, and

vDC, pp= the ripple in capacitor voltage.

Considering the ripple as 5%, vDC, pp= 0.05*360= 18 V, I0=

Fig.2: Waveforms and phasors of voltages that make up the output DC voltage

Equation 2 gives the average DC value for the uncontrolled case (zero firing delay). In this equation, Vrms is the rms value of the line to neutral phase voltage in the Wye-connected source. Thus, there is a factor of the square root of two accounting for the peak value of the sinusoidal waveform, while the square root of three factor accounts for the difference in magnitude of the line- line voltage as compared to the line-neutral voltage.

Equation 3 provides the average DC voltage whn the thyristor is operated with a delay angle. Clearly, if the delay is zero, equation 3 reduces to equation 2.

50000/360= 138.88 A, CDC is obtained as 12,286.7 F. Thus, each capacitance is chosen to be 12,500 F.

= 33 2

(2)

Figure 1 shows a six-pulse, controlled bridge rectifier

=

332 (3)

connected to an ideal three-phase source with commutating

inductances included in each phase. Only two thyristors will conduct at any time, one on the top half of the bridge and one on the bottom half of the bridge. Also, in order to have a voltage

In reality, it is impossible for the current in one phase and

thyristor to instantaneously transfer the current to another phase and thyristor because there is inductance in both the source and in each thyristor.

across the load, the two conducting diodes must be in different legs of the bridge, e.g., diodes 1 and 4 cannot be on at the same time.

Fig.1: Schematic of six-pulse, controlled bridge rectifier with commutating inductance

Fig.2 shows phasor representation of waveforms of the six line-line voltages that are available from the three-phase source. There are six waveforms because polarity must be considered, i.e., the voltage from a to b is the opposite of the voltage from b to a. The voltage of a to b would be delivered to the DC load if diodes 1 and 6 are conducting, while the voltage of b to a would be delivered when diodes 3 and 4 are conducting.

The diodes that are ON at any given time are determined by which line to line voltage has the highest magnitude at that point in time. Thus at t=0, the voltage from c to b, Vcb, is the highest. Referring back to Fig.1, diodes 5 and 6 would be conducting. At 30 degrees, the voltage Vab becomes higher than Vcb, causing diode number 1 to become forward biased and diode 5 to be reversed biased. As a result, the current transfers from diode 6 to diode 1.

CONTROLLER

Maintain constant voltage magnitude where a sensitive load is connected, under system disturbances. The control system only measures the r.m.s voltage at the load point i.e. no reactive power measurements are required. The VSC switching strategy is based on a PWM technique which offers simplicity and good response. Also PWM is used to vary the amplitude and the phase angle of the injected voltage. PWM offer more flexible option. High switching frequencies improve efficiency of the converter. PWM is one of the most popular switching schemes used for VSCs. It compares an input (reference) sine wave to a fixed frequency triangular (carrier) wave and this allows the firing pulses for the solid state switches to be generated. The phase and magnitude of the fundamental component of the output voltage can be directly controlled by varying the magnitude and phase of the reference sine wave. The AC output contains harmonics based around multiples of the switching frequency can be chosen to optimize triple and low order harmonic elimination. The main reasons for this choice are that it combines simplicity with robustness to achieve the desired level of control. There are a number of different methods which are available to generate the required output from the VSC, the most popular methods are phase angle control and constant DC link voltage scheme. The phase angle control scheme is mainly employed in square wave control strategies i.e. FFS. The parameter which must be controlled is the phase angle , this is the phase angle between VGRID and VCOMP across the leakage reactance. This method is used to dynamically control the DC voltage magnitude.

Control is achieved by increasing or decreasing which results in further charging or discharging of the capacitor.

Typically, when a VSC is operated in PWM mode, the constant DC link voltage scheme is employed. Control is achieved by adjusting two parameters; and also MA (PWM modulation index). is controlled in order to control the rate of absorption of real power from the grid which supplies converter losses and maintains VDC at a predetermined value. The reactive power transfer control loop functions by varying MA in order to vary the direction and amount of reactive power being transferred. This control strategy is traditionally implemented with a proportional and integral (PI) control algorithm.

The triangular wave (VTRI) is at a constant frequency fSW which determines the switching speed of the IGBTs. The modulating wave (VCONTROL) which can be used to vary the amplitude, phase and frequency of the output is at the required fundamental frequency f1. The amplitude modulation ratio or modulation index is defined as:

= / (4)

The frequency modulation ratio is defined as:

= / (5)

The peak value of the fundamental component of the output

voltage is given in as:

= Ã— (6) Amplitude of the fundamental component of system is,

= Ã— (<) (7)

Figure 5 shows the output of a VSC for a bipolar switching

scheme. A single modulating wave is compared to a triangular carrier wave in order to generate the output which switches between two states, +VDC and VDC. Figure 6 presents the results of a Fourier analysis of the output. The output voltage harmonics appear at sidebands centred around the switching frequency and its multiples. This is defined by equation 8.

= ( Ã— ) Â± (8)

Where mf is chosen as an odd integer and h is the harmonic

order, odd values of l result in harmonics only being present for even values of k and even values of l result in harmonics only being present for odd values of k. This is illustrated in Figure 6.

Fig 5: bipolar switching scheme-frequency spectrum

Fig 6: Bipolar switching scheme – frequency spectrum

The PI controller gain values are selected by using a trial and error method. As Figure 7 shows, the open loop step response of the system was not first order. This made practical use of an industry standard tuning rule such as ZieglerNichols or CohenCoon difficult. Figure 7 shows the response of VLOAD to a steep increase in sending end voltage. Optimization of controller gain values is achieved by tuning each gain value individually starting with the reactive power controller, KP (proportional gain) then Ti (integral action time). The same approach is taken for the active power controller. Gain values are initially set to zero, then increased while the system response is monitored with a focus on response speed and reliability.

Fig 7: Response of VLOAD to a steep increase in sending end voltage.

MODELLING OF D-STATCOM

D-STATCOM consists of a VSC, a dc energy storage device, a controller as shown in Figure 9. The VSC converts the dc voltage across the storage device into a set of three-phase ac output voltages. These voltages are in phase and coupled with the ac system through the reactance of the coupling transformer. Suitable adjustment of the phase and magnitude of the D-STATCOM output voltages allows effective control of active and reactive power exchanges between the D-STATCOM and the ac system. Such configuration allows the device to absorb or generate controllable active and reactive power.

Fig 8: Schematic Diagram of D-STATCOM

Fig 9: D-STATCOM connected to a three phase system

Fig 11: D-STATCOM Model

Fig 10: Block Diagram of D-STATCOM Controller

Phase Locked Loop (PLL) synchronizes the positive sequence component of the three phase primary voltage V1. The output of

the PLL(sin , cos ) is used to compute the direct-axis and

quadrature-axis components of the AC three phase voltages (Vd,

Vq) and currents (Id, Iq) as shown in Figure 9. dq0 rotating

Vd= id*wl (9)

Vq= iq*wl (10)

Selection of the DC Bus Voltage – The minimum DC bus voltage

of the VSC of the D-STATCOM should be greater than twice of the peak of the phase voltage of the distribution system. The DC bus voltage is calculated as,

22

p>reference frame is employed because it offers higher accuracy than

=

(11)

3

the stationary frame based technique. Measurement system measuring the d and q components of AC positive sequence voltage and current to be controlled as well as DC link voltage Vdc. An outer regulation loop consisting of an AC voltage regulator and a DC voltage regulator. The output of the AC voltage regulator is the reference current Iq_ref and the output of the DC voltage

regulator is the reference current Id _ref for the current regulator.

where m is the modulation index and is considered as 1 and VLL is

the AC line output voltage of the D-STATCOM. Thus, VDC = 677.69V for a VLL = 415V and it is selected as 700 V.

Selection of a DC Bus Capacitor – The value of the DC capacitor (CDC) of the VSC of the D-STATCOM depends on the instantaneous energy available to the D-STATCOM during transients. The principle of energy conservation is Active Shunt Compensation applied as,

There are two PI regulators in the voltage controller block. The first one is responsible for controlling the terminal voltage through

1 (2

2

12)

= 1 3 (12)

the reactive power exchange with the AC network. This PI regulator provides the reactive current Iq_ref. Another PI regulator is responsible for keeping DC voltage constant through a small active power exchange with the AC system compensating the active power losses in the transformer and inverter. An inner current regulation loop consisting of a current regulator. There are two PI controllers in the current regulator also. The current regulator controls the magnitude and phase of the voltages generated by the PWM inverters from the reference currents (Id_ref, Iq_ ref) produced respectively by the DC voltage regulator and AC voltage regulator (in voltage control mode). The Vd and Vq voltages are converted

where VDC is the nominal DC voltage equal to the reference DC

voltage and VDC1 is the minimum voltage level of the DC bus, 'a' is the overloading factor, V is the phase voltage, I is the phase current, and t is the time by which the DC bus voltage is to be recovered. Considering the minimum voltage level of the DC bus (VDC1) =677.69V, VDC = 700 V, V= 239.60V, I= 76.51A, t= 30 ms,

a=1.2, and variation of energy during dynamics =10% (k1= 0.1), the calculated value of CDC is 12882.75 F and it is selected as 13000 F.

Selection of an AC Inductor – The selection of the AC inductance (Lr) of a VSC depends on the current ripple Icr,pp, switching frequency fs, and DC bus voltage (VDC) and it is given as,

into phase voltages Va, Vb, Vc which are used to synthesize the PWM voltages. The Iq reference comes from the outer voltage

regulation loop (in automatic mode) or from a reference imposed

= 3

12,

(13)

by Qref (in manual mode). The Id reference comes from the DC-link voltage regulator.

where m is the modulation index and a is the overloading factor.

Considering Icr,pp=15%, fs= 1.8 kHz, m=1, VDC =700V, and a =1.2, the value of Lr is calculated to be 4 mH. The round-off value of 4mH is selected in this investigation.

2 2

2

= 3 [ + sin ( 3 ) + sin( + 3 ) (14)

2 2

2

= 3 [ + cos ( 3 ) + cos( + 3 ) (15)

= 1 [ + + ] (16)

3

= + + (17)

2

2

= sin ( 3 ) + cos ( 3 ) + (18)

2

2

= sin ( + 3 ) + cos ( + 3 ) + (19)

= + (20)

= + (21)

Figure13 shows the single phase equivalent circuit of D- STATCOM connected to the Point of Common Coupling (PCC). The D-STATCOM is realized by a two-level neutral-clamped

0

1

(22)

VSC, as shown in Fig. 14. A filter capacitor is used in parallel

[ ] = [] [ ] + [ ]

with the VSC circuit to provide a path for the high-frequency

0

components. PCC voltage is terminal voltage in denoted by .

Switching variable is constrained to be Â±1. Here, there are two

[ ] = [] (23)DC storage capacitors, namely, 1and 2. The voltage across each

0

+

capacitor is maintained at . In Fig.14, S is the status of the top

switch, bottom switch being complementary. This means for

modulation index m =

2 2

(24)

S=0(1) , the top switch is closed (open), while the bottom switch is

firing angle = tan1 ( ) (25)

open (closed) connecting the output of the inverter leg to

+ ( ). Therefore, through switching the inverter supplies a

= 1 (26)

= ( sin + ) (27)

WORKING

The amplitude of the voltage of D-STATCOM may be controlled to adjust the quantity of reactive power to share with the network. In general, the voltage of D-STATCOM Vsh is injected in phase with the line voltage Vt, and in this case there is no exchange of energy with the active network, but only reactive power to be injected (or absorbed) by the D-STATCOM.

Fig 12: Phasor diagram of D-STATCOM

The reactive power exchange with the network is done by varying the amplitude of the output voltages. Depending on the amplitude of these tensions, the three following operating systems are available for the D-STATCOM. The basic principle of operation for a D-STATCOM is explained with the help of Figure.

Fig 13: Single phase equivalent circuit of D-STATCOM

Fig 14: Equivalent circuit with DC source simplification

voltage Â± . This is represented as in Fig.13. The variable

controls the status of the inverter switches through gate drive

circuits. The switching variable is obtained from the continuous signal by a hysteresis action around zero, i.e.

if then

else if then 1

where h is pre-specified hysteresis band- which determines

frequency.

The output voltage of converter (Vsh) is controlled in phase with the system voltage (Vt) and the output current of the D- STATCOM (Iq) varies depending on Vsh. If:

Vt<Vsh: The phase angle of Iq is leading with respect to the phase angle of Vt by 90 degrees. Leading reactive power flows from the D-STATCOM (capacitive mode).

Vt>Vsh: The phase angle of Iq is lagging with respect to Vt by 90 degrees; the DSTATCOM consumes reactive power flows and is in inductive mode.

Vt = Vsh: No reactive power is delivered to the power system.

Lagging reactive power flows into the D-STATCOM (inductive mode). The amount of the reactive power is proportional to difference between Vt and Vsh. The variation of the output voltages amplitude is achieved by varying the direct voltage across the capacitor. The D-STATCOM can deliver a capacitive or inductive current independent of the network voltage. So it can provide the maximum capacitive current even at low voltage values. The structure and operational characteristic is shown in Figure 15. The D-STATCOM smoothly and continuously controls voltage from V1 to V2. However, if the system voltage exceeds a low-voltage (V1) or high voltage limit (V2), the D-STATCOM acts as a constant current source by controlling the converter voltage (Vi) appropriately.

Fig.15: V-I characteristics of a D-STATCOM

Fig 16: Uncompensated distribution line

In Figure 17, a shunt compensator has been installed at the receiving end. It compensates the reactive component of the current at the receiving end and hence the reactive component being drawn from the source is reduced or almost eliminated. An improvement in voltage regulation can be seen.

power flow; sending end volage and line impedance are typically fixed. So, as is increased, power flow increases. This is valid up to = 90Â°, at which point power flow is at its maximum. Any further increase in the angle will result in the system becoming unstable. Therefore system stability margins are employed and this results in being maintained below 35Â°. This in turn limits the transmittable power capacity of the line far below its thermal loading limit. The addition of shunt compensation at the midpoint of the line increases the stability margin of the system as proven in Figure 18 thus increasing the maximum power transfer capability of the line. The reason for this is that maximum power transfer now does not occur until = 180Â°.

Fig 18: Transmission angle curve

Introduction of the midpoint shunt compensator, improves stability.

The real power transfer across the line is,

2

Fig 17: Distribution line with shunt compensation

= ( 2 )

2

The reactive power generated by the compensator,

2

= (4 )

2

(1)

(35)

(36)

Assuming a lossless line, and IS = IR let the sending end

voltage = VS and the receiving end voltage = VR0Â°. The resistance of the line will be neglected as it tends to be much

smaller than the inductance. Therefore, from source:

=(||||)/ (28)

=+= Ã— =(||Ã—||-)/(|Vr|2)/

(29)

The real power over the line is :

=(||Ã—||())/((|Vr|2)/ (30) And from this:

= ((|| Ã— ||)/*) (31)

Similarly, QR is :

= (|| Ã— || ( ))/ ((|Vr|2)/ (32)

This yields:

= Ã— ( ) / (33)

|| || = Ã— || (34)

From equation 34, it can be said that the scalar difference

between the voltages at either end of the line depends on the reactive power, i.e. transmitting reactive power causes a voltage drop across the line.

Shunt compensation improves system stability. Voltage stability refers to the ability of a system to return to the nominal (pre-fault) voltage at all buses following a disturbance. In a regular power system, the amount of real power transmitted depends on the

transmission angle (), which is the phase angle between and

. The reason for this is that the other parameters concerning

It can be said that compensating the reactive power at the

receiving end of the line will reduce voltage drop across the line as given by equation 38.

. = + (37)

considering R 0,

. = ,

(38)

SIMULINK MODEL OF D-STATCOM

Without D-STATCOM

Consider the voltage at the generating station level of 230kV. It is transmitted through the transmission line having resistance of 10, inductance of 1mH and capacitance of 1uF. This voltage is stepped down to 400V using a 230kV/400V step-down transformer. This voltage is fed to a RL load say having R=12.1 and L=0.1926H. Consider another load connected in parallel with this load through a circuit breaker having step time of 1sec as shown in Figure 19. The second load is used to test the system's stability under sudden increase in load. This load draws more magnetizing current from the source which results in decrease in load voltage and power factor. If this condition persists for a long duration, it causes system instability due to unavailability of power and eventually results in load shedding. Rating of second load is taken as R=0.05, L=0.0059H. Voltage at 1st load is measured. When the system is run, output voltage is at 400V from time t=0 to t=1sec. At t=1sec, step signal is given to circuit breaker which closes the contact. The second load gets connected and the voltage reduces.

Fig 19: Test system without D-STATCOM

With D-STATCOM

Figure 20 shows power system with D-STATCOM. Voltage at 1st load is measured. When the system is run, output voltage is at 400V from time t=0 to t=1sec. At t=1sec, step signal is given to circuit breaker which closes the contact. The second load gets connected and the voltage reduces. At t=3s, D-STATCOM is connected across the load and the voltage at the load side increases to the reference value. Thus the voltage at the load side is maintained constant irrespective of the load connected.

D-STATCOM consists of a universal bridge and a control circuit as seen from Figure 20. The bridge consists of a dc voltage source of 22kV. a capacitor of 750uF is connected in parallel. Six IGBTs are connected in form of a H-bridge and gate pulses are given in an order. The outputs are taken from middle part of the connections. These are connected to 1st load through a circuit breaker controlled by step control having step time t=3sec. Output voltage (Vm,rms) across one line is measured. The control circuit consists of transformation block that transforms the three phase abc to dqo components since the d and q components are interlinked so in order to control the three phase voltage d and q components are separated out as vd and vq. vd is the horizontal component of voltage and vq is the quadrature component of the voltage and both are in per unit quantity (pu) which is given by equations 10 and 11.

As seen from the controller part vd is made close to unity and vq component is made close to zero so as to maintain the power factor close to unity and this is done by applying error signal to the PI controller and the output of the PI controller is given to the PWM generator which gives pulses to the Voltage Source Converter to control the voltage at the load side. At t=3s D-STATCOM is connected across the load and the voltage at the load side increases to the reference value. Thus the voltage at the load side is maintained constant irrespective of the load connected.

Fig 20: Test system with D-STATCOM

Alternate design for D-STATCOM is given by figure 21. In this output voltage generated is not seperated into dqo components, rather it is abc voltages are taken directly. Output voltage being an analog signal, is converted into digital signal using ADC . This signal is compared with a constant signal of 1V ,an error signal is generated which is given to PI controller. This signal is limited to

Â±0.5V using a saturator. This signal generated is delta which is fed

to pulse generator. The line voltages of loads are also fed to the

pulse generator. This generated 6 pulses. The pulses are given directly to even numbered IGBTs (T2, T4, T6). Logically complemented pulses are fed to the odd numbered IGBTs (T1, T3, T5).

Fig 21: Alternate design of test system with D-STATCOM

Limitations of design proposed

Load 1 constant

For L=0.0059H

R=0.2, output= 400V R>0.2, output< 400V R<0.2, output>400V

For R=0.2

L=0.0059H, output=400V

L>0.0059H, output=400V till t=4sec, then lowers to small value

L<0.0059H, output<<400V

For R=0.05

L=0.0059H, output slightly greater than input, ripples at starting of output

L>0.0059H, output=400V from t=2 to 4sec, then output reduces, ripples at t=2,t=4sec

L<0.0059H, output drops to very small value at t=2sec and remains there

Load 2 constant

For R=12.1

L=0.1926H, output=400V

L>0.1926H, output=400V, ripples at t=4sec, ripples increases for increase in L

L<0.1926H, output=400V, ripples at t=2and t=4sec

For L=0.1926H

R=12.1, output=400V

R>12.1, output=400V, small transient at t=2sec R<12.1, output=400V

System parameters

Sl.

no.

System Parameters

Standards

1.

Source

Y-g, 3Ã˜, 230kV, 50Hz

2.

Inverter Parameters

IGBT based, 3 arm, 6 pulse, carrier frequenc 475 Hz

3.

PI controller

KP=1.2, KI=1, sample time=50ÂµF

4.

Transformer 1

/Y/Y 230k/400/400V

5.

Transformer 2

/Y-g 230k/400V

6.

Transformer 3

/Y-g 230k/400V

7.

Load 1

R=12.1, L=0.1926H

8.

Load 2

R=0.2, L=0.0059H

RESULT

Consider the test system without D-STATCOM, as shown in figure19. Original voltage is 400V from t=0 to t=1sec. At t=1sec, circuit breaker connecting to the second load is given a pulse signal, it gets closed. Due to the load added, voltage reduces to 330V for the values of R and L selected as shown in the figure 22. Upon adding the D-STATCOM at t=3sec, voltage restores back to 400V as shown in the figure 23.

Fig 22: Waveform of test system without D-STATCOM

Fig 23: Waveform of test system with D-STATCOM

CONCLUSION

The D-STATCOM has demonstrated excellent performance for the particular values of R and L selected and it can be concluded that D-STATCOM effectively improves the voltage magnitude in distribution networks and has the limitations in the design as given above.

The work can be expanded in the following areas:

Making a comparison between the D-STATCOM based on two and multi-level IGBT voltage source converter.

Dynamic loads can be considered in future work and the effect of D-STATCOM with them can be studied.

Other advanced controllers like fuzzy controller, hysteresis current control, and adaptive fuzzy controller can be employed with D-STATCOM to increase the effectiveness of D-STATCOM in distribution network.

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