CHAPTER 2 CONTROL TECHNIQUES FOR MULTILEVEL VOLTAGE SOURCE INVERTERS

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1 19 CHAPTER 2 CONTROL TECHNIQUES FOR MULTILEVEL VOLTAGE SOURCE INVERTERS 2.1 INTRODUCTION Pulse Width Modulation (PWM) techniques for two level inverters have been studied extensively during the past decades. Many different PWM methods have been developed to achieve the following aims; wide linear modulation range, reduced switching loss, lesser total harmonic distortion in the spectrum of switching waveform, easy implementation, less memory space and computation time on implementing in digital processors for the proposed work. The two most widely used PWM schemes for multi-level inverters are the carrier based PWM (sine-triangle PWM or SPWM) techniques and the space vector based PWM techniques. These modulation techniques are extensively studied and compared for the performance parameters with two level inverters. The SPWM schemes are more flexible and simple to implement, but the maximum peak of the fundamental component in the output voltage is limited to 50% of the DC link voltage and the extension of the SPWM schemes into over-modulation range is difficult. In SVPWM schemes, a reference space vector is sampled at regular intervals for determination of the inverter switching vectors and their time durations, in a sampling interval. A space phasor based PWM scheme for multi-level inverters use only the instantaneous amplitudes of reference phase voltages. The SVPWM scheme

2 20 presented for multi-level inverters can also work in the over-modulation range, using only the instantaneous amplitudes of reference phase voltages. In the recent past the multilevel power converters have drawn a tremendous interest in the field of high voltage and high power applications field in industries. The multilevel inverter approach allows the use of high power and high voltage electric motor drive systems. Using the multilevel inverter concept, a divide and conquer approach allows more flexibility and control over the discrete components that makeup the system. In the researches on multilevel inverters, their corresponding PWM control strategies are the emerging research areas. In high power and high voltage applications, the two level inverters, however, have some limitations in operating at high frequency mainly due to switching losses, dv/dt and di/dt stresses in power semiconductor devices and constraint of the semiconductor power device ratings. For high voltage applications two or more power devices can be connected in series to achieve the desired voltage ratings and in parallel to achieve the current ratings. Multilevel inverters can increase the power by (m-1) times than that of two level inverter through the series connection of power semiconductor devices. This research focuses on the different control strategies and a suitable modulation strategy is selected based on the outputs obtained through the simulations on the MATLAB SIMULINK software environment. 2.2 OPEN LOOP MODULATION The control techniques for the multilevel voltage source inverter are classified into three basic types as PWM, Selective Harmonics Elimination Pulse Width Modulation (SHEPWM) and Optimized Harmonics Stepped Waveform (OHSW). PWM can be classified into open and closed loop as discussed by Carrara et al (1992).

3 21 The Sinusoidal Pulse Width Modulation (SPWM) has got a few different supplementary names in relation with the triangular carrier waveforms and are as shown in Figure 2.1. Symmetrical SPWM, when triangular carrier was symmetric, as shown in Figure 2.1 (a). Leading edge SPWM, when the initial slope of triangular carrier signal was infinite, as shown in Figure 2.1 (b). Trailing edges SPWM, when the trailing edge slope of triangular carrier signal was infinite, as shown in Figure 2.1 (c). (a) (b) (c) Figure 2.1 a) Symmetrical SPWM carrier, b) Leading edge SPWM carrier, c) Trailing edge SPWM carrier Generally SPWM have got a few different supplementary names in relationship with the position of the carrier signal to the modulation wave. Synchronous SPWM, both signals were synchronous with each other if the carrier frequency is a multiple of the sine wave frequency (f s = k*f m ). Asynchronous SPWM, both signals were asynchronous, when the carrier frequency is not a multiple of the sine wave frequency (f s k*f m ) Based on the applications of PWM signals to multilevel inverters, the multilevel sinusoidal PWM can be classified according to carrier and modulating signals as shown in Figure 2.2.

4 22 Sinusoidal Pulse Width Modulation Modulating Signal Carrier Signal Pure Sinusoidal Phase Disposition Third Harmonic Injection Phase Opposition Disposition (POD) Dead Band Alternate POD Other Techniques Hybrid (H) Phase Shift (PS) Super Imposed Carrier Figure 2.2 Classification of SPWM 2.3 MULTICARRIER PWM TECHNIQUES Multicarrier PWM techniques entail the natural sampling of a single modulating or reference waveform typically being sinusoidal same as that of output frequency of the inversion system, through several carrier signals typically being triangular waveforms of higher frequencies of several kilo Hertz discussed by McGrath et al (2002) and Samir Kouro et al (2008). They can be categorized as follows

5 Alterative Phase Opposition Disposition (APOD) This technique requires each of the (m 1) carrier waveforms, for an m-level phase waveform, to be phase displaced from each other by alternately as shown in Figure 2.3. The most significant harmonics are centered as sidebands around the carrier frequency f c and therefore no harmonics occur at f c. Magnitude (pu) Figure 2.3 APOD carrier technique Time (Seconds) Phase Opposition Dispositions (POD) The carrier waveforms are all in phase above and below the zero reference value however, there is phase shift between the ones above and below zero respectively as shown in Figure 2.4. The significant harmonics, once again, are located around the carrier frequency f c for both the phase and line voltage waveforms. The three disposition PWM techniques that are APOD, PD and POD generate similar phase and line voltage waveforms. Furthermore, for all of them, the decision signals have average frequency much lower than the carrier frequency.

6 24 [ Magnitude (pu) Time (Seconds) Hybrid (H) Figure 2.4 POD carrier technique This technique, as mentioned earlier, combines the previously presented ones (disposition) and the well known phase shifted multicarrier technique. The bands used for modulation are only two, however, each time the level of the power converter is increased, and more triangular carriers are introduced and phase shifted accordingly. The two carriers above zero have the same peak to peak value and the same frequency f c. However, there is an phase shift between them. The same applies for the two carriers below zero. In the case that the number of converter levels is higher, the carriers are phase shifted accordingly, that is for a 7 level system and 90 0 for a 9 level system and so on and so forth. It is important to note that the significant harmonics are concentrated around multiples of (m - 1)/2 of the carrier frequency f c. For instance, for a 5-level converter, the harmonics are located around 2f c, for a 7 level around 3f c and for a 9 level around 4f c. The gap between the fundamental and the first significant harmonics increases accordingly as shown in Figure 2.5.

7 25 Magnitude (pu) Figure 2.5 H carrier technique Time (Seconds) 2.4 MODULATING SIGNAL Sinusoidal PWM can be classified according to the modulating signal into, Pure Sinusoidal PWM (PSPWM), Third Harmonic Injection PWM (THIPWM) and Dead Band PWM (DBPWM) by Salmon et al (2008), Zhong Du et al (2008) and Zhou and Wang (2002). Sinusoidal PWM is the most widely accepted PWM technique, where a triangular wave is compared with a sinusoidal reference known as the modulating signal, shown in Figure 2.6. Magnitude (pu) Time (Seconds) Figure 2.6 Pure sinusoidal modulating signal control technique

8 Third Harmonic Injection PWM (THIPWM) A method to improve the gain of the pulse width modulator in a multilevel inverter is to inject a third harmonic. This technique is derived from conventional sinusoidal PWM with the addition of a 17% third harmonic component to the sine reference waveform as shown in Figure 2.7. The hardware implementation of this technique is straightforward. It should be noted that the 15% increase in gain over the SPWM technique is achieved at the expense of introducing third harmonics on the line to neutral waveforms. However for a balanced load with a floating neutral point, third harmonic current cannot flow and therefore third harmonic voltages are not present on the line to line waveforms. Although, the above mentioned switching patterns for PWM converters provide increased gain compared with the conventional SPWM technique, they also imply the reference or modulating waveforms have to be continuous regardless of their shape. As a result they do not provide any reduction in switching frequency compared with the SPWM. For third harmonic injection PWM, the reference waveform is defined as f(ω,t) = 1.15M a sin(ω o t)+0.19 M a sin(3ω o t); 0 ω o t 2π Where, M a is the modulation index ratio. The zero sequence voltage can be expressed as, V zero = [max (V a, V b, V c ) + min (V a, V b, V c )] / 2 (2.1) Magnitude (pu) Time (Seconds) ;Figure 2.7 Third harmonic injection modulating signal control technique

9 27 A modulation scheme is presented by Aziz et al (2004), where a fixed common mode voltage, is added to the reference phase voltage throughout the duration range. It has been shown that this common mode addition will not result in a SVPWM like performance, as it will not centre the middle inverter vectors in a sampling interval. The common mode voltage to be added in the reference phase voltages, to achieve SVPWM like performance, is a function of the modulation index for multilevel inverters. A SVPWM scheme based on the above principle has been presented in Boys et al (1990), where the switching time for the inverter legs is directly determined from sampled phase voltage amplitudes. This technique reduces the computation time considerably more than the conventional SVPWM techniques do, but it involves region identification based on modulation indices. While this SVPWM scheme works well for a three-level PWM generation, it cannot be extended to multilevel inverters of levels higher than three, as the region identification becomes more complicated. A carrier based PWM scheme has been presented Celanovic et al (2001), where sinusoidal references are added with a proper offset voltage before being compared with carriers, to achieve the performance of a SVPWM. The offset voltage computation is based on a modulus function depending on the DC link voltage, number of levels and the phase voltage amplitudes. The implementation details and the operation of the proposed method in the over modulation region remain unaddressed. The objective of this work is to present an implementation scheme for PWM signal generation for multilevel inverters, similar to the SVPWM scheme, for the entire range of modulation indices including over modulation. The PWM switching times for the inverter legs are directly derived from the sampled amplitudes of the reference phase voltages. The SVPWM switching pattern generation is not realized with offset voltage computation from a

10 28 modulus function. A simple way of adding a time offset to the inverter-gating signal is to generate the SVPWM pattern from only the sampled amplitudes of reference phase voltages. The proposed SVPWM signal generation does not involve checks for region identification, as in the conventional SVPWM scheme presented. Also, the algorithm does not require either sector identification or look up tables for switching vector determination as are required in the conventional multilevel SVPWM schemes. Thus the scheme is computationally efficient when compared to conventional multilevel SVPWM schemes, making it superior for real time implementation. The proposed SVPWM algorithm can easily be extended to any multilevel inverter configurations. For experimental verification of the proposed SVPWM scheme, we are using a five level inverter of cascaded multilevel inverter configuration. 2.5 PROPOSED SVPWM FOR MULTILEVEL INVERTER The two most widely used PWM schemes for cascaded multilevel inverters are the carrier-based sine-triangle PWM (SPWM) technique and the space vector PWM (SVPWM) technique. These modulation techniques have been extensively studied and compared for the performance parameters with two-level inverters in Holtz (1992). The SPWM schemes are more flexible and simpler to implement, but the maximum peak of the fundamental component in the output voltage is limited to 50% of the DC link voltage in Li Li et al (2000) and the extension of the SPWM schemes into the overmodulation range is difficult. In SVPWM schemes, a reference space vector is sampled at regular intervals to determine the inverter switching vectors and their time durations, in a sampling interval. The SVPWM scheme gives a more fundamental voltage and better harmonic performance compared to the SPWM schemes. The maximum peak

11 29 of the fundamental component in the output voltage obtained with space vector modulation is 15% greater than with the sine triangle modulation scheme. But the conventional SVPWM requires sector identification and look up tables to determine the timings for various switching vectors of the inverter, in all the sectors by Subrata et al (2003). This makes the implementation of the SVPWM scheme quite complicated. A SVPWM scheme, extending the modulation range into the over modulation range, has been presented by Holtz et al (1993), in which extensive offline computations and look up tables are required, to determine the modified reference vector, in the over modulation range, extending up to six-step operation. It has been shown that, for two level inverters, a SVPWM like performance can be obtained with a SPWM scheme by adding a common mode voltage of suitable magnitude, to the sinusoidal reference phase voltage. A simplified method, to determine the correct offset times for centering the time durations of the middle inverter vectors, in a sampling interval, is presented by Khambadkone et al (2002) and Holmes (1992), for the two-level inverter. The inverter leg switching times are calculated directly from the sampled amplitudes of the reference three-phase voltages with considerable reduction in the computation time. The SPWM technique, when applied to multilevel inverters, uses a number of level shifted carrier waves to compare with the reference phase voltage signals. The SVPWM for multilevel inverters involves mapping of the outer sectors to an inner sub hexagon sector, to determine the switching time duration, for various inverter vectors. Then the switching inverter vectors corresponding to the actual sector are switched, for the time durations calculated from the mapped inner sectors. It is obvious that such a scheme, in multilevel inverters, will be very complex, as a large number of sectors and inverter vectors are involved. This will also considerably increase the

12 30 computation time for real time implementation. A modulation scheme is offered, where a fixed common mode voltage is added to the reference phase voltage throughout the modulation range. It has been shown that this common mode addition will not result in a SVPWM like performance, as it will not centre the middle inverter vectors in a sampling interval. The common mode voltage to be added in the reference phase voltages, to achieve SVPWM like performance, is a function of the modulation index for multilevel inverters. A carrier based PWM scheme has been presented, where sinusoidal references are added with a proper offset voltage before being compared with carriers, to achieve the performance of a SVPWM. The offset voltage computation is based on a modulus function depending on the DC link voltage, number of levels and the phase voltage amplitudes. In the SPWM scheme for two level inverters, each reference phase voltage is compared with the triangular carrier and the individual pole voltages are generated, independent of each other. A novel method is developed to obtain an equivalent SVPWM pulses for the proposed multilevel inverter from the conventional SPWM. The offset voltage is obtained as shown in Figure 2.8. Figure 2.8 Calculation of V offset1 from phase voltage samples

13 31 To obtain the maximum possible peak amplitude of the fundamental phase voltage in linear modulation, a common mode voltage, V offset1, is added to the reference phase voltages where the magnitude of V offset1 is given by, V offset1 = - (V max +V min )/2 (2.2) Where, V max = Maximum magnitude of the three sampled reference phase voltages, in a sampling interval. V min = Minimum magnitude of the three sampled reference phase voltages, in a sampling interval. i.e. V max = max (V an,v bn,v cn ) V min = min (V an,v bn,v cn ) The addition of the common mode voltage, V offset1, results in the active inverter switching vectors being centered in a sampling interval, making the SPWM technique equivalent to the SVPWM technique. Equation (2.2) is based on the fact that, in a sampling interval, the reference phase which has lowest magnitude (termed the min phase) crosses the triangular carrier first and causes the first transition in the inverter switching state. While the reference phase, which has the maximum magnitude (termed the max-phase), crosses the carrier last and causes the last switching transition in the inverter switching states in a two level SVPWM scheme. Figure 2.9 Reference voltages and triangular carriers for a five level PWM scheme

14 32 Thus the switching periods of the active vectors can be determined from the (max phase and min phase) sampled reference phase voltage amplitudes in a two level inverter scheme. The SPWM technique for multilevel inverters, involves comparing the reference phase voltage signals with a number of symmetrical level shifted carrier waves for PWM generation. It has been shown that for an n level inverter, ( n-1) level shifted carrier waves are required for comparison with the sinusoidal references. Because of the level shifted multi carriers as shown in Figure 2.9, the first crossing (termed the first cross) of the reference phase voltage cannot always be the min phase. Similarly, the last crossing (termed the third cross) of the reference phase voltage cannot always be the max phase. Thus the offset voltage computation, based on Equation (2.2) is not sufficient to centre the middle inverter switching vectors, in a multilevel PWM scheme during a sampling period T s shown in Figure In this, a simple technique to determine the offset voltage (to be added to the reference phase voltage for PWM generation for the entire modulation range) is presented, based only on the sampled amplitudes of the reference phase voltages. The proposed scheme determines the sampled reference phases. The obtained reference phase which crosses the triangular carrier first is defined as first cross and the subsequent crosses are referred as second cross and the third cross. Once the first cross and third cross phase is identified, the principle of offset calculation given by Equation (2.2) is used to determine the second cross. The same can be adopted for the multilevel SVPWM generation scheme. This technique presents a simple way to determine the time instants at which the three reference phases crosses the triangular carriers.

15 33 Figure 2.10 Determination of the T a cross, T b cross and T c cross during switching interval T S (MI=0.433) These time instants are sorted to find the offset voltage to be added to the reference phase voltages for SVPWM generation for multilevel inverters for the entire linear modulation range, so that the middle inverter switching vectors are centered (during a sampling interval), as in the case of the conventional two level SPWM scheme Determination of Inverter Leg Switching Times Figure 2.9 shows a reference voltage and four triangular carriers used for PWM generation for a five level inverter. The modified reference phase voltages are given by, V = V + V, X=A, B, C (2.3) * XN XN offset1 Where, V AN, V BN, V CN are sampled amplitudes of three reference phase voltages during the current sampling interval. The reference phase voltages are equally spaced between the four carriers as shown in Figure 2.9, for a five-level inverter. For modulation indexes less than (half of the maximum Modulation Index in the linear range of modulation for a five level

16 34 inverter), the reference phase voltage spans inner two carriers. For modulation indexes higher than 0.433, the reference phase voltages expand into the outer carrier regions. The addition of V offset1, obtained from Equation (2.2), to the reference phase voltage ensures that the modified reference voltages always remain within the carrier regions through the linear modulation range. The reference phase voltages cross the triangular carriers at different instants of a sampling period T s shown in Figure Each time a reference phase voltage crosses the triangular carrier, it causes a change in the inverter state. The phase voltage variations and their time durations are shown in Figure The sampling time interval T s, can be divided into four time intervals T 01, T 1, T 2 and T 03. T 01 and T 03 are defined as the time durations for the start and end inverter switching vectors respectively in a sampling time interval T s. T 1 and T 2 are defined as the time durations for the middle inverter switching vectors, in a sampling time interval T s. It should be noted from Figure 2.10 that the middle switching vectors are not centered in a sampling interval T s. So an additional offset (offset2) needs to be added to the reference phase voltages, so that the middle inverter switching vectors can be centered in a sampling interval. The time duration, at which the A phase crosses the triangular carrier, is defined as T a cross. Similarly, the time durations, when the B phase and C phase cross the triangular carrier, are defined as T b cross and T c cross respectively. Figure 2.10 shows a sampling interval when the A phase is in the carrier region C 1 while the B phase and C phase are in carrier region C 2, the time duration, T a cross, (measured from the start of the sampling interval) at which the A phase crosses the triangular carrier is directly proportional to the phase voltage amplitudes, V AN. The time duration T b cross at which the B phase crosses the triangular carrier is proportional to V V + 4 * DC BN and the

17 35 time duration, T c cross, at which the C phase crosses the triangular carrier and it is proportional to V V + 4 * DC CN. Therefore * VDC * T a_cross = V AN + T as 4 = (2.4) T V T = V + * = T + T 4 * DC s * c_cross CN cs s 4 VDC (2.5) T V T = V + * = T + T 4 * DC s * b_cross BN bs s 4 VDC (2.6) Where, magnitudes. T * as, T * bs, T * cs are the time equivalents of the phase voltage The proportionality between the time equivalents and corresponding voltage magnitudes is defined as follows: V 4 T DC s V = T * AN * as V 4 T DC s V = T * BN * bs V 4 T DC s V = (2.6a) T * CN * cs

18 36 Figure 2.11, shows the situation, where the reference phase voltages span the entire carrier region for a five level inverter scheme. The time durations, at which the reference phase voltages cross the carrier, can be determined similarly. As shown in Figure 2.11, T across is proportional to * VDC V AN - 4 whereas T V bcross is proportional to * DC V BN + 2 and T ccross is proportional to V * DC V CN + 4. Figure 2.11 Determination of the T a cross, T b cross and T c cross during switching interval T S Therefore, from Equation.(2.5) T first cross = min (T x cross ), T second cross = mid (T x cross ), (2.7) T third cross = max (T x cross ), X= a, b, c In the present work, the T a cross, T b cross and T c cross time durations obtained above are used to centre the middle switching vectors, as in the case of two level inverters, in a sampling interval T s. The time duration at which the reference phases cross the triangular carriers for the first time, is defined

19 37 as T first cross. Similarly, the time durations, at which the reference phases cross the triangular carriers for the second and third time, are defined as, T second cross and T third cross respectively, in a sampling interval T s. The time durations T first cross, T second cross and T third cross decides the switching times for the different inverter voltage vectors, forming a triangular sector, during one sampling interval T s. The time durations for the start and end vectors are T 01 = T first cross, T 03 = T s - T third cross respectively as shown in Figure The middle vectors are centered by adding a time offset T offset2 to T first cross, T second cross and T third cross. The time offset T offset2 is determined as follows. The time duration for the middle inverter switching vectors T middle is given by, T middle = T third cross -T first cross (2.8) The time duration of the start and end vector is, T 0 =T s - T middle (2.9) Thus the time duration of the start vector is given by, T 0 /2 = T first cross + T offset2 (2.9a) Therefore, T offset2 = T 0 /2 -T first cross (2.10) The addition of the time T offset2 to T a cross, T b cross and T c cross gives the inverter leg switching times T ga, T gb and T gc for phase A, B and C, respectively.

20 38 T ga = T a cross +T offset2 T gb = T b cross +T offset2 (2.11) T gc = T c cross +T offset2 The traces of different timing signals, for the proposed PWM scheme, are shown in Figure 2.13 and Figure 2.14, for a five level PWM generation. The traces of T a cross for various modulation indices are shown in Figure The traces of T first cross, T second cross and T third cross are shown in Figure 2.13a while the traces of T g first cross, T g second cross and T g third cross are shown in Figure 2.13b. It can be seen from Figure 2.13b, that the time durations for the start vector (T g first cross ) and for the end vector (T s - T g third cross ) are equal. Thus the middle vectors are always centered, in a sampling time interval T s. The corresponding traces of the total offset, * T as + T offset2, added to the sinusoidal reference phase voltage to make the SPWM equivalent to the SVPWM is shown in Figure Steps Involved in the Proposed Method The following are the steps involved to find out the switching periods of inverter legs for n level inverter scheme, Step: 1 Read the sampled amplitudes of V AN, V BN and V CN from current sampling interval the Step: 2 Determine the time equivalents of phase voltages, i.e. T as, T bs and T cs. Step: 3 Find T offset1 using T max and T min, T max, T min are the maximum and minimum of T as, T bs and T cs.

21 39 Step: 4 Determine T effective. Step: 5 Determine T a cross, T b cross and T c cross. Step:6 Sort T a cross,t b cross and T c cross to determine T first cross,t second cross and T third cross. i. The maximum of T a cross,t b cross and T c cross is T third cross. ii. The minimum of T a cross,t b cross and T c cross is T first cross.and the remaining one is T second cross. Step:7 Assign first_cross_phase, second_cross_phase and third_cross_ phase according to the phase which determines T first cross,t second cross and T third cross. Step: 8 Determine T ga, T gb and T gc. Figure 2.12 Trace of T a cross for MI 0.41 and 0.83

22 40 (a) (b) Figure 2.13 Traces of T first cross, T second cross and T third cross (a) Non-centered time duration for middle vectors (b) Centered time duration for middle vectors, after addition of required offset, T offset2 Voltage (V) Time (S) Figure 2.14 Modulation index profile of T offset1 + T offset2 for modulation index=0.85

23 COMPARISON OF SPWM AND SVPWM Table 2.1 Comparison of SPWM and SVPWM S.NO SPWM Proposed SVPWM 1 Generate high harmonic distortion in the output voltage or current 2 Provides less efficient use of supply voltage 3 For m=1, amplitude of fundamental for V ao is V dc /2 amplitude of line to line is 3/2 Generate low harmonic distortion in the output voltage or current Provides more efficient use of supply voltage Maximum possible phase voltage without over modulation is 1/3 V dc Amplitude of line to line isv dc V dc 4 DC utilization of SPWM is low 5 It treats the three phase quantities separately 6 Extension of scheme into over modulation range is difficult DC utilization of is better than SPWM In SVM, the three phase quantities are treated using single equation known as space vector Extension of scheme into over modulation range is easy 7 Independent on number of levels, number of phases, level of dc voltage unbalance and modulation modes Depends on number of levels, number of phases, level of dc voltage unbalance and modulation modes

24 SIMULATION OF CONTROL TECHNIQUES FOR MULTILEVEL INVERTERS USING MATLAB/SIMULINK Figure 2.15 shows the MATLAB/SIMULINK model for five level PSPWM based cascaded multilevel inverter. In this model the two H bridge inverters are connected in series in order to form five level cascaded multilevel inverters. The two level carrier based PWM techniques was extended to multilevel inverters by making use of several triangular carrier signals and one reference signal per phase. For m level inverter, (m-1) carriers with the same frequency f c and same peak to peak amplitude A c are disposed such that the bands they occupy are contiguous. The reference is continuously compared with each of the carrier signals. If the reference signal is greater than a carrier signal, then the active device corresponding to that carrier is switched ON, and if the reference signal is less than a carrier signal, then the active device corresponding to that carrier is switched OFF. Figure 2.15(b) THIPWM is quite similar to PSPWM, unlike PSPWM; in THIPWM third or zero sequence voltage is added to pure sinusoidal modulating wave Simulation Results A comparison between different carrier techniques for a 5 level inverter using PSPWM and THIPWM modulating signal is performed. The carrier and modulating signal frequencies are 5 khz and 50 Hz respectively. For the PSPWM and THIPWM technique, Figure 2.15(a) and 2.15(b) indicate the multilevel SIC carrier based control technique which shows the carrier bands. Modulation waveform and inverter output waveforms are obtained for m a =1, m f =20.

25 43 (a) (b) Figure 2.15 MATLAB/SIMULINK model for 5-level cascaded multilevel Inverter (a) PSPWM (b) THIPWM

26 Modeling of Proposed SVPWM The SVPWM is implemented in the MATLAB/SIMULINK environment based on the equations from Equation 2.1 to Equation The individual blocks are modeled with the corresponding equations and are linked together to obtain the simulation results. The blocks used to simulate the SVPWM control technique for three phase cascaded multilevel inverter are shown in Figure Figure 2.16 Matlab/simulink model of a three phase cascaded multilevel inverter with the proposed SVPWM The offset voltage waveforms are derived based on the equations for offset voltage and from the sampled intervals of phase voltages. The offset voltages are obtained for individual crosses like first_cross, second_ cross and etc., The obtained offset voltage waveform for three phase five level cascaded multilevel inverter are as shown in Figure This offset voltage waveform

27 45 is for the first_cross in similar way the other offset voltages are obtained for every cross. Magnitude (V) Time (Seconds) Figure 2.17 Offset voltage waveform After obtaining the offset voltages for individual crosses the time equivalents are obtained with the addition of the time, T offset2 to T a cross, T b cross and T c cross gives the inverter leg switching times T ga, T gb and T gc for phases A, B and C, respectively which is shown in Figure This switching time intervals are given to the respective phase power switches and the effective voltages for all the phases are obtained and the same is captured with the aid of scope block in the MATLAB/SIMULINK editor and the same is shown in Figure The respective phases A, B, C are as shown in red, blue and green respectively. The phase sequence for the output effective voltage waveform is A, B and C. The output waveform coincides with the desired pattern which confirms that the respective switches are turned ON and OFF at correct instances without any crossovers.

28 46 Figure 2.18 Effective voltage waveform Time (Seconds) Magnitude (V) Magnitude (V) Time (Seconds) Figure 2.19 Four triangular waveforms and the time equivalents of the phase voltages To obtain the switching pulses for the five level cascaded Configurations, the (n-1) triangular carrier waveforms are chosen and the same is shown in Figure The carrier waveforms and their respective time equivalents obtained for the respective phase voltages are shown in Figure The same pattern is obtained for different time instances for

29 47 understanding purpose, a particular time instant with the desired phase sequence is presented. The output phase voltage waveforms obtained with the aid of the derived pulses from the modelling is shown in the Figure The Figure 2.21 shows the line voltage waveforms for the modelled system with the SVPWM control algorithm for three phase five level inverter. Magnitude (V) Time (Seconds) Figure 2.20 Phase voltage waveforms Magnitude (V) Time (Seconds) Figure 2.21 Line voltage waveforms

30 Results The simulation is done for all the discussed control techniques for different frequencies, different modulation indices and the waveforms are analyzed. The parameters such as output voltage level, various levels of THD obtained for individual algorithm are captured at the required instances and the same is plotted for the study of the particular control algorithm and the selection of an suitable algorithm is done. The output line voltage levels of the simulated system for different harmonics order is shown in Figure Here the output is plotted for all the control techniques employed for simulation. Among these of these the APOD and SVPWM give the better fundamental voltage magnitude when compared with the other techniques. The plot also reveals that the lower order harmonics are also less for these two techniques when compared to other control algorithms for multilevel configuration. As the harmonics order increases the magnitude of output harmonics is reduced significantly. At higher order harmonics the APOD and SVPWM techniques give better results for the elimination of the lower order harmonics. Even though the higher order components present at the output can be easily filtered out with least values of L and C components and the losses on the filtering. Figure 2.22 Harmonic spectrum of phase voltage with different control techniques

31 49 The output waveforms were analyzed in terms of percentage of output THD by varying the modulation index for the different techniques adopted for simulation of the multilevel inverter configuration. The MI is varied from 0.1 to 1 and the output THD levels are captured and the same is plotted as shown in Figure The percentage THD is very higher for lower MI and it is almost seventy percentage when the MI = 0.1 and slightly differs for different control techniques. As MI is increased progressively the output THD levels reduced considerably for specific control techniques. As far as the output THD levels are concerned the SVPWM technique is showcasing the better performance when compared to the other control techniques adopted for simulation. From the Figure 2.23 it is evident that SVPWM gives the least THD level when the MI is greater than Figure 2.23 Output phase voltage % THD Vs modulation index with different control technique The current drawn by the load is noted for different modulation indices for the different control techniques as shown in Figure As the

32 50 MI increases the current drawn by the load is increased but it differs for different control techniques. At MI is 0.8, all the control techniques almost draws the same load current but for higher MI the few control strategies gives the better results in terms of the magnitude of the current. If the current level decreases the losses on the system will get decreased which is the indication of the higher magnitude of fundamental component, which is a desired outcome for the control techniques. The magnitude of the current is low at the higher modulation index for certain control techniques (for APOD, PS and SVPWM) as indicated in Figure Among these proposed control techniques the PS, APOD and SVPWM. The SVPWM gives at the better performance in all the operating conditions. Figure 2.24 Load current Vs modulation index with different control technique The graphs were plotted for output percentage THD for different control techniques as shown in Figure From the graph it is inferred that for the given MI the output THD levels get differed based on the control technique. As far as THD levels are concerned the control techniques such as APOD, PD,SIC and SVPWM, only SVPWM shows the better performances,

33 51 of which the other techniques like PD and SIC are not satisfied in terms of output voltage magnitude and load currents. Figure 2.25 Output THD Vs various modulation techniques for MI =1.0 Even though some control techniques are showcasing the similar results in certain aspects, it should be noted for the flexibility in implementation for different levels, consistency in performance with slight modifications in load parameters. Based on these, SVPWM control technique is considered as a superior one for the hardware implementation with the latest digital processors. 2.8 CONCLUSION The performance of any power converter depends on the modulation algorithm employed and so the multilevel inverters. Several works on the modulation techniques for the two and three level inverters were implemented but for higher level inverters. The modulation techniques are still mostly unexplored because of large number of inverter switching states and they increase the computational difficulties. The various modulation techniques

34 52 were simulated using the MATLAB/SIMULINK environment and the output parameters were presented and elaborately discussed. The analysis is done richly with respect to the fundamental output voltage levels, output total harmonics distortion levels, different modulation indices for multilevel configuration with the different control techniques. In SVM for three phase five level inverter, five kinds of switching states exist in each phase. The five level inverter has 5 3 = 125 switching states/space vector combinations, 96 sectors, 61 locations and four layers. A novel voltage modulation scheme of the SVPWM has been presented which gives the performance like that of SVM techniques for cascaded multilevel inverter. The implementation and performance of the proposed scheme yields best results and also the centering of the middle inverter switching vectors of the SVPWM is achieved by the addition of an offset time signal to the inverter gating signals, derived from the sampled amplitudes of the reference phase voltages. The proposed SVPWM scheme covers the entire modulation range and over-modulation too. The proposed technique does not need any sector identification and voltage vectors as the case in conventional SVM schemes. Complicated calculations for inverter switching vector times and look-up tables for selecting the inverter switching vectors are also avoided in this proposed method. This reduces the computation time required to determine the switching times for inverter legs and memory requirement of the digital processors making the algorithm suitable for real-time implementation. The simulated output of the proposed method gives the least total harmonic distortion and also the reduced losses on the power circuit.

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