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Performance Evaluation Of OCC┬ĺed Single-Phase Inverter For Grid Connected PV System

Jaysing A. Kshirsagar1, K.Vadirajacharya2
  1. M.Tech Student, Department of Electrical Engineering, Dr. Babasaheb Ambedkar Technological University, Lonere, Maharashtra,(India).
  2. Associate Professor, Department of Electrical Engineering, Dr. Babasaheb Ambedkar Technological University, Lonere, Maharashtra, (India).
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Recent years, electricity sector is reforming along with various renewable energy promotion policies has increased the importance of small gridconnected photovoltaic (PV) systems utilizing singlestage single-phase inverters. This paper propose a singlestage inverter with maximum power point tracking (MPPT) and one cycle control (OCC) for grid connected (PV) system. This control scheme is based on the output current-adjusting feature of one cycle control. The output current of inverter can be adjusted according to the voltage of the photovoltaic (PV) array so as to extract the maximum power from it. Schemes based on one cycle control (OCC) which do not require the service of a phase locked loop for interfacing the inverter to the grid are increasingly being employed for such applications. However, the OCC-based schemes reported earlier require sensing of the grid voltage which somewhat offsets one of the inherent strengths of OCC-based systems. In an effort to overcome the above limitation, an OCC based grid connected single-stage PV system is proposed in this paper which does not require sensing the grid voltage. Further, it requires less no. of sensors (two) as compared to that required (four) in the earlier reported scheme for the implementation of the core controller comprising of OCC and MPPT blocks. The viability of the proposed scheme is confirm by performing simulation and results validation.


One Cycle Control (OCC); Maximum Power Point Tracking (MPPT); PV array; Single phase grid connected inverter.


Solar photovoltaic (PV) based systems are increasingly being used for electricity production in the context of global warming, climate change, and rapid exhaustion of fossil fuels. A portion of the huge gap between the expected demand and availability of the electricity to be met from renewable energy sources like solar PV. Further, the renewable energy promotion policies across different parts of the globe, like feed-in tariff, renewable portfolio, standard, net metering, etc. Photovoltaic (PV) systems are ideal distributed generation (DG) units, and they offer many advantages such as no fuel costs, no pollution, no noise, and little maintenance. [1], are providing considerable incentives even to individual single phase customers to install solar PV panels and sell the excess power generated to the utility. A reliable and low cost single phase grid connected inverter which require little maintenance has become the order of the day for interfacing such low capacity systems to grid. Typically grid connected photovoltaic system has more than one power processing stages [2]. The first stage is usually a dc–dc converter which draws peak available power from the solar array by incorporating maximum power point tracking (MPPT) and also provides a boost in the dc-link-voltage level. The output of this stage is inverted using single or multiple stage dc– ac inverters before feeding to the grid [3]. Unlike the two-stage systems, inverter in a single-stage system performs the following two functions: 1) extracts peak available power from the solar array by employing a proper MPPT algorithm and 2) dumps the power derived from the solar array on the grid by maintaining the power-quality discipline of the utility. Hence, the control configuration of single stage inverter based grid connected systems generally consists of two current control loops. A fast inner current controller regulates the current injected to the grid while maintaining prescribed total harmonic distortion (THD) and power factor, while a slow outer current-control loop incorporates the MPPT algorithm employed. When interfacing PV system to grid, it required phase lock loop (PLL). Designing a PLL for interfacing with a weak grid is always a difficult proposition considering the non idealities like frequency variation and harmonic distortions present in the line voltages [5]. In an effort to simplify the control structure of grid-connected inverters in a PV system, schemes based on OCC have been proposed [3], [4]. Systems based on OCC do not require the service of a PLL [6]. The one cycle controlled single phase inverter is very suitable for realisation and controlling the maximum power from the solar array is very sensitive to the set of design parameters. One cycle controller requires less number of sensors (two) as compared to that required (four) in [4] for the implementation of the core controller comprising of OCC and MPPT blocks.


A single-stage grid connected PV system [7] having a single-phase full bridge voltage source inverter is shown in Fig. 1. The inverter switches are controlled to generate output voltage from the inverter whose fundamental component is VI.
By controlling the magnitude and phase of VI through a proper pulse width modulation strategy, the power flow from the solar array to the grid can be controlled while maintaining a high power factor and low harmonic distortion. Considering the phasor model of the system shown in Fig. 2 and assuming the system to be lossless, the expression for real power flow from the inverter to the grid can be expressed as follows:
where Vs is the rms grid voltage, ω is the grid frequency, and δ is the phase angle between the fundamental component of the output voltage of the inverter and the grid voltage. The inverter, however, cannot be controlled with the basic OCC-based control technique as basic OCC based schemes exhibit instability in operation when the converter involved is operated in an inverting mode of operation [8]. In order to overcome this problem, a modified OCC ( M-OCC ) -based on scheme has been reported in [8]. Although the scheme presented in [8] does not require the service of a PLL, it needs to sense instantaneous grid voltage similar to the case of [4]. In the scheme reported in [8], the sensed grid voltage is multiplied by a constant gain to generate a fictitious current signal if in phase with the grid voltage. This fictitious current signal is then added to the actual current drawn by the inverter. The sum of these two signals is then used by the OCC core controller to generate gating pulses for the inverter switches.
The scheme proposed in this paper does not sense the grid voltage to generate the fictitious current signal required to circumvent the issue of instability in OCC based inverter. It synthesizes the fictitious current signal required by multiplying the fundamental component of the inverter output voltage with a constant gain. Information regarding the inverter output voltage is obtained from the switching function used to trigger the inverter switches and not by sensing the inverter output voltage per sec. The schematic control block diagram of the proposed scheme is shown in Fig. 3. The dc-link capacitor voltage is sensed and compared with a set reference, and the error so generated is fed to a proportional and integral regulator to produce a signal Vm. A sawtooth waveform of constant frequency having a peak to peak value of 2Vm is generated using a resettable integrator. A free running clock having a time period Ts is used to reset the integrator.The time constant of the integrator Ti is chosen to be half of Ts. A fictitious current signal proportional to fundamental component of the output voltage of the inverter (if =VI1/Rp) is added with the source current and properly scaled to obtain the modulating signal x, where,
In order to obtain VI1 and hence if inverter switching pulses are passed through a saturator. The output of the saturator pulsates between the scaled dc-link voltage (Vdc) and zero in tandem with the pulsation of the switching sequence between the states one and zero. The signal proportional to VI is obtained by filtering the output of the saturator. The harmonic spectrum of saturator output has: 1) A fundamental frequency component (50 Hz); 2) A dc component; and 3) Higher frequency components centered around multiples of switching frequency. Hence, a band pass filter (BPF) is required to retrieve the fundamental component of this signal and filter out the dc and higher order components. A second-order BPF having a central frequency equal to the power frequency (50 Hz) is used for the purpose. The modulating signal is multiplied by a gain Rs and is then compared with the sawtooth waveform to generate the switching pulses. At every rising edge of the clock pulse, S2 and S4 are turned on which leads to the increment in source current is. When the modulating signal becomes equal to the sawtooth waveform, S2 and S4 are turned off and S1 and S3 are turned on so that the modulating signal and hence is decrease. The rising and falling slopes of is given by (vs+ Vdc)/ L and (vs−Vdc )/L, respectively, where vs is utility voltage, Vdc is the dc-link capacitor voltage, and L is the magnitude of the boost inductor.
The modulating signal x is being compared with the saw- tooth waveform to generate the switching pulses. When x is less than the sawtooth waveform, S2 and S4 are on, and the output voltage of the inverter is −Vdc. When x is greater than the sawtooth waveform, S1 and S3 are turned on, and the output voltage of the inverter is +Vdc. Hence, the average output voltage of the inverter during a switching time period (time period of the sawtooth waveform) is
Therefore, it can be inferred from (3) that the average inverter output voltage in a switching time period is proportional to the modulating signal x. Further, the fundamental component of the output voltage of the inverter will be in phase with the modulating signal. By combining (2) and (3), the expression for inverter output voltage averaged over a switching time period is obtained as follow;
From the aforementioned expression, it can be inferred that VI and is are having a phase shift of either 0├â┬ó├é┬Ś├é┬Ž or 180├â┬ó├é┬Ś├é┬Ž between each other.


P&O method is one of the popular methods to track the maximum power point [9]. Implementation of MPPT by P&O method is generally done by using DSP or microcomputer, but discrete analog and digital circuitry can also be used for the purpose [10]. The analog controller proposed in this paper for the implementation of the P&O algorithm is shown in Fig. 4. The controller consists of an analog multiplier, a sample- and-hold circuit, a free-running clock, a toggle switch, and an integrator. The P&O controller receives the signal Vm from the OCC controller of Fig. 3. The output of the P&O controller is Vdc∗ which sets dc-link voltage reference required by the OCC controller of Fig. 3. An integrator connected to the output of a toggle flipflop generates the voltage reference Vdc∗. The period of the P&O cycle is decided by a free-running clock which sets sampling instants for the sample-and-hold circuit and toggling instants for the toggle flip-flop. Depending on the output level of the toggle flip-flop, Vdc∗ can have either a rising or a falling slope. The rate of change in Vdc∗ is kept much smaller than the control bandwidth of the OCC controller. An analog multiplier of low bandwidth is used to perform the division Vm/Vdc. The signal Vm/Vdc is sampled at the beginning of a period of a P & O cycle using the sample-and-hold circuit.
A comparator compares the current value of Vm/Vdc with that of its previous value stored in the sample-andhold circuit. A positive comparator output implies that in the current cycle, the power delivered by the inverter has decreased as per [11] while a negative comparator output indicates an increment in power in the current P&O cycle. Therefore, when the output of the comparator is positive, the slope of Vdc∗ is reversed to that followed in the previous P&O cycle. Furthermore, if the comparator output is negative, the slope of Vdc∗ is maintained the same as that of the previous cycle.


In order to predict the performance of the proposed one cycle-controlled voltage-sensorless grid-connected system, detailed simulation studies are carried out on MATLAB–Simulink platform. In order to objectively show that the proposed voltage sensorless scheme does not have the problem of current instability while operating in the inverting mode of operation, a model of the system shown in Fig. 1 is simulated [7]. The parameters the inverter chosen for the purpose of simulation [7] and the controller are as follows: Switching frequency: 20 kHz; DC-link capacitor: 2200 μF; Series inductor: 2 mH; Rp: 1.5Ω; Rs: 0.16Ω; Quality factor of BPF (Q):2; Control frequency of BPF: 49.8 Hz. The specifications for the solar array used in the simulation study are provided in Table I, corresponding to 1000W/m2 and 800W/m2 insolation levels. Simulated Performance of PV array during 1000W/m2 insolation level shown in Fig. 5. The dc-link reference is externally set at 220 V. The grid considered as a 230 Vrms 50-Hz system.
When isolation level abruptly changed from 1000W/m2 to 800W/m2. The DC link voltage is suddenly fall at 188V and current is changed from 8.8A to 6A. And maximum power output of PV array is changed from 2kw to 1.5kw at 3 sec is shown in Table II. After 8 sec, the voltage, current, power is settle back to the initial value. When isolation level abruptly changed from 1000W/m2 to 800W/m2. The DC link voltage is suddenly fall at 188V and current is changed from 8.8A to 6A. And maximum power output of PV array is changed from 2kw to 1.5kw at 3 sec is shown in Table I. After 8 sec, the voltage, current, power is settle back to the initial value. Fig. 6 Shows the Simulation results such as waveforms of the DC link voltage, Grid current, and Grid voltage. From the simulated performance, it can be inferred that the system supplies the available maximum power from the PV array to the grid. The transient performance of the system can be seen during the change in insolation levels. Moreover, it can be observed from the simulated performance that the changes in PV current and dc-link voltage are smooth during the change in insolation level which implies a satisfactory transient performance for the system.
The steady-state grid voltage, source current, dc-link voltage, and the fictitious current signal obtained from the filtered output of the switching pulses of the inverter are shown in Fig. 6. It can be noted that the grid voltage and source current are almost 1800 out of phase thereby demonstrating the inverting mode of operation. The measured harmonic spectrum of the current supplied by the system to the grid and the grid voltage from which it can be inferred that all the low order harmonics to that of the fundamental component. As an OCC-based scheme poses itself as equivalent impedance to the grid, distortions present in the grid voltage also appear in the current drawn by the system from the grid.


An M-OCC based Single phase Single-stage voltage senseless grid connected PV system has been proposed. The limitation of the existing OCC based inverters, such as requirement for sensing the grid voltage to tackle the instability problem, is circumvented in the proposed scheme. The proposed scheme is based on a single stage of power con version and is realized by utilizing a considerably less number of sensors compared to that of conventional schemes. Further, the core controller of the proposed scheme can be realized by means of a very simple analog controller. All the aforementioned features of the scheme make it an ideal candidate for small and distributed single-phase grid connected PV systems.
Detailed simulation studies have been carried out to verify the effectiveness of the scheme. The viability of the scheme has been confirmed by performing detailed simulation studies.