Microsoft Word - 38-3746_s1_ETASR_V10_N5_pp6374-6379 Engineering, Technology & Applied Science Research Vol. 10, No. 5, 2020, 6374-6379 6374 www.etasr.com Gotekar et al.: A Single Phase Grid Connected PV System working in Different Modes A Single Phase Grid Connected PV System working in Different Modes Pritee S. Gotekar Electrical Engineering Department Priyadarshini College of Engineering Nagpur, India p_somkuwar@yahoo.com S. P. Muley Electrical Engineering Department, Priyadarshini College of Engineering, Nagpur, India muleyshubhada68@gmail.com D. P. Kothari Gaikwad Patil Group of Institutions Nagpur, India dpkvits@gmail.com Abstract-The current grid standards for the single-phase residential PV system expect it to operate at Maximum Power Point Tracking (MPPT) mode under normal operating conditions and to maintain the voltage profile whenever a grid fault occurs. The proposed system supplies power to the load under stable conditions and the PV system works in MPPT mode. When the fault occurs at the Point of Common Coupling (PCC) and the voltage is reduced, the proposed controller maintains the voltage profile by injecting the current fed by the current controller at the PCC. The controller shifts from MPPT to the faulty mode and maintains voltage as per grid requirements. During islanding conditions, the PV system successfully caters to the requirements of the load by shifting the control from MPPT to islanding mode. When the PV system is in operation the power quality is enhanced. Keywords-maximum power point tracking (MPPT); photovoltaic (PV) systems; perturb and observe (P and O); point of common coupling(PCC) I. INTRODUCTION Due to the incessant reduction of the photovoltaic (PV) module price and to the increase of the pursuit for eco-friendly energy systems, there is a spurt in the demand for solar PVs. The future PV systems would have to fulfill the requirements for the generation closer to the consumption points [1, 2]. The PV modeling technique and implementation of fuzzy based MPPT systems to track maximum power efficiently is explained in [3-4]. The precise control of the duty cycle with respect to various atmospheric conditions is obtained in [5]. A peak current controller strategy is used to generate the gate pulses of semiconductor switches which control both active and reactive powers [6-8]. PV systems in the future should perform a number of functions like reactive power control, Maximum Power Point Tracking (MPPT), islanding detection, power quality improvement and Fault Ride-Through (FRT) capability [9-11]. Phase, amplitude, and frequency of the grid voltage are key information for the operation of inverter systems connected to the grid. In grid-connected inverters, the correct and accurate detection of the phase angle, amplitude and frequency of the grid voltage are essential in ensuring the correct generation of reference signals and to meet future standards, which can be estimated using a Phase-Locked Loop (PLL) [12-13]. Power electronic devices draw large amounts of reactive power and inject harmonics in the network [14]. A multilevel single phase inverter using PI controller is used to improve power quality in [15]. Voltage sag occurrence is a common issue which may cause unnecessary tripping in the case of a single phase system that is working in grid connected or islanded mode [16-17]. To address the reactive power control issue caused by the use of loads which affects the current being drawn from the source, a PV system is used in [18]. In islanding mode, the amplitudes and waveforms of load voltages are maintained sinusoidal by the voltage controller. The transfer of modes (islanded to grid connected and vice-versa) is implemented using the synchronization controller as per the accessibility of the grid [19-21]. The objective of the proposed research is to design a single phase grid connected PV system. The key contributions of this paper are: • The design of a PV system depending upon the load requirements using Perturb and Observe (P and O) for MPPT. • A DC-DC boost controller is proposed to maintain the output voltage constant. • The implementation of a PV system controller capable to supply active and reactive power during normal operating conditions. • The proposed controller injects reactive current when fault occurs at the Point of Common Coupling (PCC) during voltage sag conditions. • The PV system needs to operate in islanded mode. II. SYSTEM CONFIGURAtION Figure 1 shows the block diagram of the system under consideration. The PV system is configured as dual stage with PV system connected to the PCC through DC-DC boost controller and inverter with the grid. This system operates in two modes, grid connected and islanded mode. The block diagram includes the PV array, the boost converter, an inverter, and the power control system [10]. Corresponding author: Pritee S. Gotekar Engineering, Technology & Applied Science Research Vol. 10, No. 5, 2020, 6374-6379 6375 www.etasr.com Gotekar et al.: A Single Phase Grid Connected PV System working in Different Modes Fig. 1. Block diagram of the system. III. REACTIVE POWER CONTROL Under normal conditions, the PV system is operating in MPPT mode in order to supply as much energy as possible to the grid. As per the grid requirements, when fault occurs at PCC, the PV inverter should inject reactive current to bolster up the grid voltage. The control system consists of the MPPT, an Orthogonal Signal Generator (OSG) unit, controllers to generate current reference generation, and a PWM generation block. As the inverter output voltage is nonsinusoidal, a lowpass filter is connected between the inverter and the grid. Igα and Igβ represent the grid currents in the ‘αβ’ frame and Vgα and Vgβ represents grid voltage in the same frame. Equations (1) and (2) represent active power (P) and reactive power (Q) [11]. The current references are generated using PI controllers P = �� � V� ∗ I� + I� ∗ V� � (1) Q = �� � V� ∗ I� − I� ∗ V� � (2) A. PV System A PV system consists of PV modules connected in series and in parallel depending upon DC system voltage and power. The peak value of product of voltage and current represents the Maximum Power Point (MPP) Pmax. To extract maximum power from the given irradiance conditions the solar module should always be operated within that region. The implemented technique to extract that point is P and O. A 2kW PV system is considered. The system parameters are indicated in Table I. TABLE I. SYSTEM PARAMETERS Sr No Device Components 1 DC link capacitor C=2500µF, reference voltage=350V. 2 Boost converter L=2.9mH, C=70µF, switching frequency =5kHz 3 LC filter L=0.1mH, C=100µF 4 Linear load Non linear load 1kW and 500 VAR 1kW and 500 VAR 5 Source 230V (rms), 50Hz B. Boost Converter It is used to step up the input voltage and MPP. The main equations used for analysis are (3)-(5) [2] and the nomenclature is given in Table II. M = ���� = �(���) (3) L = ���∗���∆! (4) C �# = $%&(�∗(ɷ ∗�%& ∗∆�%&) (5) where M is the modulation index, Vin is the input voltage, L is the boost inductance and C is the capacitance of the boost converter. C. Synchronisation To assist the computation of active power (P) and reactive power (Q) and for proper grid synchronization, the OSG is used. P and Q are calculated by using the OSG system whereas T/4 delay PLL is considered in this research. The OSG for single phase system is indicated in Figure 2 and the Simulink model is shown in Figure 3. Fig. 2. Orthogonal signal generation for a single phase system. The reactive power injection depends upon: I( � + I) � = I* � ≤ Imax (6) The minimum reactive current (Iq) to be injected to the grid is given by (7). Active power is restored to maintain the frequency limits, based on the peak value of (8). Iq = 01 2 13 Deadband , 0.9 ≤ �� �= ≤ 1 2x ���� x I*, 0.5 ≤ ���= ≤ 0.9 I* , 0.1 ≤ ���= ≤ 0.5 (7) Ip = 01 2 13 Im , 0.9 ≤ �� �= ≤ 1 @I* − (2 X ���= X I*)�, 0.5 ≤ ���= ≤ 0.9 0, 0.1 ≤ ���= ≤ 0.5 (8) The quality of power to be injected to the grid depends on the current controller. The exquisite design of filters and selection of harmonics compensators is prerequisite of power quality. The gain of the Proportional Resonant (PR) and Harmonic Compensator (HC) control in the BC reference frame is shown in (9) and (10): � G$E(s)� = K$ + HIJJKL (ɷM )K (9) � GN#(s)� = HIOJJKL (PɷM )K (10) Engineering, Technology & Applied Science Research Vol. 10, No. 5, 2020, 6374-6379 6376 www.etasr.com Gotekar et al.: A Single Phase Grid Connected PV System working in Different Modes Fig. 3. OSG transformation and GPR+HC controller. Gp(s) Gq(s) Ig 1 1 Ls Vg Ig P* P Q Q* Vgα Vgβ LCfs 2 +1 Vg 2 α + Vg 2 β GPR(s) +GHC(s) 1+1.5s Fig. 4. Control diagram of single phase grid connected PV system based on PQ theory. Fig. 5. Simulink model of the PV system connected to load and grid. TABLE II. NOMENCLATURE Symbol Description Symbol Description Proportional gain V� Voltage of the grid L Inductance of the DC-DC boost converter Ton Time during which the semiconductor switch of the boost converter is ON PPV Power output of the PV system during faulty conditions V Grid instantaneous voltage Imax Maximum power point current from PV Iq Reactive current requirements of the grid Ip Active current requirements of the grid PMPP Maximum power output of the PV system I� Current of the grid IN Nominal inverter current VN Nominal grid voltage K�P Harmonic compensator gain C�# DC link capacitance D Duty cycle of the DC-DC boost converter ∆I Allowed current ripple (10%) P* Reference active power PDC Average power of DC Link Q* Reference reactive power VDC Average voltage of DC Link ɷ Frequency of grid (r/s) ∆VDC Amplitude of voltage ripple C Capacitance of the filter G$�s� PI controller for active power G)�s� PI controller for reactive power Engineering, Technology & Applied Science Research Vol. 10, No. 5, 2020, 6374-6379 6377 www.etasr.com Gotekar et al.: A Single Phase Grid Connected PV System working in Different Modes GPR(s) is the transfer function of PR controller while GHC(s) is the transfer function of the harmonic compensator. The combination of PR and HC is involved to obtain a better control during dynamic conditions when operating mode switches from MPPT to low voltage ride through. The current controller is shown in Figure 4 and the Simulink model is shown in Figure 5. IV. SIMULATION RESULTS System parameters are given in Table II. Figure 6 shows the P-V curves for the given system. It is observed that MPP changes with change in irradiance. It is shown that the grid is supplying power to the load until t=1s. At this instant, a fault occurs and the PV system completely starts supplying power to the load. Various conditions were considered for the simulations in Simulink. Fig. 6. PV curves for varying irradiance A. Load Supplied by Source The simulation was run for 1.5s. Figure 7 shows the DC link voltage across a capacitor which is maintained constant at 350V. Initially up to 1s only the grid was acting as a source, supplying power to the linear load as shown in Figure 8. Power supplied to the linear and nonlinear load is shown in Figure 9. Fig. 7. DC Link Voltage Fig. 8. Active and reactive power of linear load. Fig. 9. Active and reactive power of linear and nonlinear load. B. Load Supplied by the Source and the PV System A combination of linear and nonlinear load is supplied up to 1s to the source. Due to the occurrence of fault at PCC at t=1s, when the source fails to fulfill the requirements of the load, the PV system starts supplying power after t=1s. The simulation is run for 1.5s as shown in Figure 10. Fig. 10. Load supplied by the source and the PV system. Start Read V VN,IN,VPV, IPV If 1.1≥Vg ≥ 0.9 VN P* = PMPP Q* = 0 P* = PPV Q* = 1 * V * Iq 2 P* = PMPP Q* = 0 If 0.9 ≥ Vg≥ 0.5 VN If 0