Comparative Study of Photovoltaic Array Maximum Power Point Tracking Techniques

DOI : 10.17577/IJERTV4IS020193

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Comparative Study of Photovoltaic Array Maximum Power Point Tracking Techniques

Sheetal W. Dubewar

    1. student, Dept. of Electrical Engg. Walchand College of Engineering, Sangli (M.S.), India.

      Dr. D. R. Patil

      HOD, Dept. of Electrical Engg. Walchand College of Engineering, Sangli (M.S.), India.

      AbstractThis paper provides a comprehensive review of the maximum power point tracking (MPPT) techniques applied to photovoltaic (PV) power system available until March, 2014. A good number of publications report on different MPPT techniques for a PV system together with implementation. But, confusion lies while selecting a MPPT as every technique has its own merits and demerits. Hence, a proper review of these techniques is essential. Since, MPPT is an essential part of a PV system, extensive research has been revealed in recent years in this field and many new techniques have been reported to the list since then. In this paper, a detailed description and then classification of the MPPT techniques have made based on features, such as number of control variables involved, types of control strategies employed, types of circuitry used suitably for PV system, transient responce and practical/ commercial applications. This paper is intended to serve as a convenient reference for future MPPT users in PV systems.

      Keywords Maximum Power Point Tracking (MPPT), photovoltaic (PV).

      1. INTRODUCTION

        Increasing demand of solar PV energy is due the rising prices and limited stock of conventional energy sources like coal, petroleum, etc. Solar PV energy has many advantages like clean-green energy, free and abundant, environment friendly, low operation and maintenance cost, etc. and hence the demand is increased. Therefore, maximizing the efficiency has also become necessary. To maximize the efficiency means to develop efficient technique for maximum power point tracking. Many MPPT techniques are reported in the literature [2]-[33]. Selection of MPPT technique is very difficult and confusing for a particular application. Only few papers are available on the comparative study of various MPPT techniques [3]-[9]-[9] till 2012. Many new MPPT technique such as model Reference Adaptive Control (MRAC), Model Predictive Control (MPC), improved distributed MPPT, Support vector regression control, Adaptive control etc. have been reported since then. Hence it is necessary to prepare a new review including this techniques. In this review paper MPPT techniques are

        Fig 1: power voltage characteristics of PV system.

      2. CONTROL ALGORITHMS

        The following are the mostly used MPPT techniques used in various PV applications.

        1. Short circuit method

          It is observed that Impp is linearly proportional to Isc of a photo voltaic array [1].

          Impp Isc

          Impp =Ksc. Isc (1)

          Where Ksc. Is constant of proportionality. In this method maximum power point is achieved through a close loop control system as shown in fig (2). For comparison of Impp and Isc it is required to calculate Isc. Isc is a short circuit current which can be calculated by introducing a static switch in parallel with the PV array in order to create the short circuit condition for each solar irradiation level change. But this can cause large oscillations of power output. And also calculation of Impp is very sensitive to Ksc parameter and relation between Impp and Isc is not 100% linear.

          Ksc

          Isc + controller

          Ia

          Fig 2: Block diagram short circuit method.

        2. Open circuit method

          It is observed that Vmpp is about linearly proportional to Voc of PV array [2].

          compared on the basis of advantages, disadvantages, control

          variables, circuitry use, complexity, cost, parameter tuning,

          Vmpp V

          Voc

          parameter used, speed of convergence and transient response.

          In this paper attempt is made to provide a comparative review on most of the reported MPPT techniques excluding any unintentionally omitted papers because of space limitations.

          mpp = Koc .Voc (2)

          Koc is constant of proportionality. Circuitry and working is same as short circuit current method. Fig (3) shows the control system for open circuit voltage method. Here also it is necessary

          Voc

          Koc

          controller

          +

          Va

          Measure V(K),I(K)

          Start

          Fig 3: Block diagram of open circuit method.

          to insert the static switch in series with the Pv array in order to create open circuit for various irradiation and temperature change. This will cause large oscillation of output power. Also, relation between open circuit voltage and Vmpp is not 100% linear.

        3. Perturb and observe method

          This is the most commonly used MPPT technique for PV array. In this method measurement of short circuit current or open circuit voltage is not required. Here array terminal voltage or current is periodically perturb and output power is observed. If increase in voltage causes increase in power, control system moves the PV array operating point in that same direction otherwise perturbation is changed to the opposite direction. This procedure is continues until MPP is reached. In this way pick point and corresponding voltage at MPP is calculated [2]-[4]. Fig (4) shows the flow chart of Perturb and Observe technique.

        4. Incremental conductance method

          This method is based on the fact that the slope of the PV array power curve as shown in fig (1) is zero at the MPP, positive on the left of the MPP, and negative on the right [3],

          dP/dV = 0,

          Calculate power P(K) = V(K)I(K)

          No Yes

          P(K)>P(K)

          V(K)>V(K-1) V(K)>V(K-1)

          Vref(K)= Vref(K-1)+C

          No Yes No

          Vref(K)= Vref(K-1)+C

          Vref(K)= Vref(K-1)-C

          Vref(K)= Vref(K-1)-C

          Return

          Fig 4: Flow chart of Perturb and Observe technique.

          Start

          Yes

          Since

          dP/dV > 0,

          dP/dV <0, (3)

          Detect V(K),I(K) from pV array

          Delay V(K),I(K)

          to V(K-1), I(K-1)

          I=I(K)-I(K-1)

          V=V(K)-V(K-1)

          = () = I + V = I + V (4)

          V=0

          Yes

          I=0

          Yes

          Thus, by comparing the instantaneous conductance (I/V) to the incremental conductance (/) MPP can be tracked as shown in flowchart in the fig(5).

          Speed of convergence depends on the increment size. Fast convergence can be achieved with big increments. But there are chances of oscillations about the MPP instead of operating at MPP. In [31] and [35],the algorithm is proposed in which, first operating point is bring close to MPP and then Inc Cond is used to exactly track the MPP in the second stage. In [37] by using linear function, I/V curve is divided into two areas, one containing all the possible MPPs under changing atmospheric conditions. The operating point is brought into this area and then IncCond is used to reach the

          Yes

          Yes

          Increment Vref

          No

          I/V=-I/V

          No

          I/V>-I/V

          Decrement Vref

          Decrement

          Vref

          No

          Return

          No

          I>0

          No

          Yes

          Increment Vref

          MPP.

        5. Ripple corelation control

        The ripple correlation control (RCC) is nothing but improved version of perturbed and observed method. Difference between

        Fig 5: Flow chart of Incremental conductance method.

        this two methods is, RCC uses the switching ripple of the converter for the perturbation. Therefor external circuitry is not required in this method. In addition, RCC has proven to converge asympttically to the MPP. Also it has less complexity and straightforward circuit implementation.

        RCC is based on the observation that time base derivative of array voltage Vpv and power Ppv will be greater than zero to the left of the MPP, less than zero to the right of the MPP and zero at the MPP. See fig (1)

        > When V < V

        pv M

        < When V > V

        pv M

        = When V = V

        (5)

        pv M

        Fig 6: P-V curve for adaptive MPPT.

        These observation lead to the control law derived in [5]

        G. DC link capacitor droop voltage

        DC link capacitor droop control [10] is specifically designed

        () = k

        (6)

        MPPT technique which work with the PV system that is

        connected in parallel with an AC system line as shown in

        Where k is constant of negative gain. The above control law says that for maximum power, aim is to derive the time base derivative of d to zero [5]-[7].

        fig(7).

        The duty ratio d of an ideal boost converter is formulated as

        F. Adaptive maximum power point tracking

        D = 1 – V

        Vlink

        (7)

        In this method, adaptive MPPT algorithm is use for tracking. As stated in [8] array voltage and array power both has natural fluctuations. This natural fluctuations are used for reaching the MPP. Fig (1) shows the voltage-power curve for PV system.

        The PV curve is divided into three regions, as shown in fig (6).

        Region A:

        In this region MPP is to the right of the operating point. The ratio of dP/dV > 0, which means voltage and power has same trends. Therefore, local minimum voltage corresponds to local minimum power. VA is the instruction voltage. In this region maximum power point voltage is VA1 (shown by dotted line). Here VA1> VA so VA1 is set as new instruction voltage. PV array voltage will move to the right until the MPP voltage VC is reached.

        Region B:

        When operating voltage has reached to the MPP, maximum power will be located at mid-point of the voltage pulse at that time. Therefore, by the control strategy bus voltage will not be moved. In case of temperature and intensity of sunlight change, MPP will shift causing voltage corresponding to MPP also shifts and hence bus voltage instruction also changes.

        Region C:

        In this region dP/dV < 0, which means voltage and power has opposite trends. Therefore local minimum voltage corresponds to local maximum power. Now VB1< VB and hence VB1 is set as new instruction voltage. PV array voltage will move in left direction until MPP voltage VC is reached.

        The relative merit of the method is no effect to the grid power, and it tracks the maximum power point quickly without any parameters setting. It can be applied to single- phase or three-phase photovoltaic grid-connected inverter system.

        Where V is the PV array voltage and Vlink is the dc link voltage. By keeping Vlink constant, power coming out from the boost converter and the power coming out from the PV array can be increased by increasing the current going in the inverter. Vlink can be kept constant till powerrequired by the inverter does not exceeds the maximum power available from the PV array. Otherwise Vlink starts drooping. Exactly before this point, current control command of the inverter is at its maximum and PV array operates at MPP [9].

        1. Current sweep method

          In this method, using a sweep waveform for the PV array current such that the characteristic of the PV array is obtained and updated at fixed time intervals.

          From [3], we have

          dP (t) = V(t) + K dV (t) = 0 (8)

          di (t) dt

          Where K is the constant of proportionality.

          After the current sweep, Vmpp is computed and it is double check by equation (8) whether the MPP has been reached. In [11], it is mention that this technique is only feasible if the power consumption of the tracking unit is lower than the increase in the power that it can bring to the entire PV system.

          Fig 7: Block diagram of dc-link capacitor droop method.

        2. Support vector regression (SVR)

          As mention in [12], the output power of the PV system depends on temperature and solar irradiation. Fig (8) shows I- v curves for the various irradiation and temperature levels. This fig is divided into two parts as part A and part B. In part A curves do not intersect with each other and in part B curves intersects with each other at several points. At the intersecting point i.e. on the right side of fig, if we use SVR to estimate the irradiation and temperature, the performance of estimator will deteriorated. Therefore here multistage SVR is proposed. The proposed method consist of three levels: the first level estimates the initial value of temperature and irradiation; the second level estimates the irradiation assuming that the temperature is constant within a one hour time span; and the third level updates the estimated temperature once every one hour. Fig (9) shows the flow chart of the proposed multistage algorithm MSA.

          Fig 8: I-v curves for the various irradiation and temperature levels.

          Start

          Vref = Vselected

          VPV = Vref

          No ± 0.03Vref

        3. One cycle control

          One cycle control is a nonlinear MPPT method. In this method single stage inverter is used where the output current of the inverter can be adjusted according to the voltage of the PV array so as to get maximum power from it [14]-[15]. The one cycle control system is shown in fig (10). The parameter L and C are required to be tuned properly as accuracy is affected by this parameters [9]. Both MPPT control and DC to AC conversion are carried out in single stage.

          Fig 10: Block diagram of OCC technique.

        4. Estimated perturb and observe

          This is an extended P & O method. In this method there is one estimate process between two perturb process [17]. Perturb process searches the maximum power over a highly nonlinear characteristics of PV array and estimate process compensate for the perturb process for continuously changing irradiation conditions. This method is more accurate and has more tracking speed as compare to P & O method at the expense of complexity [16].

        5. Fuzzy logic based MPPT method

          This method of tracking maximum power point has achieved very good performances, fast response without overshoot, and has less fluctuations in the steady state for continuous variations of temperature and irradiation level. Also this technique do not requires the knowledge of the exact plant [20], [21]. Generally fuzzy logic based MPPT have two input and one output. The two input variable can be error E and change in error DE as shown in fig (11) while the output is duty cycle. K is sample time.

          SVR 1

          T = f(VPV, I)

          E(K) = (1)

          (1)

          (9)

          t = 1hour

          No

          DE = E(K) E(K-1) (10)

          Repeat

          Vref = Vmp

          SVR 3 Vmp = f(G,T)

          SVR 2

          G = f(VPV,I,T)

          Fuzzy logic control is mainly dived into four stages which includes fuzzification, inference, rule base, and defuzzification as shown. In fuzzification, the input in numerical form is converted into linguistic variable based on the membership function. Inference is use to determine the output of fuzzy logic. Then control tracks the MPP based on rule base table [19]. Among the many methods for inference, mamdani is very popular one. The fuzzy output is then converted into numerical value during defuzzification. Centroid is very popular method for defuzzification as it produces more accurate results.

          Fig 9: Proposed multistage algorithm MSA

          Rule base

          exact matching of plant with reference model. At some point error will be zero and maximum power is obtained.

          Model

          Defuzzification

          Inference

          Fuzzification

          E

          CE

          Fig 11: Block diagram of conventional FLC MPPT algorithm

          Duty cyce

          +

          Plant

          + Cf

          RCC

        6. Artificial Neural Network (ANN) based MPPT method

        The operation of ANN control is like black box model, do not requires detail information about the PV system. Input for ANN can be parameter like PV array voltage, currents, environmental data like irradiance and temperature, or any combination of these. Output is identified maximum power or the duty cycle signal given to the converter to operate at MPP. ANN can track MPP online after learning relation of VMPP with temperature and irradiance [22]-[23]

        Hidden layer

        Input layer

        Cb

        Fig (13): proposed MPPT architecture.

        O. Distributed maximum power point tracking

        Due to partial shading or manufacturing inequalities there are mismatches in the PV array module characteristics and hence conventional MPPT scheme becomes insufficient and ineffective. There are some techniques to maximize power output under partially shaded or mismatch condition. In this techniques, maximum power is tracked either by using full power dedicated dc-dc converter (FPDC) with each module

        V

        I i

        Wij j

        output layer

        VMPP

        or by compensation power-dedicated dc-dc converter (CPDC).

        Here, a new distributed MPPT technique based on current compensation (CPDC_DMPPT) is given. In this technique each PV module is regulated at its exact MPP voltage by injecting appropriate current. A control scheme is implemented to determine the exact MPP for each PV module. This is achieved by using a special arrangement of a

        Fig (12): ANN-based MPPT [24].

        N. Model Reference Adaptive Control method (MRAC)

        In this method, for improving the performance of MPPT a two level adaptive control architecture is developed. The first level of control is ripple correlation control and the second level of control is MRAC. This architecture has proven to reduce complexity in the control system and effectively handle the uncertainties and perturbations in the PV system and environment [6].

        Along with steady-state analysis, transient response of the converter should also be considered. Due to the rapidly changing duty cycle according to rapidly changing environment conditions, oscillations in the output are produce. Fast convergence to the MPP with minimum oscillations is required. For this MRAC algorithm is proposed to prevent the array voltage from exhibiting an underdamped response.

        Fig (13) shows the proposed MPPT control architecture. As shown in fig (13), VPV and PPV are the input to the RCC, RCC calculates the duty cycle as discuss earlier in RCC technique. In second level, this new duty cycle calculated from the RCC unit and is routed into MRAC unit, where the dynamics of the entire PV power conversion system or plan are improved to eliminate the transient oscillations in the system. Cb and Cf are feedback and feed forward controller respectively. This parameters are tune by error between the plan and model. Properly tuning this parameters leads to

        controller, a resonant pulse is generated on the secondary side of the fly back converter. The converter operated in two modes one is resonant MPPT mode and the normal fly back mode.

        Implementation of proposed CPDC_DMPPT scheme is as shown in fig (12) [25]. In this scheme intelligent module controller IMC (I, j) is assigned to each module and one overall intelligent array controller (IAC) is assigned to array. There are three functions of IMC; to initiate MPPT mode for each PV module, to determine and store the MPP voltage during resonant mode and to regulate the voltage of the fly back converter at reference MPP voltage of PV module. VPV(out) i.e. the desired output voltage of PV array and it is sum of MPP voltage of the individual modules in a string. According to [25], PV system adopting DMPPT and operating under mismatching condition, it is not always possible to obtain the working of each PV module in its own MPP.

        P. Model predictive control

        In this method of MPPT combination of incremental conductance algorithm (IC) and finite site model productive control (MPC) is applied. MPC is one of the best controller due to its simple implementation [28]-[29]. Addition of MPC to IC algorithm gives advantages such as fast response and ability to extract maximum power under different conditions. Also it reaches steady state faster.

        This is a two stage technique in which first stage is modified IC (MIC) use to generate the maximum power reference and the second stage is MPC which is used to control the PV module and achives the maximum power [26]. This method has the ability to track the MPP under changing environmental condition and reaches steady state in very small time. Fig (14) shows the flow chart of INC-MPC algorithm.

        The important parameter of MPC is cost function. Cost function determines the required control function. Here our control function is to control the PV output current and voltage. Two cost functions are calculated; one with the consideration that the switch of the converter is off.

        G0=A*VPV,0 (K+1) = Vref+B*IPV,0 (K+1) Iref (11)

        And the second one with consideration that switch of converter is on.

        G1=A*VPV,1 (K+1) = Vref+B*IPV,1 (K+1) Iref (12)

        Where A and B are the weighting factors and the selection of A and B depends on try and error method [27]. Operation of the INC-MPC method is as follows; current and voltage of the PV module and the output voltage is measured. Then MPC predicts value of PV voltage and current in two stages

        i.e. one at on state and other at off state. Using current values PV voltage and current, MPC generate the reference current. From this data cost functions G0 and G1 are calculated. At the end cost function optimization [26].

      3. DISCUSSION

Above discussed and many more MPPT techniques are presently available to PV system user, it might not be obvious for the latter to choose which one better suits there application needs. In this paper classification based on features like number of control variable required, sensors used, circuitry used, cost, and transient response is done.

1.According to number of control variables

There are different MPPT method which uses different number of control variables like voltage, current, temperature, irradiance, etc. MPPT Techniques can be classified according the number of control variable used. The classification is one variable technique and two variable technique. Taking only one control variable as voltage is suitable and efficient.

  1. Sensors used

    Decision of choosing MPPT technique also depends on number of sensors required and type of sensor required. Measurement of voltage is much easier than that of current measurement. Also current sensors are expensive and bulky. System that consist of several PV arrays with separate MPP trackers, use of current sensors might be inconvenient. In

    such cases, MPPT technique which uses only one sensor is convenient.

    Start

    Measure: VPV(K), IL(K), VO(K)

    Off equations: IL,O(K+1)=TS/2L*VPV(K)-TS/2L*VO(K)+IL(K)

    VPV(K+1)=0.5*(VPV(K)+VPV(K-1)

    On equations: IL,1(K+1)=TS/L*VPV(K)+IL(K) VPV,0(K+1)=0.5*(VPV(K)+VPV(K-1)

    P(K)=VPV(K)* IPV(K)

    P(K)=VPV(K-1)* IPV(K-1)

    P=P(K)-P(K-1)

    V=V(K)-V(K-1)

    Yes No

    P>0

    Yes No Yes No

    V<0 V>0

    Iref=Iref +Iref

    Iref=Iref Iref

    Iref=Iref +Iref

    Iref=Iref Iref

    G0=A*VPV,0=Vref+B*IPV,0-Iref G1=A*VPV,1=Vref+B*IPV,1-Iref

    Yes No

    G0<G1

    S=0

    S=1

    Return

    Fig 14: Flow chart of INC-MPC algorithm

  2. According to types of circuitry used

    There are two types of circuitry involve in MPPT technique such as analog and digital. The ease of implementation is an important factor for deciding which MPPT technique to select. Many user are comfortable with analog technique, so they can select short circuit, open circuit,or RCC technique. If others are willing to work with digital circuitry which requires the knowledge of software and programming. Then there selection should include P&O, incremental conductance, MRAC, etc.

    TABLE I. Comparison of different MPPT techniques according to their classified types.

    MPPT method

    A/D

    Parameter

    tuning

    Converter

    used

    Control

    variable

    True

    MPPT

    Convergence

    speed

    Complexity

    Cost

    Transient

    response

    A) S.C

    Both

    Yes

    DC/DC

    I

    No

    Medium

    Medium

    INEX

    Poor

    B) O.C

    Both

    Yes

    DC/DC

    V

    No

    Medium

    Low

    INEX

    Poor

    C) P&O

    Both

    No

    DC/DC

    V,I

    Yes

    Varies

    Low

    EX

    Poor

    D) INC

    D

    No

    DC/DC

    V,I

    Yes

    Varies

    Medium

    EX

    Medium

    E) RCC

    A

    Yes

    DC/DC

    V/I

    Yes

    Fast

    Low

    EX

    Poor

    F) A MPPT

    D

    Yes

    DC/AC

    V

    Yes

    Fast

    High

    EX

    Good

    G) DC link capacitor droop

    voltage

    Both

    No

    DC/DC

    +DC/AC

    V

    No

    Medium

    Low

    EX

    Poor

    H) Current sweep

    D

    Yes

    DC/AC

    I

    Yes

    Slow

    High

    EX

    Poor

    I) SVR

    D

    Yes

    DC/DC

    +DC/AC

    V,I

    Yes

    Fast

    High

    INEX

    Medium

    J) One cycle

    control

    Both

    Yes

    DC/AC

    I

    No

    Fast

    Medium

    INEX

    Poor

    K) E P&O

    Both

    No

    DC/DC

    V,I

    Yes

    Medium

    Medium

    EX

    Poor

    L) FLC

    D

    Yes

    Both

    V/I

    Yes

    Fast

    High

    EX

    Medium

    M) ANN

    D

    Yes

    Both

    V/I

    Yes

    Fast

    High

    EX

    Medium

    N) MRAC

    D

    Yes

    DC/DC

    V/I

    Yes

    Fast

    Medium

    EX

    Good

    O) DMPPT

    D

    Yes

    DC/DC

    I

    Yes

    Medium

    High

    EX

    Poor

    P) MPC

    D

    Yes

    DC/DC

    V,I

    Yes

    Fast

    High

    EX

    Good

    NOTE: V= voltage, I= current, A= analog, D= digital, EX= expensive, INEX = inexpensive.

  3. According to cost

    In some cases cost is not an issue but accuracy is needed fo example solar vehicles, industry, large scale residential. But some sys like water pumping for irrigation, small residency, etc. need simple and cheap MPPT technique. It is very hard to mention the exact cost of every single MPPT technique unless it is built and implemented. In this paper rough idea of expenses are describe in the table1.

  4. According to cost

    In some cases cost is not an issue but accuracy is needed fo example solar vehicles, industry, large scale residential. But some sys like water pumping for irrigation, small residency, etc. need simple and cheap MPPT technique. It is very hard to mention the exact cost of every single MPPT technique unless it is built and implemented. In this paper rough idea of expenses are describe in the table1.

  5. Transient response

    Many of the MPPT techniques discuss above gives true MPP at steady state due to the rapidly changing environmental conditions duty cycle also changes rapidly in order to track MPP. Hence transient oscillations occur at the output voltage. Sometime good transient response is needed. From the above discussed techniques, MRAC, MPC, AP&O, gives good transient response compare to single stage techniques like P&O, SC, OC, etc.

    CONCLUSION

    Several MPPT techniques taken from the literature are discussed and analyzed herein, with their advantage and disadvantages. The concluding discussion and the table should serve as useful guide for selection of proper MPPT technique. .

    REFERENCES

    1. Huiying Zheng, Shuhui Li, Comparative Study of Maximum Power Point Tracking Control Strategies for Solar PV Systems

    2. G. de Cesare, D. Caputo, and A. Nascetti, Maximum power point tracker for photovoltaic systems with resistive like load, Solar En- ergy, vol. 80, no. 8, pp. 982988, 2006.

    3. T. Esram and P. L. Chapman, Comparison of photovoltaic array maximum power point tracking techniques, IEEE Trans. Energy Convers., vol. 22, no. 2, pp. 439449, Jun. 2007.

    4. Y. H. Lim and D. C. Hamill, Simple maximum power point tracker for photovoltaic arrays, Electron. Lett., vol. 36, no. 11, pp. 997999, 2000

    5. P. T. Krein, Ripple correlation control, with some applications, in Proc.IEEE Int. Symp. Circuits Syst., 1999, vol. 5, pp. 283286.

    6. Raghav Khanna, Qinhao Zhang, William E. Stanchina,Maximum Power Point Tracking Using Model Reference Adaptive Control IEEE trans on power electronics, vol. 29, NO. 3, March 2014.

    7. T. Esram, J. W. Kimball, P. T. Krein, P. L. Chapman, and P. Midya,

      Dynamic maximum power point tracking of photovoltaic arrays using ripple correlation control, IEEE Trans. Power Electron., vol. 21, no. 5, pp. 12821291, Sep. 2006.

    8. Haining Wang , Jianhui Su , Chem Nayar , and Peng Zhang Adaptive Maximum Power Point Tracker in Photovoltaic Grid-connected System Power Electronics for Distributed Generation Systems (PEDG), 2010 2nd IEEE International on power electronics distributed generation system.

    9. Subudhi B ; Pradhan R, A Comparative Study on Maximum Power Point Tracking Techniques for Photovoltaic Power Systems IEEE Trans on sustainable energy., vol. 4, No 1, January 2013.

    10. D. P. Holm and M. E. Ropp, Comparative study of maximum power point tracking algorithms, Progr. Photovolt.: Res. Applicat., vol. 11, no. 1, pp. 4762, 2003.

    11. M. Bodur and M. Ermis, Maximum power point tracking for low power photovoltaic solar panels, in Proc. 7th Mediterranean ElectrotechnicalConf., 1994, pp. 758761.

    12. Ahmad Osman Ibrahim, and Otman Basir, Member A Novel Sensorless Support Vector Regression Based Multi-Stage Algorithm to Track the Maximum Power Point for Photovoltaic Systems Power and Energy Society General Meeting (PES), 2013 IEEE DOI: 10.1109/PESMG.201.6672471

    13. V. Cherkassky and F. Miller, Learning From Data: Concepts, Theory, and Methods. Hoboken, NJ: Wiley, 1998.

    14. N. Femia, D. Granozio, G. Petrone, G. Spagnuolo, and M. Vitelli, Op- timized one-cycle control in photovoltaic grid connected applications for photovoltaic power generation, IEEE Trans. Aerosp. Electron.Syst., vol. 42, no. 3, pp. 954972, Jul. 2006.

    15. W. L. Yu, T.-P. Lee, G.-H. Yu, Q. S. Chen, H. J. Chiu, Y.-K. Lo, and

  6. Shi, A DSP-based single-stage maximum power point tracking pv inverter, in Proc. 25th IEEE Annu. Conf. Appl. Pow. Electr., China, Jun. 1215, 2010, pp. 948952.

  1. Md. Fahim Ansari, Dr Atif Iqbal Control of MPPT for photovoltaic system using advance algorithm EPP 2009 Third International Conference on Power Systems, Kharagpur, INDIA December 27-29 PAPER IDENTIFICATION NUMBER 25

  2. Huiying Zheng, Shuhui Li Comparative Study of Maximum Power Point Tracking Control Strategies for Solar PV Systems Transmission and Distribution Conference and Exposition (T&D), 2012 IEEE PES DOI: 10.1109/TDC.2012.6281560

  3. Mohd Zainuri, M.A.A. ; Mohd Radzi, M.A. Development of adaptive perturb and observe-fuzzy control maximum power point tracking for photovoltaic boost dcdc converter; Soh, A.C. ; Rahim, N.A. Renewable Power Generation,IET Volume:8, Issue:2 DOI: 10.1049/iet- rpg.2012.0362

  4. A. Mathew and A. I. Selvakumar, New MPPT for PV arrays using fuzzy controller in close cooperation with fuzzy cognitive network, IEEE Trans. Energy Conv., vol. 21, no. 3, pp. 793803, Sep. 2006.

  5. C.-S. Chiu, T-S fuzzy maximum power point tracking control of solar power generation systems, IEEE Trans. Energy Conv., vol. 25, no. 4, 11231132, Dec. 2010.

  6. T. Hiyama and K. Kitabayashi, Neural network based estimation of maximum power generation from PV module using environment infor- mation, IEEE Trans. Energy Conv., vol. 12, no. 3, pp. 241247, Sep. 1997.

  7. A. B. G. Bahgat, N. H. Helwa, G. E. Ahmad, and E. T. E. Shenawy,

    MPPT controller for PV systems using neural networks, Renew. En- ergy, vol. 30, no. 8, pp. 12571268, 2005.

  8. M. Veerachary and N. Yadaiah, ANN based maximum power tracking for PV supplied dc motors, Solar Energy, vol. 69, no. 4, pp. 343350, 2000.

  9. Pooja Sharma and Vivek Agarwal, Exact Maximum Power Point Tracking of Grid-Connected Partially Shaded PV Source Using Current Compensation Concept IEEE transaction on power electronics, Vol. 29, no 9, September 2014.

  10. Omar Abdel-Rahim, Hirohito Funato Model Predictive Control Based Maximum Power Point Tracking Technique Applied to Ultra Step-Up Boost Converter for PV Applications2014 IEEE innovatiove smart grid technology-Asia (ISGT ASIA)

  11. O. Abdel-Rahim, H. Abu-Rub, A. Kouzouo Nine-to-Three Phase Direct Matrix Converter with Model Predictive Control for Wind Generation System, Mediterranean Green Energy Forum 2013: Proceedings of an International Conference MGEF-13, Vol. 42, Nov, 2013, Pages 173-182.

  12. P. E. Kakosimos, A. G. Kladas, Implementation of photovoltaic array MPPT through fixed step predictive control technique, Renewable Energy, vol. 36, no. 9, pp. 2508 – 25 1 4, 2011.

  13. J. Rodriguez, H. Young, C. Rojas, S. Kouro, P. Cortes, and H. Abu- Rub, State of the Art of Model Predictive Control in Power Electronics and Drives, accepted, IEEE Trans. on Industrial Electronics, 2012.

  14. V. Salas, E. Olias, A. Barrado, and A. Lazaro, Review of the maximum power point tracking algorithm for stand-alone photo-voltaic system, Solar Energy Mater. Solar Cells, vol. 90, no. 11, pp. 1555 1578, 2006

  15. K. Irisawa, T. Saito, I. Takano, and Y. Sawada, Maximum power point tracking control of photovoltaic generation system under non- uniform insolation by means of monitoring cells, in Conf. Record Twenty-Eighth IEEE Photovoltaic Spec. Conf., 2000, pp. 17071710.

  16. K.Kobayashi, I. Takano, andY. Sawada, A study on a two stagemaximum power point tracking control of a photovoltaic system under partially shaded insolation conditions, in IEEE Power Eng. Soc. Gen.Meet., 2003, pp. 26122617.

  17. H. Koizumi and K. Kurokawa, A novel maximum power point tracking method for PV module integrated converter, in Proc. 36th Annu. IEEE Power Electron. Spec. Conf., 2005, pp. 20812086.

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