Title :
Parameters estimation of photovoltaic module using nonlinear least square algorithm: A comparative study
Author :
Nayak, B.K. ; Mohapatra, Arupa ; Mohanty, K.B.
Author_Institution :
Sch. of Electr. Eng., KIIT Univ., Bhubaneswar, India
Abstract :
This paper compares different methods for extraction of photovoltaic (PV) module parameters. Nonlinear least-square method based on trust-region algorithm is proposed here to extract five unknown parameters such as series resistance (Rs), shunt resistance (Rp), diode ideality factor (a), dark saturation current (I0) and photo-generated current (Ipv) under standard test conditions (STC) of PV module. Comparative analysis has been drawn between the proposed method and two other popular methods such as Villalva´s iterative method and modified Newton-Raphson method. The principle of trust-region algorithm is briefly reviewed. Two parameters Rs and Rp are only extracted by Villalva´s iterative method whereas all five unknown parameters can be extracted by the proposed method and by modified Newton-Raphson method. The accuracy of estimated parameters depends on tolerance band and initial conditions. The time of computation for parameter extraction of different methods has been compared.
Keywords :
Newton-Raphson method; diodes; electric resistance; least squares approximations; solar cells; Newton-Raphson method; PV module; STC; Villalva iterative method; dark saturation current; diode ideality factor; nonlinear least square algorithm; parameter estimation; parameter extraction; photo-generated current; photovoltaic module; series resistance; shunt resistance; standard test condition; trust-region algorithm; Equations; Iterative methods; Least squares methods; Linear programming; Mathematical model; Photovoltaic systems; Parameter extraction; Single diode PV module; Trust-region algorithm; nonlinear least square method;
Conference_Titel :
India Conference (INDICON), 2013 Annual IEEE
Conference_Location :
Mumbai
Print_ISBN :
978-1-4799-2274-1
DOI :
10.1109/INDCON.2013.6726120