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SIMPLE AND FAST NUMERCAL TECHNIQUE FOR DETERMINATION THE SOLAR CELL PARAMETERS BASED ON THE ONE DIODE EXPONENTIAL MODEL

机译:基于一个二极管指数模型确定太阳能电池参数的简单快速数值技术

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In this paper a fast algorithm to extract the internal parameters of a solar cell is presented as expressed in the one exponential model within the time frame of the measurement of an I-V characteristic. In order to reduce difficulties link with the conventional optimization process for an object function due to its high non-linearity the exclusion procedure of an exponential term presenting in the model function is provided. It can be done by means of the transformation the one-exponential model of a solar cell to another one obtained by the differentiation of the initial I-V characteristic. Subtracting procedure results in a new equivalent I-V characteristic containing an additive derivative term along with the same set of parameters to be determined. This function with extracted exponential term is much more easy for numerical evaluation of the matching procedure. Instead of the usual way of constructing the object function to be minimized, a simple Galerkin's method is applied in order to obtain enough set of equations containing unknown parameters. Due to rather weak non-linearity (quadratic instead of the exponential) of these equations an ordinary Newton's method has been applied to resolve this problem without any computational difficulties usually linked with the introduction of weighting coefficients and the determination of starting parameters' values. Dependence on the measurement error of the extracted parameters is investigated as well as experimental verification of proposed calculation procedure is also presented.
机译:在本文中,提取太阳能电池的内部参数的快速算法如I-V特征的测量时间框架内的一个指数模型中所示。为了减少由于其高非线性而导致对象功能的传统优化过程的困难链接,提供了在模型功能中呈现的指数术语的排除过程。它可以通过将太阳能电池的单指导模型转换为通过初始I-V特性的分化而获得的另一个展示模型来完成。减法过程导致包含附加衍生术语的新等效I-V特征以及要确定的相同的参数集。对于匹配程序的数值评估,此功能与提取的指数术语更容易。代替构建要最小化的对象功能的通常方式,应用简单的Galerkin的方法,以获得包含未知参数的足够一组方程。由于这些方程的非线性(二次代替指数)的相当弱的非线性(二次代替指数),已经应用了普通的牛顿的方法来解决这个问题而没有与引入加权系数引入的任何计算困难以及开始参数值的确定。研究了对提取的参数的测量误差的依赖性以及所提出的计算过程的实验验证。

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