2012
DOI: 10.1109/jphotov.2012.2190265
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An Explicit Multiexponential Model as an Alternative to Traditional Solar Cell Models With Series and Shunt Resistances

Abstract: Classical analyses of various conventional solar cell models are examined. They are unified through the separation of their linear and nonlinear components and the application of Thevenin's theorem to the linear terms. An explicit multiexponential model with series and shunt resistances is proposed as an alternative to conventional implicit multiexponential models commonly used to describe significant parallel conduction mechanisms in real solar cells. The proposed model is better suited than conventional mode… Show more

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Cited by 76 publications
(30 citation statements)
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“…Calculate f(x k ) and f '(x k ) to solve equations: (8) where (9) As can be seen from the above, the Newton method need to calculate Jacobian matrix f '(x k ). So it becomes very difficult for computing when function f is complex.…”
Section: Quasi Newton Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Calculate f(x k ) and f '(x k ) to solve equations: (8) where (9) As can be seen from the above, the Newton method need to calculate Jacobian matrix f '(x k ). So it becomes very difficult for computing when function f is complex.…”
Section: Quasi Newton Methodsmentioning
confidence: 99%
“…The conventional solar cell circuit model is composed of photocurrent source Iph, equivalent shunt diode, and circuit parasitic resis tors [8,9]. Flexible amorphous silicon photovoltaic cell has materials and structural differences com paredwith other types of solar cells.…”
Section: Physical Model Of Amorphous Silicon Solar Cellsmentioning
confidence: 99%
“…Real semiconductor p-n junctions, are known to exhibit multiple simultaneous conduction mechanisms, usually described with multi-exponential models, characterized by a parallel bank of diodes with different ideality factors and saturation currents as shown in [35], [36]. In these works the junction model with N conduction mechanisms presented in Fig.…”
Section: A Applications In the K Domainmentioning
confidence: 99%
“…In a majority of these methods, I L and I s are determined analytically, and R s , R sh , and m are determined via numerical solution of nonlinear equations, using, for example, the GaussSeidel method [18]. Convergence issues related to the solution of nonlinear equations can be avoided by the use of explicit methods [6], [19]- [22]. Simplification of nonlinear equations is achieved by using the Lambert W function for modifying the exponential expression [21].…”
Section: Introductionmentioning
confidence: 99%