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A Variable Step Maximum Power Point Tracking Method using Differential Equation Solution

机译:基于微分方程的变步长最大功率点跟踪方法

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Solar power is considered as a kind of “clean power”. The problems of using solar power include varying weather condition brings different power output of the photovoltaic cells, which may cause a serious waste of solar power. For solving this problem, a Maximum Power Point Tracking (MPPT) strategy is required to make Solar cells keep giving maximum power under different environment condition. In this paper, a variable step MPPT method is proposed for faster and more precise tracking process, based on an applicable solar cell model. The new MPPT method gives a second order convergence speed, compared with the traditional MPPT methods, which always behave as one order convergence. According to the applicable solar cell model, a series of differential equations are established to describe the MPPT process, and the maximum power point is present as the solution of those equations. Using a Newton iterative method can not only get the solution of the equations, but also set up ever search step of the tracking process. A matlab-simulink model was established as a two stage PV system including a DC/DC regulator and a load converter to analysis the performance of the proposed MPPT strategy. Simulation result in the last part proved that this MPPT method is practical with a better performance than the traditional strategies.
机译:太阳能被认为是一种“清洁能源”。使用太阳能的问题包括天气条件的变化带来了光伏电池的不同功率输出,这可能会严重浪费太阳能。为了解决此问题,需要采用最大功率点跟踪(MPPT)策略,以使太阳能电池在不同的环境条件下始终提供最大功率。在本文中,基于适用的太阳能电池模型,提出了一种可变步长的MPPT方法,用于更快,更精确的跟踪过程。与传统的MPPT方法(始终表现为一阶收敛)相比,新的MPPT方法具有二阶收敛速度。根据适用的太阳能电池模型,建立了一系列微分方程来描述MPPT过程,并且存在最大功率点作为这些方程的解。使用牛顿迭代法不仅可以得到方程式的解,还可以建立跟踪过程的搜索步骤。建立了一个matlab-simulink模型作为两阶段光伏系统,包括一个DC / DC稳压器和一个负载转换器,以分析所提出的MPPT策略的性能。最后一部分的仿真结果证明了该MPPT方法具有实用性,并且比传统策略具有更好的性能。

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