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Comparison of First Order Differential Algorithm, Perturb and Observe (PO) and Newton Raphson Methods for PV Application in DC Microgrid Isolated System

机译:一阶微分算法,扰动与观测(P&O)和牛顿拉弗森方法在直流微电网隔离系统中的光伏应用比较

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摘要

The necessary for energy always increases every year, so it is necessary energy alternative to overcome the phenomenon. From some alternative energy that is currently widely developed is solar energy. Unfortunately the use of solar energy with the help of solar panels produces power that varies according to the irradiation received and the temperature on the solar panel. Irradiation is the emission of energy coming from the sun. This parameter causes the output power characteristic curve to be non-linear. And the power generated by PV has not reached the maximum power point. To overcome this problem requires an arrangement to find the maximum power point and make it stable at that point. Therefore, this paper proposes “Comparison of First Order Differential Algorithms, Perturb and Observe(P&O) and Newton Raphson Methods for PV Application in DC Microgrid Isolated System” so that the maximum power point can be achieved quickly and accurately. In this paper we tried to compare 3 methods of First-order Differential, P & O (Perturb and Observe) and Newton Raphson by using ZETA Converter as its object in switching settings. By using the simulation can be obtained the results of tracking speed and maximum power level. The results of the simulation show that error power the First-order Differential is 4%, P & O is 0.26389% and Newton Raphson is 0.45178%. It is evident that Raphson's newton algorithm is superior to speed and accuracy.
机译:能源的需求量每年都在增加,因此有必要采用替代能源来克服这一现象。太阳能是目前广泛开发的替代能源。不幸的是,在太阳能电池板的帮助下使用太阳能产生的功率根据接收到的辐射和太阳能电池板上的温度而变化。辐射是太阳发出的能量。此参数使输出功率特性曲线为非线性。 PV产生的功率尚未达到最大功率点。为了克服这个问题,需要找到最大功率点并使其稳定在该点上的布置。因此,本文提出了“一阶微分算法,扰动和观测(P&O)和牛顿拉夫森方法在直流微电网隔离系统中的光伏应用的比较”,以便可以快速,准确地获得最大功率点。在本文中,我们尝试使用ZETA转换器作为切换设置的对象来比较一阶微分,P&O(扰动和观察)和牛顿拉弗森的3种方法。通过使用仿真,可以获得跟踪速度和最大功率水平的结果。仿真结果表明,一阶微分的误差功率为4%,P&O为0.26389%,牛顿拉夫森为0.45178%。显然,拉弗森的牛顿算法优于速度和精度。

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