小功率光伏能源利用系统智能模糊控制器模型仿真与分析

K. Deepti, P. Srihari, Manjunadh Achari
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引用次数: 1

摘要

印度的偏远地区仍然没有接入电网。但是他们有移动网络连接。人们面临着手机充电的问题。他们被迫走很远的路才能接通电源。新型高效光伏太阳能电池(PVSCs)的使用已成为可再生绿色电力、节能和需求侧管理的替代措施。近年来,太阳能电池和光伏阵列的制造取得了巨大的进步。但它们有两个固有的主要问题,一是转换效率低(市售非晶硅太阳能电池为10 - 16%),二是资本成本高[1]。太阳能供电系统由不同的部分组成,分别进行控制。由于产生的功率是不可控环境条件的函数,因此需要格外谨慎地设计控制器,以处理不可预测的事件并保持有效的负载匹配功率。本研究利用Matlab/Simulink开发并分析了光伏(PV)太阳能电池阵模型。该模型包括转换电路、模糊逻辑控制器(FLC)和最大功率点跟踪控制(MPP),用于使PVA在最大功率时运行。采用微扰观察法、增量电导法、恒压法和恒流法四种算法跟踪MPP点。然后对MPP算法模型进行了性能对比分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Simulation and analysis of an intelligent fuzzy logic controller model for low power photovoltaic energy utilization system
Remote areas in India are still not connected to the power grid. But they have mobile network connectivity. The people face problems in charging their cell phones. They are forced to travel a long distances to get access to electrical outlets. The use of new efficient photovoltaic solar cells (PVSCs) has emerged as an alternative measure of renewable green power, energy conservation and demand-side management. The manufacturing of solar cells and photovoltaic arrays has advanced dramatically in recent years. But they have two inherent major problems the first is low conversion efficiency (10to16%for commercially available amorphous silicon solar cells), second is high capital cost [1]. Solar powered systems consist of different parts to be controlled separately. Since the generated power is a function of uncontrollable environmental conditions, it requires extra caution to design controllers that handle unpredictable events and maintain efficient load matching power. In this study, a photovoltaic (PV) solar array model was developed and analyzed using Matlab/Simulink. The model includes converter circuits, a controller using fuzzy logic control (FLC), and a maximum Power point (MPP) tracking control which is used to operate the PVA at its maximum power. The MPP point is tracked using four algorithms perturbation & Observation, Incremental conductance method, Constant Voltage method and Constant current method. Later a comparative performance analysis of the model for MPP algorithms is done.
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