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首页> 外文期刊>Innovative Systems Design and Engineering >Modeling and Analysis of PFC with Appreciable Voltage ripple to achieve Fast Transient Response
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Modeling and Analysis of PFC with Appreciable Voltage ripple to achieve Fast Transient Response

机译:具有明显电压纹波的PFC的建模和分析以实现快速瞬态响应

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摘要

The design of an active Power Factor Corrector (PFC) leads to slow transient response in this type of converter. The reason for this is due to compensator placed in the output-voltage feedback loop is frequently designed to have narrow bandwidth to filter the voltage ripple of twice the line frequency obtaining from the PFC output voltage. This feedback loop is designed with this filtering effect because a relatively high ripple would cause considerable distortion in the reference line current feedback loop and line current. However, if the bandwidth of the compensator in the voltage loop is relatively wide, the transient response of the PFC range is improved. As a significance of the voltage ripple at the output of the compensator, both the static and the dynamic behaviors of the PFC change in comparison with no voltage ripple on the control signal. This paper presented, the static behavior of a PFC with appreciable voltage ripple in the output-voltage feedback loop using two parameters: the amplitude of the relative voltage ripple (k) on the control signal and its phase lag angle ( ).The total power processed by the PFC depends on these parameters, which do not vary with the load and which determine the Total Harmonic Distortion (THD) and the Power Factor (PF) at the input of the power factor correction converter. Finally, the results are verified by MATLAB/ Simulink simulation.
机译:有源功率因数校正器(PFC)的设计会导致此类转换器的瞬态响应变慢。其原因是由于放置在输出电压反馈环路中的补偿器通常被设计为具有窄带宽,以滤除从PFC输出电压获得的两倍于线路频率的电压纹波。此反馈环路具有这种滤波效果,因为相对较高的纹波会在参考线电流反馈环路和线电流中引起相当大的失真。但是,如果电压环路中补偿器的带宽相对较宽,则PFC范围的瞬态响应会得到改善。作为补偿器输出端电压纹波的重要意义,与控制信号上无电压纹波相比,PFC的静态和动态行为都会发生变化。本文使用两个参数介绍了输出电压反馈环路中具有明显电压纹波的PFC的静态行为:控制信号上的相对电压纹波(k)的幅值和其相位滞后角()。 PFC进行的处理取决于这些参数,这些参数不会随负载变化,并且会确定功率因数校正转换器输入端的总谐波失真(THD)和功率因数(PF)。最后,通过MATLAB / Simulink仿真验证了结果。

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