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Analysis and Modeling of an FFHC-Controlled DC–DC Buck Converter Suitable for Wide Range of Operating Conditions

机译:FFHC控制的DC-DC Buck转换器的分析和建模,适用于宽范围的工作条件

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摘要

To achieve the best optimized performance in terms of stability and dynamic behavior of power electronic converters, it is necessary to use a more advanced control technique and accurate mathematical model. This paper proposes a fixed-frequency hysteretic current (FFHC) controller that uses both sliding-mode control (SMC) technique and fixed-frequency current controller with a hysteresis band to achieve all properties of the variable structure controller. However, realizing such fixed-frequency sliding-mode controller using small-signal-averaged (SSA) model of the power converters and Utkin’s equivalent control technique may not be valid for all conditions. We show that it can be applicable only when the fast-scale dynamics of the converter system is stable, which can be achieved successfully by analyzing the stability of the FFHC-controlled buck converter using Filippov method and Floquet theory. The regions of stability are then presented to show the domains of existence of nominal period-1 and higher periodic orbits in 2-D parameter space. We also demonstrate how to derive the equivalent control law from the modified tristate converter topology to design the controller. Finally, the experimental results are presented to validate the effectiveness of this hybrid FFHC controller.
机译:为了在电力电子转换器的稳定性和动态性能方面获得最佳的优化性能,有必要使用更先进的控制技术和精确的数学模型。本文提出了一种固定频率磁滞电流(FFHC)控制器,该控制器同时使用滑模控制(SMC)技术和具有磁滞带的固定频率电流控制器来实现可变结构控制器的所有性能。但是,使用功率转换器的小信号平均(SSA)模型和Utkin的等效控制技术来实现这种固定频率滑模控制器可能并非在所有情况下都是有效的。我们表明,只有在转换器系统的快速缩放动力学稳定时,它才适用。这可以通过使用Filippov方法和Floquet理论分析FFHC控制的降压转换器的稳定性来成功实现。然后呈现稳定性区域,以显示2D参数空间中标称周期1和更高周期性轨道的存在域。我们还演示了如何从修改后的三态转换器拓扑推导等效控制律来设计控制器。最后,提出了实验结果以验证这种混合FFHC控制器的有效性。

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