Parasitic Component Small-Signal Modeling and Control of a Practical CLLC Resonant Converter

控制理论(社会学) 控制器(灌溉) 沉降时间 传递函数 PID控制器 水准点(测量) 小信号模型 谐波 瞬态响应 还原(数学) 频率响应 计算机科学 阶跃响应 工程类 电压 物理 数学 控制工程 温度控制 控制(管理) 几何学 电气工程 大地测量学 量子力学 人工智能 地理 农学 生物
作者
Ashwin Chandwani,Ayan Mallik
出处
期刊:IEEE Journal of Emerging and Selected Topics in Power Electronics [Institute of Electrical and Electronics Engineers]
卷期号:11 (2): 1477-1495 被引量:4
标识
DOI:10.1109/jestpe.2022.3211158
摘要

This article presents a comprehensive characterization of an asymmetric resonant CLLC dc/dc converter plant transfer function obtained using a generalized harmonic approximation (GHA)-based small-signal modeling approach. The effect of circuit parasitic components is comprehensively considered while deriving this model, and a quantified comparison of the resultant plant frequency response with a conventional first harmonic approximation (FHA)-based model is presented, which provides the designer insightful findings to design a robust and noise immune closed-loop compensator. Furthermore, a thorough explanation of a sliding mode control (SMC) along with detailed parameterization of the controller coefficients is provided by analyzing the system's dynamic behavior and comparing the response with a conventional proportional–integral (PI)-based controller. In addition to the objective of designing a robust SMC controller, a phase shift-based secondary side modulation is introduced, which facilitates a significant reduction in the secondary side switching losses, thus enhancing the steady-state efficiency of the overall system. To validate and benchmark the open-loop plant response and controller dynamics, detailed steady-state results are elucidated for a 400–28- and 400–24-V voltage conversion at a rated load of 1 kW, with a resonant frequency of 500 kHz. Furthermore, a comprehensive experimental comparison between the proposed hybrid control scheme and the conventional PI controller is shown for two dynamic load changes corresponding to 10%–90% load step-up and 90%–10% load step-down. Quantification of dynamic response portrays a settling time reduction of 46.4% and an over/undershoot reduction of 33%, thus validating the robustness of the proposed control scheme.
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