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文章摘要
带感性负载的Buck-Boost变换器的非线性行为分析及优化控制
Nonlinear Behaviour Analysis and Optimal Control of Buck-Boost Converter with Inductive Load
Received:March 10, 2021  Revised:March 31, 2021
DOI:10.19753/j.issn1001-1390.2024.04.026
中文关键词: Buck-Boost变换器  非线性行为  寄生电感  对数延迟反馈  雅克比矩阵
英文关键词: Buck-Boost converter  nonlinear behavior  parasitic inductance  logarithmic delay feedback  Jacobian matrix
基金项目:广西自然科学基金资助项目(2017GXNSFAA198168);国家自然科学基金资助项目(61561007)
Author NameAffiliationE-mail
Gong Renxi* College of electrical engineering, Guangxi University 1648143310@qq.com 
Peng Weiyu College of electrical engineering, Guangxi University 1648143310@qq.com 
Wang Baoping College of electrical engineering, Guangxi University 1648143310@qq.com 
Li Luoqi College of electrical engineering, Guangxi University 1648143310@qq.com 
Wang Qi College of electrical engineering, Guangxi University 1648143310@qq.com 
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中文摘要:
      Buck-Boost变换器在某些参数发生变化时呈现出丰富的非线性行为,这些行为会严重影响系统的稳定性,同时使得系统输出的电能质量劣化。本文针对实际变换器的负载特性,深入研究了感性负载条件下Buck-Boost变换器的非线性行为,提出了一种感性负载条件下Buck-Boost系统非线性行为的分析及优化控制方法。该方法首先建立系统的离散迭代模型并求取其雅克比矩阵,并根据矩阵特征值的分布情况判断系统发生非线性行为可能性及类型;然后选取系统的输出延迟值与自身的值作差形成反馈信号,接着使该信号通过比例环节、求和环节和对数环节形成优化控制信号,并以负反馈的形式施加于系统;最后基于稳定判据确定最优控制参数并对系统实施控制。为验证所提方法的有效性,进行了大量的仿真实验,结果表明该方法能很好的抑制系统的非线性行为,扩展系统的稳定边界,改善系统输出的电能质量。
英文摘要:
      A Buck-boost converter presents rich nonlinear behaviors when some parameters are changed,which will seriously affect the stability of the system and degrade the power quality of the system output. In this paper, according to the load characteristics of actual converters, the nonlinear behavior of buck-boost converter with an inductive load is deeply studied, and an analysis and optimization control method of nonlinear behaviors of a buck-boost system with an inductive load is proposed. Firstly, the discrete iteration model of the system is established and its Jacobian matrix is obtained. Then, the possibility and type of nonlinear behavior of the system are determined according to the amplitude and distribution of eigenvalues of the matrix. Then, the feedback signal is formed by the difference between the output delay value of the system and its own value, and the signal is made to pass through the proportional link, summation link and logarithmic link so as to form an optimal control signal, and is applied to the system in the form of negative feedback. Finally, the optimal control parameters are determined based on the stability criterion and the system is controlled. In order to verify the effectiveness of the proposed method, a large number of simulation experiments are carried out. The results show that by the proposed method can be well suppressed the nonlinear behavior of the system, extended the stability boundary of the system, and improved the power quality output by the system.
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