Research on Optimal Control Strategy for Dual Active Bridge Converter with Phase Shift Control

Peng Wang, Xianzhong Chen, Chao-nan Tong, Pengyu Jia, C. Wen
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Abstract

The Lagrangian extremum method is a method for obtaining the extremum of a multivariate function whose variables are restricted by one or more conditions. Based on this method, this article has improved the Dual-Active-Bridge (DAB) converter optimization control strategy. Compared with the conventional analytical method, it avoids the process of solving the equations of the external shift compared to D2 and the internal shift compared to D1 and the voltage regulation ratio, and it also avoids the more complicated closed-loop system design. By discarding the condition that the partial derivative of the Lagrangian multiplier by the function is zero, the intersection point of several planes, that is, the continuous optimal trajectory, is obtained, thereby obtaining the optimal phase shift angle. An experimental prototype is built to compare the inductor current stress under the optimal solution combination with the stress of the non-optimal combination. The experimental results are consistent with the theoretical analysis, which proves the effectiveness and feasibility of the proposed method.
带移相控制的双有源桥式变换器最优控制策略研究
拉格朗日极值法是求变量受一个或多个条件限制的多元函数的极值的一种方法。在此基础上,改进了双有源桥式(DAB)变换器的优化控制策略。与传统的解析方法相比,它避免了求解相对于D2的外移和相对于D1的内移以及稳压比方程的过程,也避免了更复杂的闭环系统设计。通过摒弃函数对拉格朗日乘子的偏导数为零的条件,得到几个平面的交点,即连续最优轨迹,从而得到最优相移角。建立了实验样机,比较了最优解组合和非最优解组合下的电感电流应力。实验结果与理论分析一致,证明了所提方法的有效性和可行性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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