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Stepwise quadratic state-space modeling technique for simulation of power electronics circuits

机译:电力电子电路仿真的逐步二次状态空间建模技术

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摘要

A fast and accurate technique for simulation of power electronics circuits is presented. The methodology begins by using Chebyshev polynomials to derive an adaptive stepwise quadratic state-space model for each piecewise-linear circuit topology. The state-space equation sets are integrated with modified nodal equations. The key feature of this algorithm is that it gives an approximate value of the optimum simulation step size for analysis of each circuit topology in order to achieve a desired accuracy in calculating the state transition matrix of the topology. Moreover, the algorithm hybridizes the advantages of calculating the circuit responses at circuit level and determining switching instants at device level. The switching instants are calculated directly by solving simple quadratic equations. Furthermore, it is unnecessary to have prior knowledge of the circuit operations, such as the topology sequence and duration. The algorithm automatically looks for a valid topology at any time instant. The proposed method is illustrated with the examples of a practical induction heater and a boost DC/DC regulator. The theoretical predictions are verified with the results obtained in experiment and available literature.
机译:提出了一种快速,准确的电力电子电路仿真技术。该方法首先使用Chebyshev多项式为每个分段线性电路拓扑导出自适应的逐步二次状态空间模型。状态空间方程组与修改后的节点方程集成在一起。该算法的关键特征在于,它给出了用于分析每个电路拓扑的最佳仿真步长的近似值,以便在计算拓扑的状态转换矩阵时获得所需的精度。此外,该算法还融合了以下优点:在电路级别计算电路响应并在设备级别确定开关时刻。通过求解简单的二次方程可直接计算出开关时刻。此外,不需要具有电路操作的先验知识,例如拓扑顺序和持续时间。该算法可随时自动寻找有效的拓扑。以实际的感应加热器和升压DC / DC调节器为例说明了所提出的方法。理论预测得到实验和现有文献中获得的结果的验证。

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