具有拓扑问题的非线性集总电路的可靠时域分析,适用于交流驱动器的暂态

L. Mandache, S. Ivanov, R. Prejbeanu, M. Roman, I. Sirbu, V. Ivanov, A. Radu
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引用次数: 1

摘要

与spice型电阻模型相比,基于微分代数方程系统的数学模型的模拟电路时域分析允许数值算法更灵活地优化稳定性,精度或所需的硬件资源。为了在利用改进节点方法的同时利用它们,出现了一些与电路拓扑相关的限制。在这种情况下,本文简要介绍了一种基于修正节点方程的新颖可靠的方法,该方法允许处理任何拓扑结构的非线性模拟电路,包括浮动电容器和/或任何类型的多余元件。它适用于带功率逆变器的交流驱动的暂态时域分析,其中负载总是非线性的,并且包含电感割集,并且直流链路包含浮动电容。该方法在一个程序中实现,该程序以符号形式建立数学模型并进行数值求解。本文给出了一个例子来证明这种方法的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Reliable Time-Domain Analysis of Nonlinear Lumped Circuits with Topology Issues, Suitable for Transients of AC Drives
Time-domain analyses of analog circuits based on mathematical models with differential algebraic equation systems allow more flexibility of the numerical algorithms to optimize the stability, accuracy or required hardware resources compared to the SPICE-type resistive models. In order to exploit them while taking advantage of the modified nodal approaches, some restrictions related to the circuit topology occur. In this context, the paper treats briefly a novel and reliable approach based on modified nodal equations which allows treating nonlinear analog circuits of any topology, including floating capacitors and/or any type of excess element. It is suitable for time-domain analysis of transients of AC drives with power inverters, where the load is always nonlinear and it contains an inductor cutset, and the DC-link contains a floating capacitor. The method was implemented in a program which builds the mathematical model in symbolic form and solves it numerically. An example was included here to prove the effectiveness of this approach.
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