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A Stability and Accuracy Validation Method for Multirate Digital Simulation

机译:一种用于多速率数字仿真的稳定性和精度验证方法

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This paper presents a new validation method to demonstrate the stability and accuracy of a discretized system by using multiple sampling rates. Such multirate simulations are often encountered in real-time simulation application, where large power systems are coupled with circuit containing power electronics devices. Multirate simulation should not be confused with variable-step simulation, which is a single-rate simulation type. In single-rate simulation, the discretized system is stable when its discrete poles are within the unitary circle. When using multirate solvers, state variables are discretized with different sampling rates and poles location analysis for the system's equations cannot be used. This paper introduces a formal mathematical analysis demonstrating stability of multirate real-time simulation. System state variables, regardless of their discretization time step, are found in a single matrix. Classical pole analyses are thereafter used to test stability with poles location analysis. The method is given in a generalized form, and can be applied to various multirate solvers. The proposed method was found accurate and reliable using numerical examples.
机译:本文提出了一种新的验证方法,以证明使用多个采样率的离散系统的稳定性和准确性。在大型电源系统与包含电力电子设备的电路耦合的实时仿真应用中经常会遇到这种多速率仿真。多速率仿真不应与单步仿真类型的可变步长仿真相混淆。在单速率模拟中,离散系统的离散极点在单一圆内时是稳定的。使用多速率求解器时,状态变量会以不同的采样率离散化,并且无法使用系统方程式的极点分析。本文介绍了一种形式化的数学分析,证明了多速率实时仿真的稳定性。系统状态变量,无论其离散时间步长如何,都可以在一个矩阵中找到。此后,将经典的极点分析用于通过极点位置分析测试稳定性。该方法以通用形式给出,可以应用于各种多速率求解器。数值算例表明该方法准确可靠。

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