Initial Conditions Computation Approximation of Nonlinear Systems using the DFEHD

Uriel Vargas, G. Lazaroiu
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引用次数: 1

Abstract

A major issue in the simulation of frequency dynamics via extended harmonic domain (EHD) –based models are the incurred spurious oscillations due to the lack of correct initial conditions computation during initialization or when a step change, in either source or parameter, occurs. A recent paper has addressed the correct initialization computation for linear time-periodic systems via the dynamic flexible EHD (DFEHD); however, nonlinear systems are not applicable for this methodology. This paper addresses this issue by separating linear and nonlinear parts; then, the DFEHD is applied to the linear part, aimed at initialization purposes, to reduce the impact of the spurious oscillations dynamics. A case study is presented to demonstrate the effectiveness of the proposed approach.
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非线性系统初始条件的DFEHD近似计算
在基于扩展谐波域(EHD)模型的频率动力学仿真中,一个主要问题是由于在初始化过程中或在源或参数发生阶跃变化时缺乏正确的初始条件计算而产生的杂散振荡。最近的一篇论文通过动态柔性EHD (DFEHD)解决了线性时间周期系统的正确初始化计算;然而,非线性系统不适用于这种方法。本文通过分离线性和非线性部分来解决这个问题;然后,针对初始化的目的,将DFEHD应用于线性部分,以减少杂散振荡动力学的影响。最后,通过实例分析,验证了该方法的有效性。
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