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Frequency-Domain Analysis for Nonlinear Systems With Time-Domain Model Parameter Uncertainty

机译:时域模型参数不确定的非线性系统的频域分析

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摘要

Frequency-domain analysis of dynamic systems is important across many areas of engineering. However, while there are many analysis methods for linear systems, the problem is much less widely studied for nonlinear systems. Frequency-domain analysis of nonlinear systems using frequency response functions (FRFs) is particularly important to reveal resonances, super/subharmonics, and energy transfer across frequencies. In this paper, the novel contribution is a time-domain, model-based approach to describing the uncertainty of nonlinear systems in the frequency domain. The method takes a nonlinear input-output time-domain model that has normally distributed parameters and propagates that uncertainty into the frequency domain using analytic expressions based on FRFs. We demonstrate the approach on both synthetic examples of nonlinear systems and a real-world nonlinear system identified from experimental data. We benchmark the proposed approach against a brute-force technique based on Monte Carlo sampling and show that there is good agreement between the methods.
机译:动态系统的频域分析在工程的许多领域都很重要。然而,尽管有很多线性系统的分析方法,但是对于非线性系统,对该问题的研究却很少。使用频率响应函数(FRF)对非线性系统进行频域分析对于揭示共振,超/次谐波和能量在整个频率范围内的传递尤为重要。在本文中,新颖的贡献是一种基于时域,基于模型的方法来描述非线性系统在频域中的不确定性。该方法采用具有正态分布参数的非线性输入-输出时域模型,并使用基于FRF的解析表达式将不确定性传播到频域中。我们在非线性系统的合成示例和从实验数据中识别出的真实世界的非线性系统中都演示了该方法。我们将提出的方法与基于蒙特卡洛采样的蛮力技术进行了基准测试,结果表明这两种方法之间存在良好的一致性。

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