proony法和矩阵铅笔法在确定线性系统的复固有谐振频率方面表现良好

IF 0.3 4区 工程技术 Q4 ENGINEERING, MULTIDISCIPLINARY Revista Internacional de Metodos Numericos para Calculo y Diseno en Ingenieria Pub Date : 2022-01-01 DOI:10.23967/j.rimni.2022.06.005
R. Barroso, Alfonso J. Zozaya Sahad
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引用次数: 0

摘要

物理系统的表征是解决一些应用物理和工程问题的一个重要问题。包含在系统脉冲响应中的系统的复固有共振频率是系统的特征,也是系统描述的一部分。很少有英文文献对从系统脉冲响应中提取自然复频率的离散方法进行比较。很少发现用西班牙语写的关于这个重要研究课题的作品。在这种情况下,本文描述了通过脉冲响应估计系统复杂自然共振频率的重要离散数值方法,并在不同的仿真场景中进行了测试和比较。结果表明,带奇异值分解滤波的矩阵铅笔法对噪声的敏感性较低,而Prony方法及其不同版本对噪声的响应速度最快。讨论了可能更适合每种方法的场景。
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Prony's method and matrix pencil method performance on determining the complex natural resonance frequencies of a linear system
Characterization of a physical system is an important issue to approach some applied physics and engineering problems. The complex natural resonance frequencies of the system which are included in its impulsive response are characteristic of such system and are part of its description. Few works written in English language show a comparison among discrete methods that extract natural complex frequencies from a system impulsive response. Much less common is to find works written in Spanish language about this important research topic. Given this situation, important discrete numeric methods to estimate the complex natural resonance frequencies of a system through its impulsive response are described, tested and compared in different simulation scenarios in this document. According to the obtained results, the matrix pencil method with a SVD filter is the less sensitive method to the noise, while the Prony method and its different versions are the fastest ones. Scenarios that could be more suitable for each method are discussed.
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来源期刊
CiteScore
0.70
自引率
0.00%
发文量
26
审稿时长
6 months
期刊介绍: International Journal of Numerical Methods for Calculation and Design in Engineering (RIMNI) contributes to the spread of theoretical advances and practical applications of numerical methods in engineering and other applied sciences. RIMNI publishes articles written in Spanish, Portuguese and English. The scope of the journal includes mathematical and numerical models of engineering problems, development and application of numerical methods, advances in software, computer design innovations, educational aspects of numerical methods, etc. RIMNI is an essential source of information for scientifics and engineers in numerical methods theory and applications. RIMNI contributes to the interdisciplinar exchange and thus shortens the distance between theoretical developments and practical applications.
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