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Helicopter Transmission Diagnostics using Empirical Mode Decomposition

机译:使用经验模态分解的直升机传输诊断

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This paper discusses the application of Empirical Mode Decomposition (EMD) to the detection and diagnosis of gear faults in the planetary stage of a helicopter transmission. EMD is a new signal processing tool developed specifically for the analysis of nonlinear and nonstationary data. In addition, the decomposition is adaptive and thus highly efficient. For a given signal, EMD yields a finite and often small number of Intrinsic Mode Functions (IMFs), where an IMF is defined as a function having a zero mean and an equal number of minima and maxima. Given the properties of an IMF, a Hilbert transform can be applied to obtain instantaneous frequencies as functions of time. The combination of EMD and the Hilbert transform is referred to as the Hilbert-Huang transform. The Hilbert-Huang transform is able to provide sharp indications of structures embedded within the signal such as those associated with gear tooth damage. This paper will present the theory and implementation of EMD. The applicability of the Hilbert-Huang transform to helicopter transmission damage detection will be assesses using data collected from the University of Maryland Transmission Test Rig.
机译:本文讨论了经验模态分解(EMD)在直升机传动系统行星齿轮级齿轮故障的检测和诊断中的应用。 EMD是专门为分析非线性和非平稳数据而开发的新信号处理工具。另外,分解是自适应的,因此是高效的。对于给定的信号,EMD会产生有限且通常为数很少的本征模式函数(IMF),其中将IMF定义为平均值为零且最小值和最大值相等的函数。给定IMF的属性,可以应用希尔伯特变换来获得瞬时频率作为时间的函数。 EMD和Hilbert变换的组合称为Hilbert-Huang变换。 Hilbert-Huang变换能够提供信号内嵌结构的清晰指示,例如与齿轮损坏相关的结构。本文将介绍EMD的理论和实现。希尔伯特-黄(Hilbert-Huang)变换对直升机传动装置损坏检测的适用性将使用从马里兰大学传动装置试验台收集的数据进行评估。

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