“…Orthogonality is a requirement for linear systems, where the sum of the effects of individual components is equal to the overall effect (Huang et al, 1998). However, in a nonlinear system, the effect of individual processes are non-additive and do not follow the principle of superposition (Pai and Palazotto, 2008;Yan and Gao, 2007). The adaptivity of the EMD enables effective analysis of nonlinear systems.…”
Section: Comparison Using Synthetic Datamentioning
“…Orthogonality is a requirement for linear systems, where the sum of the effects of individual components is equal to the overall effect (Huang et al, 1998). However, in a nonlinear system, the effect of individual processes are non-additive and do not follow the principle of superposition (Pai and Palazotto, 2008;Yan and Gao, 2007). The adaptivity of the EMD enables effective analysis of nonlinear systems.…”
Section: Comparison Using Synthetic Datamentioning
“… Nonlinearity: Often the effect from different factors and processes are non-additive in nature [16] and do not follow the principle of superposition. These are the characteristics of a nonlinear system [17], which can be explained by a simple example. Soil water storage is controlled by a number of factors [such as elevation, texture, vegetation, …].…”
“…One timid way is to use a sliding window [7], as is done routinely in Fourier analysis [6]. The sliding window is successfully applied to Fourier analysis using various windows and continuous wavelet analyses.…”
Section: Improvements For Eliminating End Effectsmentioning
confidence: 99%
“…According to this table, there are three local minimal points, i.e. γ 2,3 , γ 5,6 and γ 7,8 . The RSC values of IMF3-IMF4 and IMF4-IMF5 are larger than 0.5 and it shows their similarity on frequency domain, and thus these three components are combined to one natural IMF.…”
Vibration-based condition monitoring and fault diagnosis are becoming more common in the industry to increase machine availability and reliability. Considerable research efforts have recently been directed towards the development of adaptive signal processing methods for fault diagnosis. Two adaptive signal decomposition methods, i.e. the empirical mode decomposition (EMD) and the local mean decomposition (LMD), are widely used. This chapter is intended to summarize the recent developments mostly based on the authors' works. It aims to provide a valuable reference for readers on the processing and analysis of vibration signals collected from rotating machinery.
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