2010
DOI: 10.1155/2010/483524
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Simulation of Matched Field Processing Localization Based on Empirical Mode Decomposition and Karhunen-Loève Expansion in Underwater Waveguide Environment

Abstract: Mismatch problem has been one of important issues of matched field processing for underwater source detection. Experimental use of MFP has shown that robust range and depth localization is difficult to achieve. In many cases this is due to uncertainty in the environmental inputs required by acoustic propagation models. The paper presents that EMD (Empirical mode decomposition) processing underwater acoustic signals is motivated because it is well suited for removing specific unwanted signal components that may… Show more

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Cited by 9 publications
(3 citation statements)
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“…-The choice of the internal EMD parameter, a shift factor, determining the criterion for stopping the sifting process for each individual intrinsic mode and thus controlling the sensitivity of the decomposition is another currently unresolved issue of EMD. For example, if this shift factor is chosen too low, that corresponds to a large exponentially growing number of sifting iterations, then the decomposition reduces to the Fourier transform in the limit of infinite run time (Wang and Jiang, 2010). In contrast, if the shift factor is too high then the sifting process is stopped too early, and IMFs appear to be undersifted, i.e.…”
Section: Empirical Mode Decomposition For Analysis Of Oscillatory Pro...mentioning
confidence: 99%
“…-The choice of the internal EMD parameter, a shift factor, determining the criterion for stopping the sifting process for each individual intrinsic mode and thus controlling the sensitivity of the decomposition is another currently unresolved issue of EMD. For example, if this shift factor is chosen too low, that corresponds to a large exponentially growing number of sifting iterations, then the decomposition reduces to the Fourier transform in the limit of infinite run time (Wang and Jiang, 2010). In contrast, if the shift factor is too high then the sifting process is stopped too early, and IMFs appear to be undersifted, i.e.…”
Section: Empirical Mode Decomposition For Analysis Of Oscillatory Pro...mentioning
confidence: 99%
“…EMD and its improved algorithm, which are recursive decomposition, lacks theoretical basis and mixes existing modes, so it may result in decomposition errors. In addition, it also has mode aliasing phenomenon, which will affect its noise reduction effect [8] . SSA can extract useful information from noisy signals, but a crucial step in it, the low-rank estimation, can significantly affect the denoising performance, and it also need some priori knowledge of the rank of signal, which may be a lottery to estimate [9] .…”
Section: Introductionmentioning
confidence: 99%
“…Signals are decomposed using band-limited filters with bandwidths that vary in time. The main advantage of EMD compared to other time-frequency tools is that it does not use any predetermined filters or transforms [3]. Hence, the analysis is adaptive in contrast to traditional methods such as wavelets where the basic functions are fixed and Low-pass filtering, which require a priori information of a signal's frequency characteristics to choose appropriate cutoff frequency [4,5].…”
Section: Introductionmentioning
confidence: 99%