Signal Processing Techniques for Knowledge Extraction and Information Fusion 2008
DOI: 10.1007/978-0-387-74367-7_14
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Information Fusion for Perceptual Feedback: A Brain Activity Sonification Approach

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Cited by 11 publications
(4 citation statements)
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“…A direct mapping to MIDI of the TF map of the wavelet will result in a very noisy signal, due to the constant background respiration sounds. Rutkowski et al [27] used both z-score and bump source modeling to achieve a better suited TF map to be used in the mapping onto MIDI. The main idea is to set predefined elementary parameterized functions called bumps whereby the TF map is represented by a set of these bumps.…”
Section: Wavelet and Bump Source (Wbs) Sonificationmentioning
confidence: 99%
“…A direct mapping to MIDI of the TF map of the wavelet will result in a very noisy signal, due to the constant background respiration sounds. Rutkowski et al [27] used both z-score and bump source modeling to achieve a better suited TF map to be used in the mapping onto MIDI. The main idea is to set predefined elementary parameterized functions called bumps whereby the TF map is represented by a set of these bumps.…”
Section: Wavelet and Bump Source (Wbs) Sonificationmentioning
confidence: 99%
“…A direct mapping to MIDI of the TF map of the wavelet will result in a very noisy signal, due to the constant background respiration sounds. Rutkowski et al [27] used both z-score and bump source modeling to achieve a better suited TF map to be used in the mapping onto MIDI. The main idea is to set predefined elementary parameterized functions called bumps whereby the TF map is represented by a set of these bumps.…”
Section: Wavelet and Bump Source (Wbs) Sonificationmentioning
confidence: 99%
“…From the decomposed signals through observation, how can we ensure that these IMFs whether had established the completeness of the decomposition or the dif-ference between the reconstructed data from the sum of all IMFs and the original data were exists? One of the methods to solve this question is to check the orthogonality of IMF components which had been proposed by [14]. The index of orthogonality can be calculated and the interpolation techniques can be evaluated from the According to the [6], the orthogonality is required in linear decomposition systems; it might not make physical sense for nonlinear decomposition as in EMD and EEMD.…”
Section: Open Accessmentioning
confidence: 99%