2012
DOI: 10.1186/1687-6180-2012-101
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Compressive sampling of swallowing accelerometry signals using time-frequency dictionaries based on modulated discrete prolate spheroidal sequences

Abstract: Monitoring physiological functions such as swallowing often generates large volumes of samples to be stored and processed, which can introduce computational constraints especially if remote monitoring is desired. In this article, we propose a compressive sensing (CS) algorithm to alleviate some of these issues while acquiring dual-axis swallowing accelerometry signals. The proposed CS approach uses a time-frequency dictionary where the members are modulated discrete prolate spheroidal sequences (MDPSS). These … Show more

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Cited by 49 publications
(29 citation statements)
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References 51 publications
(79 reference statements)
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“…In other words, they have high energy concentration both in time and in frequency. This time-frequency concentration feature gave rise to their use in signal compression, representation, and reconstruction [12], [13], [17]. The same feature makes these sequences optimum basis candidates for discrete wavelet analysis.…”
Section: Analysis Functionsmentioning
confidence: 95%
“…In other words, they have high energy concentration both in time and in frequency. This time-frequency concentration feature gave rise to their use in signal compression, representation, and reconstruction [12], [13], [17]. The same feature makes these sequences optimum basis candidates for discrete wavelet analysis.…”
Section: Analysis Functionsmentioning
confidence: 95%
“…Besides lowering the sampling rate, CS provides successful signal processing in the cases when the missing samples phenomenon occurs [1]. It has been applied in large number of areas, such as medicine, radars, communications, speech and image processing [5]- [10], etc.…”
Section: Introductionmentioning
confidence: 99%
“…Signals having a sparse B Ljubiša Stanković ljubisa@ac.me 1 University of Montenegro, 81000 Podgorica, Montenegro representation can be reconstructed from a reduced subset of randomly positioned samples. Processing of these signals with a large number of missing/unavailable samples attracted significant interest in the recent years within the theory of compressive sensing (CS) [2][3][4][5][6][7][8][9][10][11][12][13][14][15][16][17][18][19]22,30,31,33,34,36]. The number of samples required to reconstruct the signal is related to the number of nonzero coefficients in the sparse domain [4,12,17].…”
Section: Introductionmentioning
confidence: 99%