2015
DOI: 10.1109/lsp.2015.2428431
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A Case Study in Low-Complexity ECG Signal Encoding: How Compressing is Compressed Sensing?

Abstract: When transmission or storage costs are an issue, lossy data compression enters the processing chain of resourceconstrained sensor nodes. However, their limited computational power imposes the use of encoding strategies based on a small number of digital computations. In this case study, we propose the use of an embodiment of compressed sensing as a lossy digital signal compression, whose encoding stage only requires a number of fixed-point accumulations that is linear in the dimension of the encoded signal. We… Show more

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Cited by 34 publications
(14 citation statements)
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References 27 publications
(29 reference statements)
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“…Note that CR is also dependent on number of bits in the digitized samples (x) and the compressed measurements (y). Detail studies on reconstruction quality with respect to the number of bits in the compressed measurement can be found in [8], [33] and [43]. These results have shown that the resolution of the compressed measurement does not affect the overall reconstruction quality significantly at low M .…”
Section: A Learning a Dictionarymentioning
confidence: 91%
“…Note that CR is also dependent on number of bits in the digitized samples (x) and the compressed measurements (y). Detail studies on reconstruction quality with respect to the number of bits in the compressed measurement can be found in [8], [33] and [43]. These results have shown that the resolution of the compressed measurement does not affect the overall reconstruction quality significantly at low M .…”
Section: A Learning a Dictionarymentioning
confidence: 91%
“…It is a recent technique based on sparse data representation. The idea is to bypass the Nyquist-Shannon theorem by reconstructing a signal from fewer samples of data than required [3][4][5].…”
Section: Compressed Sensingmentioning
confidence: 99%
“…Accuracy required for the quantization of y is still an open problem in CS theory [14]. In standard CS, it is known that measurements, due to the central limit theorem, have a zero-mean Gaussian distribution, whose standard deviation is √ n times that of x.…”
Section: Approachmentioning
confidence: 99%