TY - GEN
T1 - Compressed sensing for astrophysical signals
AU - Gargouri, Yosra
AU - Petit, Herve
AU - Loumeau, Patrick
AU - Cecconi, Baptiste
AU - Desgreys, Patricia
N1 - Publisher Copyright:
© 2016 IEEE.
PY - 2016/1/1
Y1 - 2016/1/1
N2 - In order to reduce power consumption and limit the amount of data acquired and stored for astrophysical signals, an emerging sampling paradigm called compressed sensing (also known as compressive sensing, compressive sampling, CS) could potentially be an efficient solution. The design of radio receiver architecture based on CS requires knowledge of the sparsity domain of the signal and an appropriate measurement matrix. In this paper, we analyze an astrophysical signal (jovian signal with a bandwidth of 40 MHz) by extracting its relevant information via the Radon Transform. Then, we study its sparsity and we establish its sensing modality as well as the minimum number of measurements required. Experimental results demonstrate that our signal is sparse in the frequency domain with a compressibility level of at least 10%. Using the Non Uniform Sampler (NUS) as receiver architecture, we prove that by taking 1/3 of samples at random we can recover the relevant information.
AB - In order to reduce power consumption and limit the amount of data acquired and stored for astrophysical signals, an emerging sampling paradigm called compressed sensing (also known as compressive sensing, compressive sampling, CS) could potentially be an efficient solution. The design of radio receiver architecture based on CS requires knowledge of the sparsity domain of the signal and an appropriate measurement matrix. In this paper, we analyze an astrophysical signal (jovian signal with a bandwidth of 40 MHz) by extracting its relevant information via the Radon Transform. Then, we study its sparsity and we establish its sensing modality as well as the minimum number of measurements required. Experimental results demonstrate that our signal is sparse in the frequency domain with a compressibility level of at least 10%. Using the Non Uniform Sampler (NUS) as receiver architecture, we prove that by taking 1/3 of samples at random we can recover the relevant information.
KW - Compressed sensing
KW - NUS
KW - astrophysical signal
KW - compressibility
KW - compressive sampling
KW - sparsity basis
UR - https://www.scopus.com/pages/publications/85015262783
U2 - 10.1109/ICECS.2016.7841195
DO - 10.1109/ICECS.2016.7841195
M3 - Conference contribution
AN - SCOPUS:85015262783
T3 - 2016 IEEE International Conference on Electronics, Circuits and Systems, ICECS 2016
SP - 313
EP - 316
BT - 2016 IEEE International Conference on Electronics, Circuits and Systems, ICECS 2016
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 23rd IEEE International Conference on Electronics, Circuits and Systems, ICECS 2016
Y2 - 11 December 2016 through 14 December 2016
ER -