2008
DOI: 10.1109/icassp.2008.4518252
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A compressed sensing technique for OFDM channel estimation in mobile environments: Exploiting channel sparsity for reducing pilots

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Cited by 193 publications
(149 citation statements)
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“…In order to quantify the percentage of part-time operation, we define the part-time ratio as the total randomization time of the equivalent compact signal over that of the original ternary signal (11) It is worthy to point out the DACS front-end has very high efficiency for time-sparse signals, e.g., ECG signal, ultra-wide band (UWB) pulse signal, radar system, ultrasound signal, etc. This is because the DACS front-end targets at amplitude variation and enables part-time operation of power-demanding modules which otherwise should be always on, such as the random demodulator.…”
Section: B Algorithmic Logicmentioning
confidence: 99%
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“…In order to quantify the percentage of part-time operation, we define the part-time ratio as the total randomization time of the equivalent compact signal over that of the original ternary signal (11) It is worthy to point out the DACS front-end has very high efficiency for time-sparse signals, e.g., ECG signal, ultra-wide band (UWB) pulse signal, radar system, ultrasound signal, etc. This is because the DACS front-end targets at amplitude variation and enables part-time operation of power-demanding modules which otherwise should be always on, such as the random demodulator.…”
Section: B Algorithmic Logicmentioning
confidence: 99%
“…The CS technique integrates sampling and compression into one step, reducing the sampling directly from the analog front-end. Because of its sub-Nyquist sampling ability, the CS framework has shown potential in many applications, such as medical imaging [10], communications [11], machine learning [12], statistical signal processing [13], and geophysics [14].…”
mentioning
confidence: 99%
“…According to CS, the estimation of sparse channel at the receiver can be modelled as [10] w h A y   . (8) where F  is a discrete Fourier sub-matrix constructed by selecting N p row denoted by pilot location and L columns of full discrete Fourier matrix. There is feasible solution from the theory of CS, if channel vector h has only K dominant coefficients such as K << L and rest of the coefficients are zero.…”
Section: System and Channel Modelmentioning
confidence: 99%
“…The channel coefficient vector h has only K dominant coefficient, h is K sparse vector. CS techniques exploit the sparsity of such wireless channels [8]- [9].…”
Section: System and Channel Modelmentioning
confidence: 99%
“…The traditional LMSand NLMS-based channel estimation methods cannot make use of the inherent sparse properties of these broadband multi-path channels [6][7][8][9][10][11][12][13]. To utilize the sparse structures of the broadband sparse channel, compressed sensing (CS) methods have been introduced for developing various channel estimation algorithms used in sparse cases [18][19][20]. Although some of these CS-based sparse channel estimations can achieve robust estimation performance, these CS algorithms may have high complexity for dealing with time-varying channels or they have difficulty in constructing desired measurement matrices with the restricted isometry property limitation [21].…”
Section: Introductionmentioning
confidence: 99%