2015 IEEE Signal Processing and Signal Processing Education Workshop (SP/SPE) 2015
DOI: 10.1109/dsp-spe.2015.7369553
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Sparse recovery using an SVD approach to interference removal and parameter estimation

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Cited by 4 publications
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“…Additionally, Section 3.1 demonstrated that target signals show a frequency dependence which can be modeled as a sparse collection of atoms in a DSRF dictionary, A. Hayes showed that careful combination of A and G can be exploited to project the data into a space which is mostly isolated from the soil. 29 The creation of P G is completed in two steps. First, a projection matrix into the soil subspace is developed as P GG = Ψ(Ψ T Ψ) −1 Ψ T .…”
Section: Soil Interference Removalmentioning
confidence: 99%
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“…Additionally, Section 3.1 demonstrated that target signals show a frequency dependence which can be modeled as a sparse collection of atoms in a DSRF dictionary, A. Hayes showed that careful combination of A and G can be exploited to project the data into a space which is mostly isolated from the soil. 29 The creation of P G is completed in two steps. First, a projection matrix into the soil subspace is developed as P GG = Ψ(Ψ T Ψ) −1 Ψ T .…”
Section: Soil Interference Removalmentioning
confidence: 99%
“…An additional SVD was performed on each data window 29) and the left singular vectors U S (corresponding to frequency) were scaled by the square root of the ratio between the corresponding and first singular values. 10,11 The scaled representations were concatenated to create feature vectors.…”
Section: Soil Interference Removalmentioning
confidence: 99%