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COMPRESSIVE IMAGING VIA APPROXIMATE MESSAGE PASSING WITH
IMAGE DENOISING
ABSTRACT
We consider compressive imaging problems, whereimages are reconstructed from a
reduced number of linear measurements.Our objective is to improve over existing
compressiveimaging algorithms in terms of both reconstruction error and runtime.To pursue our
objective, we propose compressive imagingalgorithms that employ the approximate message
passing (AMP)framework. AMP is an iterative signal reconstruction algorithm that performs
scalar denoising at each iteration; in order forAMP to reconstruct the original input signal well, a
good denoiser must be used. We apply two wavelet-based image denoisers within AMP. The
first denoiser is the “amplitude-scale-invariant Bayesestimator” (ABE), and the second is an
adaptive Wiener filter;we call our AMP-based algorithms for compressive imagingAMP-ABE
and AMP-Wiener. Numerical results show that bothAMP-ABE and AMP-Wiener significantly
improve over the stateof the art in terms of runtime. In terms of reconstruction quality,AMP-
Wiener offers lower mean-square error (MSE) than existingcompressive imaging algorithms. In
contrast, AMP-ABE hashigher MSE, because ABE does not denoise as well as the
adaptiveWiener filter.

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Compressive imaging via approximate message passing with image denoising

  • 1. COMPRESSIVE IMAGING VIA APPROXIMATE MESSAGE PASSING WITH IMAGE DENOISING ABSTRACT We consider compressive imaging problems, whereimages are reconstructed from a reduced number of linear measurements.Our objective is to improve over existing compressiveimaging algorithms in terms of both reconstruction error and runtime.To pursue our objective, we propose compressive imagingalgorithms that employ the approximate message passing (AMP)framework. AMP is an iterative signal reconstruction algorithm that performs scalar denoising at each iteration; in order forAMP to reconstruct the original input signal well, a good denoiser must be used. We apply two wavelet-based image denoisers within AMP. The first denoiser is the “amplitude-scale-invariant Bayesestimator” (ABE), and the second is an adaptive Wiener filter;we call our AMP-based algorithms for compressive imagingAMP-ABE and AMP-Wiener. Numerical results show that bothAMP-ABE and AMP-Wiener significantly improve over the stateof the art in terms of runtime. In terms of reconstruction quality,AMP- Wiener offers lower mean-square error (MSE) than existingcompressive imaging algorithms. In contrast, AMP-ABE hashigher MSE, because ABE does not denoise as well as the adaptiveWiener filter.