Aberration Correction by Time Reversal of Moving Speckle Noise
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作者:
Osmanski, Bruno-Felix
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Univ Paris 07, Inst Langevin, Ecole Super Phys & Chim Ind Ville Paris ESPCI Par, Inserm U979,CNRS UMR7587, Paris, FranceUniv Paris 07, Inst Langevin, Ecole Super Phys & Chim Ind Ville Paris ESPCI Par, Inserm U979,CNRS UMR7587, Paris, France
Osmanski, Bruno-Felix
[1
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Montaldo, Gabriel
[1
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Tanter, Mickael
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Univ Paris 07, Inst Langevin, Ecole Super Phys & Chim Ind Ville Paris ESPCI Par, Inserm U979,CNRS UMR7587, Paris, FranceUniv Paris 07, Inst Langevin, Ecole Super Phys & Chim Ind Ville Paris ESPCI Par, Inserm U979,CNRS UMR7587, Paris, France
Tanter, Mickael
[1
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Fink, Mathias
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Univ Paris 07, Inst Langevin, Ecole Super Phys & Chim Ind Ville Paris ESPCI Par, Inserm U979,CNRS UMR7587, Paris, FranceUniv Paris 07, Inst Langevin, Ecole Super Phys & Chim Ind Ville Paris ESPCI Par, Inserm U979,CNRS UMR7587, Paris, France
Fink, Mathias
[1
]
机构:
[1] Univ Paris 07, Inst Langevin, Ecole Super Phys & Chim Ind Ville Paris ESPCI Par, Inserm U979,CNRS UMR7587, Paris, France
Focusing a wave through heterogeneous media is an important problem in medical ultrasound imaging. In such aberrating media, in the presence of a small number of point reflectors, iterative time reversal is a well-known method able to focus on the strongest reflector. However, in presence of speckle noise generated by many non-resolved scatterers, iterative time reversal alone does not work. In this paper, we propose the use of the echoes coming from moving particles in a flow, such as red blood cells, to generate a virtual point reflector by iterative time reversal. The construction of the virtual point reflector is performed by a coherent addition of independent realizations of speckle coming from moving particles. After focusing on a virtual point reflector, ultrasound images can be locally corrected inside an isoplanatic patch. An application for the correction of power Doppler images is presented. A theoretical analysis shows that this iterative method allows focusing on the point of maximal insonification of the uncorrected beam.