The time-reversal operator with virtual transducers: Application to far-field aberration correction

被引:13
作者
Robert, Jean-Luc [1 ]
Fink, Mathias [2 ]
机构
[1] Philips Res N Amer, Briarcliff Manor, NY 10510 USA
[2] Univ Paris 07, ESPCI, Lab Ondes & Acoust, F-75005 Paris, France
关键词
D O I
10.1121/1.3005560
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
The decomposition of the time-reversal operator (DORT) is a detection and focusing technique using an array of transmit receive transducers. It can extract Green's functions of scatterers in a medium. A variant consists in transmitting focused beams (FDORT). It is shown here that the FDORT method can be interpreted as the decomposition of a time-reversal operator between an array of virtual transducers located at the transmit beams' foci and the physical array. The receive singular vectors correspond to scatterers' Green's functions expressed in the physical array while the transmit singular vectors correspond to Green's functions expressed in the virtual array. The position of the virtual array can be changed by varying the position of the foci, thus offering different points of view. Parameters and performance of some transmit schemes are discussed. Appropriately positioning the virtual transducers can simplify some problems. One application is measuring and correcting aberration in the case of a far-field phase screen model. Placing the virtual transducers near the phase screen transforms the problem in a simpler near-field phase screen problem. (C) 2008 Acoustical Society of America. [DOI: 10.1121/1.3005560]
引用
收藏
页码:3659 / 3668
页数:10
相关论文
共 50 条
[21]   Time-reversal operator for a small sphere in electromagnetic fields [J].
Chen, X. .
JOURNAL OF ELECTROMAGNETIC WAVES AND APPLICATIONS, 2007, 21 (09) :1219-1230
[22]   Analysis of the time-reversal operator for scatterers of finite size [J].
Chambers, DH .
JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2002, 112 (02) :411-419
[23]   APPLICATION OF TIME-REVERSAL TO NONDESTRUCTIVE TESTING [J].
CHAKROUN, N ;
FINK, M ;
WU, F .
JOURNAL DE PHYSIQUE IV, 1994, 4 (C5) :1161-1164
[24]   The virtual origin as a first-order correction for the far-field description of laminar jets [J].
Revuelta, A ;
Sánchez, AL ;
Liñán, A .
PHYSICS OF FLUIDS, 2002, 14 (06) :1821-1824
[25]   Factorization of the far-field operator for the inhomogeneous medium case and an application in inverse scattering theory [J].
Kirsch, A .
INVERSE PROBLEMS, 1999, 15 (02) :413-429
[26]   BREAKDOWN OF TIME-REVERSAL SYMMETRY: INTRINSIC RANDOMNESS, TIME OPERATOR, SCATTERING [J].
Gomez-Cubillo, Fernando ;
Suchanecki, Zdzislaw .
JOURNAL OF GEOMETRY AND SYMMETRY IN PHYSICS, 2008, 11 :33-40
[27]   Modelling and pattern error correction of time domain far-field antenna measurements [J].
Martí-Canales, J ;
Ligthart, LP .
IEE PROCEEDINGS-MICROWAVES ANTENNAS AND PROPAGATION, 2001, 148 (02) :133-136
[28]   Non-invasive aberration correction and adaptive ultrasound imaging with a time reversal virtual array [J].
Grüter, Lars ;
Nauber, Richard ;
Czarske, Jürgen .
Technisches Messen, 2021, 88 (S1)
[29]   Near-field time-reversal amplification [J].
Conti, Stephane G. ;
Roux, Philippe ;
Kuperman, William A. .
JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2007, 121 (06) :3602-3606
[30]   Aberration Correction by Time Reversal of Moving Speckle Noise [J].
Osmanski, Bruno-Felix ;
Montaldo, Gabriel ;
Tanter, Mickael ;
Fink, Mathias .
IEEE TRANSACTIONS ON ULTRASONICS FERROELECTRICS AND FREQUENCY CONTROL, 2012, 59 (07) :1575-1583