Wideband quantitative ultrasonic imaging by time-domain diffraction tomography

被引:21
作者
Mast, TD [1 ]
机构
[1] Penn State Univ, Appl Res Lab, University Pk, PA 16802 USA
关键词
D O I
10.1121/1.428159
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
A quantitative ultrasonic imaging method employing time domain scattering data is presented. This method provides tomographic images of medium properties such as the sound speed contrast; these images are equivalent to multiple-frequency filtered-backpropagation reconstructions using all frequencies within the bandwidth of the incident pulse employed. However, image synthesis is performed directly in the time domain using coherent combination of far-field scattered pressure waveforms, delayed and summed to numerically focus on:the unknown medium. The time-domain method is more efficient than multiple-frequency diffraction tomography methods, and can, in some cases, be more efficient than single-frequency diffraction tomography. Example reconstructions, obtained using synthetic data for two- and three-dimensional scattering of wideband pulses, show that: the time-domain reconstruction method provides image quality superior to single-frequency reconstructions for objects of size and contrast relevant to medical imaging problems such as Ultrasonic mammography. The present method is closely related to existing synthetic-aperture imaging methods such as those employed in clinical ultrasound scanners. Thus, the new method can be extended to incorporate available image-enhancement techniques such as time-gain compensation to correct for medium absorption and aberration correction methods to reduce error associated with weak scattering approximations. (C) 1999 Acoustical Society of America. [S0001-4966(99)04612-3].
引用
收藏
页码:3061 / 3071
页数:11
相关论文
共 45 条
[1]  
[Anonymous], [No title captured]
[2]   THE FUNDAMENTAL IDENTITY FOR ITERATED SPHERICAL MEANS AND THE INVERSION-FORMULA FOR DIFFRACTION TOMOGRAPHY AND INVERSE SCATTERING [J].
BEYLKIN, G .
JOURNAL OF MATHEMATICAL PHYSICS, 1983, 24 (06) :1399-1400
[3]  
BLACKLEDGE JM, 1987, J PHYS D, V102, P1
[4]   NONPERTURBATIVE DIFFRACTION TOMOGRAPHY VIA GAUSS-NEWTON ITERATION APPLIED TO THE SCATTERING INTEGRAL-EQUATION [J].
BORUP, DT ;
JOHNSON, SA ;
KIM, WW ;
BERGGREN, MJ .
ULTRASONIC IMAGING, 1992, 14 (01) :69-85
[5]  
BUROV VA, 1994, ACOUST PHYS+, V40, P34
[6]   NUMERICAL STUDY OF HIGHER-ORDER DIFFRACTION TOMOGRAPHY VIA THE SINC BASIS MOMENT METHOD [J].
CAVICCHI, TJ ;
OBRIEN, WD .
ULTRASONIC IMAGING, 1989, 11 (01) :42-74
[7]   FREQUENCY-DEPENDENT AND DEPTH-DEPENDENT COMPENSATION OF ULTRASONIC SIGNALS [J].
CLAESSON, I ;
SALOMONSSON, G .
IEEE TRANSACTIONS ON ULTRASONICS FERROELECTRICS AND FREQUENCY CONTROL, 1988, 35 (05) :582-592
[8]  
COLTON D, 1998, INVERSE ACOUSTIC ELE, pCH10
[9]   A FILTERED BACK-PROPAGATION ALGORITHM FOR DIFFRACTION TOMOGRAPHY [J].
DEVANEY, AJ .
ULTRASONIC IMAGING, 1982, 4 (04) :336-350
[10]   VARIABLE DENSITY ACOUSTIC TOMOGRAPHY [J].
DEVANEY, AJ .
JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 1985, 78 (01) :120-130