Modelling nonlinear ultrasound propagation in bone

被引:0
|
作者
Cleveland, Robin O. [1 ,2 ]
Johnson, Paul A. [3 ]
Muller, Marie [2 ]
Talmant, Maryline [2 ]
Padilla, Frederic [2 ]
Laugier, Pascal [2 ]
机构
[1] Boston Univ, Dept Aerosp & Mech Engn, 110 Cummington St, Boston, MA 02215 USA
[2] Univ Paris 06, CNRS, UMR 7623, Lab Imagerie Parametr, F-75006 Paris, France
[3] Los Alamos Natl Lab, MS D443, Geophys Grp, Los Alamos, NM 87545 USA
来源
基金
美国国家科学基金会;
关键词
nonlinear acoustics; bone properties; harmonic generation; self-demodulation;
D O I
暂无
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
Simulations have been carried out to assess the possibility for detecting the nonlinear properties of bone in vivo. We employed a time domain solution to the KZK equation to determine the nonlinear field generated by an unfocussed circular transducer in both cancellous and cortical bone. The results indicate that determining nonlinear properties from the generation of higher harmonics is challenging in both bone types (for propagation distances and source amplitudes appropriate in the body). In cancellous bone this is because the attenuation length scale is very short (about 5 mm) and in cortical bone because the high sound speed and density result in long nonlinear length scales (hundreds of millimeters). An alternative approach to determine the nonlinear properties was considered using self-demodulation of sound. For cancellous bone this may result in a detectable signal although the predicted amplitude of the self-demodulation signal was almost 90 dB below the source level (1 MPa). In cortical bone the self-demodulated signal was even weaker that in cancellous bone (similar to 110 dB down) and, for a practical length signal, was not easy to separate from the components associated with the source
引用
收藏
页码:333 / +
页数:2
相关论文
共 50 条
  • [41] Finite Element Simulation of Ultrasound Propagation in Bone for Quantitative Ultrasound toward the Diagnosis of Osteoporosis
    Kim, Sang-Hyuk
    Suh, Hyun Sang
    Cho, Min Hyoung
    Lee, Soo Yeol
    Kim, Tae-Seong
    2009 ANNUAL INTERNATIONAL CONFERENCE OF THE IEEE ENGINEERING IN MEDICINE AND BIOLOGY SOCIETY, VOLS 1-20, 2009, : 436 - 439
  • [42] Numerical Modelling of Nonlinear Full-Wave Acoustic Propagation
    Velasco-Segura, Roberto
    Rendon, Pablo L.
    RECENT DEVELOPMENTS IN NONLINEAR ACOUSTICS, 2015, 1685
  • [43] Modelling nonlinear and dispersive propagation problems by using the TLM method
    Smartt, CJ
    Christopoulos, C
    IEE PROCEEDINGS-MICROWAVES ANTENNAS AND PROPAGATION, 1998, 145 (03) : 193 - 200
  • [44] Modelling optical pulse propagation in nonlinear media using wavelets
    Pierce, I
    Watkins, L
    PROCEEDINGS OF THE IEEE-SP INTERNATIONAL SYMPOSIUM ON TIME-FREQUENCY AND TIME-SCALE ANALYSIS, 1996, : 361 - 363
  • [45] Propagation Velocity of Bone-Conducted Ultrasound in the Human Head
    Hotehama, Takuya
    Nakagawa, Seiji
    JAPANESE JOURNAL OF APPLIED PHYSICS, 2012, 51 (07)
  • [46] Longitudinal and shear mode ultrasound propagation in human skull bone
    White, P. J.
    Hynynen, K.
    Clement, G. T.
    THERAPEUTIC ULTRASOUND, 2006, 829 : 251 - +
  • [47] Longitudinal and shear mode ultrasound propagation in human skull bone
    White, P. J.
    Clement, G. T.
    Hynynen, K.
    ULTRASOUND IN MEDICINE AND BIOLOGY, 2006, 32 (07): : 1085 - 1096
  • [48] The effect of porosity on the elastic properties of cortical bone and ultrasound propagation
    Zhou, Jiuguang
    Cui, Zhiwen
    Zhang, Bixing
    Kundu, Tribikram
    Sevostianov, Igor
    INTERNATIONAL JOURNAL OF ENGINEERING SCIENCE, 2023, 182
  • [49] Ultrasound propagation in trabecular bone: A numerical study of the influence of microcracks
    Calle, Samuel
    Moreschi, Helene
    Renaud, Guillaume
    Defontaine, Marielle
    ULTRASONICS, 2014, 54 (05) : 1231 - 1236
  • [50] ASSESSMENT OF BONE QUALITY BY ULTRASOUND WAVE-PROPAGATION TECHNIQUE
    SINGH, AK
    BEHARI, J
    INDIAN JOURNAL OF PURE & APPLIED PHYSICS, 1994, 32 (06) : 528 - 530