A combined parabolic-integral equation approach to the acoustic simulation of vibro-acoustic imaging

Ultrasonics

Volumn 48, Issue 6-7, 2008, Pages 553-558

  Malcolm, A E ^a   Reitich, F ^b   Yang, J ^b   Greenleaf, J F ^c   Fatemi, M ^c  

^a UTRECHT UNIVERSITY   (Netherlands)

^b UNIVERSITY OF MINNESOTA   (United States)

^c MAYO CLINIC   (United States)

Author keywords

Integral methods; Numerical modeling; One way wave equation; Radiation force; Ultrasound vibro acoustography

Indexed keywords

ACOUSTIC EMISSIONS; IMAGE ENHANCEMENT; NUMERICAL METHODS; NUMERICAL MODELS; ULTRASONIC APPLICATIONS;

EXPERIMENTAL CONDITIONS; HIGH FREQUENCY PROPAGATION; INTEGRAL EQUATION APPROACHES; INTEGRAL METHOD; NOVEL IMAGING TECHNIQUES; ONE WAY WAVE EQUATIONS; RADIATION FORCES; VIBROACOUSTOGRAPHY;

INTEGRAL EQUATIONS;

WATER;

ALGORITHM; ARTICLE; ELASTOGRAPHY; EQUIPMENT DESIGN; FOURIER ANALYSIS; INSTRUMENTATION; METHODOLOGY; PHYSICS; TRANSDUCER;

ALGORITHMS; ELASTICITY IMAGING TECHNIQUES; EQUIPMENT DESIGN; FOURIER ANALYSIS; PHYSICS; TRANSDUCERS; WATER;

EID: 55249089982     PISSN: 0041624X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ultras.2008.04.006     Document Type: Article

References (28)

1. Fatemi M., and Greenleaf J.F. Ultrasound-stimulated vibro-acoustic spectrography. Science 280 (1998) 82-85
2. Fatemi M., and Greenleaf J.F. Vibro-acoustography: an imaging modality based on ultrasound-stimulated acoustic emission. Proceedings of the National Academy of Sciences of the United States of America 96 (1999) 6603-6608
3. J. Heikkilä, T. Karjalainen, M. Vaukonen, K. Hynynen, 3D simulations of difference frequency effects on a blood vessel in ultrasound-stimulation vibro-acoustography, 2004, IEEE Ultrasonics Symposium (2004) 1247-1250.
4. Brigham J.C., Aquino W., Mitri F.G., Greenleaf J.F., and Fatemi M. Inverse estimation of visco-elastic material properties for solids immersed in fluids using vibroacoustic techniques. Journal of Applied Physics 101 2 (2007) 023509
5. A.E. Malcolm, F. Reitich, J. Yang, M. Fatemi, J.F. Greenleaf, A complete computational model of ultrasound vibro-acoustography, No. IMECE2006-16385, in: ASME International Mechanical Engineering Congress and Exposition, 2006.
6. Malcolm A.E., Reitich F., Yang J., Greenleaf J.F., and Fatemi M. Numerical modeling for assessment and design of ultrasound vibro-acoustography systems. In: Fatemi M., and Al-Jumaily A. (Eds). Biomedical Applications of Vibration and Acoustics for Imaging and Characterizations (2008), ASME Press
7. Tappert F.D. The parabolic approximation method. In: Keller J.B., and Papadakis J.S. (Eds). Wave Propagation and Underwater Acoustics (1977), Springer-Verlag, Berlin
8. F. Jensen, W. Kuperman, M. Porter, H. Schmidt, Computational ocean acoustics, in: Series in Modern Acoustics and Signal Processing, AIP, 2000.
9. Varslot T., and Måsøy S.-E. Forward propagation of acoustic pressure pulses in 3D soft biological tissue. Modeling, Identification and Control 27 3 (2006) 181
10. Olsen H., Romberg W., and Wergeland H. Radiation force on bodies in a sound field. The Journal of the Acoustical Society of America 30 1 (1958) 69-76
11. Hasegawa T., Kido T., Iizuka T., and Matsuoka C. A general theory of Rayleigh and Langevin radiation pressures. The Journal of the Acoustical Society of Japan (E) 21 3 (2000) 145-152
12. Westervelt P.J. Parametric acoustic array. The Journal of the Acoustical Society of America 35 4 (1963) 535-537.
13. Westervelt P.J. The theory of steady forces caused by sound waves. The Journal of the Acoustical Society of America 23 3 (1951) 312-315.
14. Westervelt P.J. Scattering of sound by sound. The Journal of the Acoustical Society of America 29 2 (1957) 199-203.
15. Westervelt P.J. Scattering of sound by sound. The Journal of the Acoustical Society of America 29 8 (1957) 934-935.
16. Colton D., and Kress R. Inverse Acoustic and Electromagnetic Scattering. second ed. (1998), Springer
17. Colton D., and Kress R. Integral Equation Methods in Scattering Theory (1983), Springer
18. Piwakowski B., and Sbai K. A new approach to calculate the field radiated from arbitrarily structured transducer arrays. IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control 46 2 (1999) 422-440
19. Torr G.R. The acoustic radiation force. American Journal of Physics 52 (1984) 402-408
20. Callé S., Remenieéras J.-P., Pata F., and Matar O. Application of vibro-acoustography to tissue elasticity imaging. Acta Acustica United with Acustica 89 (2003) 936-941
21. Gazdag J., and Sguazzero P. Migration of seismic data by phase-shift-plus interpolation. Geophysics 49 2 (1984) 124-131
22. Stolk C.C. A pseudodifferential equation with damping for one-way wave propagation in inhomogeneous acoustic media. Wave Motion 40 (2004) 111-121
23. Wójcik J., Nowicki A., Lewin P., Bloomfield P., Kujawska T., and Filipczynski L. Wave envelopes method for description of non-linear acoustic wave propagation. Ultrasonics 44 3 (2006) 310-329
24. Christopher P.T., and Parker K.J. New approaches to non-linear diffractive field propagation. The Journal of the Acoustical Society of America 90 1 (1991) 488-499.
25. Wójcik J. Conservation of energy and absorption in acoustic fields for linear and non-linear propagation. The Journal of the Acoustical Society of America 104 5 (1998) 2654-2663.
26. Bleszynski E., Bleszynski M., and Jaroszewicz T. AIM: Adaptive integral method for solving large-scale electromagnetic scattering and radiation problems. Radio Science 31 (1996) 1225
27. Xu X.M., and Liu Q.H. Fast spectral-domain method for acoustic scattering problems. IEEE Transactions on Ultrasonics Ferroelectrics and Frequency Control 48 (2001) 522-529
28. Coifman R., Rokhlin V., and Wandzura S. The fast multiple method for the wave equation: a pedestrian prescription. IEEE Antennas and Propagation Magazine 35 (1993) 7-12