Fast, tissue-realistic models of photoacoustic wave propagation for homogeneous attenuating media

Progress in Biomedical Optics and Imaging - Proceedings of SPIE

Volumn 7177, Issue , 2009, Pages

  Treeby, Bradley E ^a   Cox, Benjamin T ^a  

^a UNIVERSITY COLLEGE LONDON   (United Kingdom)

Author keywords

Acoustic attenuation; Dispersion; K space models; Photoacoustic imaging; Ultrasound modeling; Ultrasound propagation

Indexed keywords

ACOUSTIC ATTENUATION; K-SPACE MODELS; PHOTOACOUSTIC IMAGING; ULTRASOUND MODELING; ULTRASOUND PROPAGATION;

ACOUSTIC FIELDS; ACOUSTIC WAVES; IMAGE RECONSTRUCTION; MEDICAL IMAGING; PHOTOACOUSTIC EFFECT; PHOTONS; PRESSURE DISTRIBUTION; RESTORATION; SURFACE MEASUREMENT; TOMOGRAPHY; ULTRASONIC PROPAGATION; ULTRASONIC TRANSMISSION; ULTRASONICS; WAVE EQUATIONS;

ULTRASONIC IMAGING;

EID: 66249146076     PISSN: 16057422     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1117/12.806794     Document Type: Conference Paper

References (24)

1. Zhang, E. Z., Laufer, J. G. and Beard, P. C., "Three dimensional photoacoustic imaging of vascular anatomy in small animals using an optical detection system," in Proceedings of SPIE 6437, 64370S-1 (2007).
2. Kuchment, P. and Kunyansky, L., "Mathematics of thermoacoustic tomography," Eur. J. Appl. Math., 19(2), 191-224 (2008).
3. Szabo, T. L., [Diagnostic Ultrasound Imaging], Elsevier Academic Press, London (2004).
4. Guittet, C., Ossant, F., Vaillant, L. and Berson, M., "In vivo high-frequency ultrasonic characterization of human dermis," IEEE Trans. Biomed. Eng., 46(6), 740-746 (1999).
5. La Rivière, P. J., Zhang, J. and Anastasio, M. A., "Image reconstruction in optoacoustic tomography for dispersive acoustic media," Opt. Lett, 31(6), 781-783 (2006).
6. Sushilov, N. V. and Cobbold, R. S. C., "Frequency-domain wave equation and its time-domain solutions in attenuating media," J. Acoust. Soc. Am., 115(4), 1431-1436 (2004).
7. La Rivière, P. J., Zhang, J. and Anastasio, M. A., "Ultrasonic attenuation correction in optoacoustic tomography," in Proceedings of SPIE 6086, 608611-1 (2006).
8. Cox, B. T., Kara, S., Arridge, S. R. and Beard, P. C., "k-space propagation models for acoustically heterogeneous media: Application to biomedical photoacoustics," J. Acoust. Soc. Am., 121(6), 3453-3464 (2007).
9. Morse, P. M. and Ingard, K. U., [Theoretical Acoustics], Princeton University Press, Princeton (1968).
10. Kinsler, L. E., Frey, A. R., Coppens, A. B. and Sanders, J. V., [Fundamentals of Acoustics], Fourth ed., John Wiley & Sons, New York (2000).
11. Markham, J. J., Beyer, R. T. and Lindsay, R. B., "Absorption of Sound in Fluids," Rev. Mod. Phys., 23(4), 353-411 (1951).
12. Duck, F. A.,[Physical Properties of Tissue: A Comprehensive Reference Book], Academic Press, London (1990).
13. Bhatia, A. B., [Ultrasonic Absorption], Oxford University Press, Oxford (1967).
14. Nachman, A. I., Smith III, J. F. and Waag, R. C., "An equation for acoustic propagation in inhomogeneous media with relaxation losses," J. Acoust. Soc. Am., 88(3), 1584-1595 (1990).
15. Tabei, M., Mast, T. D. and Waag, R. C., "A k-space method for coupled first-order acoustic propagation equations," J. Acoust. Soc. Am., 111(1), 53-63 (2002).
16. Cox, B. T. and Beard, P. C., "Fast calculation of pulsed photoacoustic fields in fluids using k-space methods," J. Acoust. Soc. Am., 177(6), 3616-3627 (2005).
17. Waters, K. R., Hughes, M. S., Mobley, J., Brandenburger, G. H. and Miller, J. G., "On the applicability of Kramers-Krönig relations for ultrasonic attenuation obeying a frequency power law," J. Acoust. Soc. Am., 108(2), 556-563 (2000).
18. Szabo, T. L., "Time domain wave equations for lossy media obeying a frequency power law," J. Acoust. Soc. Am., 96(1), 491-500 (1994).
19. Szabo, T. L., "Causal theories and data for acoustic attenuation obeying a frequency power law," J. Acoust. Soc. Am., 97(1), 14-24 (1995).
20. Zhang, E., Laufer, J. G. and Beard, P. C., "Backward-mode multiwavelength photoacoustic scanner using a planar Fabry-Perot polymer film ultrasound sensor for high-resolution three-dimensional imaging of biological tissues," Appl. Optics, 47(4), 561-577 (2008).
21. Kostli, K. P., Frenz, M., Bebie, H. and Weber, H. P., "Temporal backward projection of optoacoustic pressure transients using Fourier transform methods," Phys. Med. Biol., 46(7), 1863-1872 (2001).
22. Cox, B. T. and Beard, P. C., "Modeling Photoacoustic Propagation in Tissue Using k-Space Techniques," in [Photoacoustic Imaging and Spectroscopy], L. V. Wang, Ed., CRC Press (In Press).
23. Burgholzer, P., Matt, G. J., Haltmeier, M. and Paltauf, G., "Exact and approximative imaging methods for photoacoustic tomography using an arbitrary detection surface," Phys. Rev. E, 75(4), 046706 (2007).
24. Laufer, J. G., Delpy, D., Elwell, C. and Beard, P. C., "Quantitative spatially resolved measurement of tissue chromophore concentrations using photoacoustic spectroscopy: application to the measurement of blood oxygenation and haemoglobin concentration," Phys. Med. Biol., 52(1), 141-168 (2007).