Cavitation in Biomedicine: Principles and Techniques by Mingxi Wan, Yi Feng, Gail ter Haar

By Mingxi Wan, Yi Feng, Gail ter Haar

This ebook deals a scientific creation to the engineering rules and methods of cavitation in biomedicine at the foundation of its physics and mechanism. Adopting an interdisciplinary technique, it covers components of curiosity starting from physics and engineering to the organic and scientific sciences. person chapters introduce the basics of cavitation, describe its characterization, keep an eye on and imaging recommendations, and current cavitation-enhanced thermal and mechanical results and their functions. meant as either a reference paintings for graduate scholars, and as a consultant for scientists and engineers who paintings with cavitation in biomedicine, it offers a extensive and reliable beginning of information. the purpose is to bridge the several disciplines concerned, and to advertise cross-discipline study, hence encouraging suggestions within the clinical study and engineering purposes alike. Dr. Mingxi Wan is a professor at division of Biomedical Engineering, Xi’an Jiao Tong collage, Xi’an, Shaanxi, China; Dr. Yi Feng works at division of Biomedical Engineering, Xi’an Jiao Tong college, Xi’an, Shaanxi, China; Dr. Gail ter Haar is a professor on the Institute of melanoma learn, Sutton, Surry, united kingdom.

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Optische kavitation. Phys Blätter. 1976;32(12):553–63. Lauterborn W, Bolle H. Experimental investigations of cavitation-bubble collapse in the neighbourhood of a solid boundary. J Fluid Mech. 1975;72(02):391–3. Lee M, Klaseboer E, Khoo B. On the boundary integral method for the rebounding bubble. J Fluid Mech. 2007;570:407–29. Leighton T. The acoustic bubble. London: Academic Press; 1994. Lukianova-Hleb EY, Santiago C, Wagner DS, Hafner JH, Lapotko DO. Generation and detection of plasmonic nanobubbles in zebrafish.

Here, they chose the Voigt model to describe the viscoelasticity of soft tissue. The boundary and initial conditions are given as Eq. 55). P ¼ Pg À P ¼ P1 2r þ srr at r ¼ R R at r ¼ 1 R ¼ R0 ; R_ ¼ 0 ð1:55Þ at t ¼ 0 Fig. 21 A comparison of the linear and nonlinear model predictions for small-amplitude forcing. 5. Good agreement exists between the UCM (dashed line) and the linear Maxwell (solid line) models. Reproduced with permission from Allen and Roy (2000b). © 2000 Acoustical Society of America 38 S.

Appl Sci Res. 1982;38(1):215–24. Glazman RE. Effects of adsorbed films on gas bubble radial oscillations. J Acoust Soc Am. 1983;74(3):980–6. Harvey EN, McElroy WD, Whiteley AH. On cavity formation in water. J Appl Phys. 1947;18 (2):162–72. Hay TA, Ilinskii YA, Zabolotskaya EA, Hamilton MF. Model for the dynamics of a spherical bubble undergoing small shape oscillations between parallel soft elastic layers. J Acoust Soc Am. 2013;134(2):1454–62. Ho VH, Smith MJ, Slater NK. Effect of magnetite nanoparticle agglomerates on the destruction of tumor spheroids using high intensity focused ultrasound.

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