Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy

<p>Shockwave lithotripsy (SWL) is a non-invasive medical procedure in which shockwaves are focused on kidney stones in an attempt to break them. Because the stones are usually immersed in liquid, cavitation occurs during the process. However, the stone comminution mechanisms and the bubble dyn...

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Main Author: Johnsen, Eric
Format: Others
Published: 2008
Online Access:https://thesis.library.caltech.edu/1712/1/johnsen2007.pdf
Johnsen, Eric (2008) Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy. Dissertation (Ph.D.), California Institute of Technology. doi:10.7907/WPQB-2W24. https://resolver.caltech.edu/CaltechETD:etd-05092008-171346 <https://resolver.caltech.edu/CaltechETD:etd-05092008-171346>
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spelling ndltd-CALTECH-oai-thesis.library.caltech.edu-17122020-01-29T03:02:40Z Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy Johnsen, Eric <p>Shockwave lithotripsy (SWL) is a non-invasive medical procedure in which shockwaves are focused on kidney stones in an attempt to break them. Because the stones are usually immersed in liquid, cavitation occurs during the process. However, the stone comminution mechanisms and the bubble dynamics of SWL are not fully understood. In the present thesis, numerical simulations are employed to study axisymmetric Rayleigh collapse and shock-induced collapse of a single gas bubble in a free field and near a wall. A high-order accurate, quasi-conservative, shock- and interface-capturing scheme is developed to solve the multicomponent Euler equations.</p> <p>The primary contributions of the present work are the development of a new numerical framework to study compressible multicomponent flows, the characterization of the dynamics of non-spherical bubble collapse, and quantitative measurements of wall pressures generated by bubble collapse. Because of asymmetries in the flow field, a re-entrant jet develops and generates a large water-hammer pressure upon impact onto the distal side. Jet properties are calculated and, as an indication of potential damage, wall pressures are measured; pressures on the order of 1 GPa are achieved locally. In shock-induced collapse, the wall pressure is amplified by the presence of bubbles within several initial radii from the wall. Thus, the pressure generated by the bubble collapse is larger than the incoming shock. The results extended to SWL show that shock-induced collapse has tremendous potential for damage along the stone surface. Furthermore, the simulations are coupled to an elastic wave propagation code to show that bubble collapse may cause damage within kidney stones as well.</p> 2008 Thesis NonPeerReviewed application/pdf https://thesis.library.caltech.edu/1712/1/johnsen2007.pdf https://resolver.caltech.edu/CaltechETD:etd-05092008-171346 Johnsen, Eric (2008) Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy. Dissertation (Ph.D.), California Institute of Technology. doi:10.7907/WPQB-2W24. https://resolver.caltech.edu/CaltechETD:etd-05092008-171346 <https://resolver.caltech.edu/CaltechETD:etd-05092008-171346> https://thesis.library.caltech.edu/1712/
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description <p>Shockwave lithotripsy (SWL) is a non-invasive medical procedure in which shockwaves are focused on kidney stones in an attempt to break them. Because the stones are usually immersed in liquid, cavitation occurs during the process. However, the stone comminution mechanisms and the bubble dynamics of SWL are not fully understood. In the present thesis, numerical simulations are employed to study axisymmetric Rayleigh collapse and shock-induced collapse of a single gas bubble in a free field and near a wall. A high-order accurate, quasi-conservative, shock- and interface-capturing scheme is developed to solve the multicomponent Euler equations.</p> <p>The primary contributions of the present work are the development of a new numerical framework to study compressible multicomponent flows, the characterization of the dynamics of non-spherical bubble collapse, and quantitative measurements of wall pressures generated by bubble collapse. Because of asymmetries in the flow field, a re-entrant jet develops and generates a large water-hammer pressure upon impact onto the distal side. Jet properties are calculated and, as an indication of potential damage, wall pressures are measured; pressures on the order of 1 GPa are achieved locally. In shock-induced collapse, the wall pressure is amplified by the presence of bubbles within several initial radii from the wall. Thus, the pressure generated by the bubble collapse is larger than the incoming shock. The results extended to SWL show that shock-induced collapse has tremendous potential for damage along the stone surface. Furthermore, the simulations are coupled to an elastic wave propagation code to show that bubble collapse may cause damage within kidney stones as well.</p>
author Johnsen, Eric
spellingShingle Johnsen, Eric
Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy
author_facet Johnsen, Eric
author_sort Johnsen, Eric
title Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy
title_short Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy
title_full Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy
title_fullStr Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy
title_full_unstemmed Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy
title_sort numerical simulations of non-spherical bubble collapse with applications to shockwave lithotripsy
publishDate 2008
url https://thesis.library.caltech.edu/1712/1/johnsen2007.pdf
Johnsen, Eric (2008) Numerical Simulations of Non-Spherical Bubble Collapse with Applications to Shockwave Lithotripsy. Dissertation (Ph.D.), California Institute of Technology. doi:10.7907/WPQB-2W24. https://resolver.caltech.edu/CaltechETD:etd-05092008-171346 <https://resolver.caltech.edu/CaltechETD:etd-05092008-171346>
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