Bubble collapse near a fluid-fluid interface using the spectral element marker particle method with applications in bioengineering

被引:11
|
作者
Rowlatt, Christopher F. [1 ]
Lind, Steven J. [1 ]
机构
[1] Univ Manchester, Sch Mech Aerosp & Civil Engn, Manchester M13 9PL, Lancs, England
基金
英国工程与自然科学研究理事会;
关键词
Bubble dynamics; Drug delivery; Sonoporation; Spectral element; Marker particle method; Bioengineering; INDUCED CAVITATION BUBBLES; SHOCK-WAVE LITHOTRIPSY; COMPRESSIBLE FLUIDS; TRANSIENT CAVITIES; OSCILLATING BUBBLE; FREE-BOUNDARIES; RIGID BOUNDARY; FREE-SURFACE; DYNAMICS; FLOW;
D O I
10.1016/j.ijmultiphaseflow.2016.11.010
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The spectral element marker particle (SEMP) method is a high-order numerical scheme for modelling multiphase flow where the governing equations are discretised using the spectral element method and the (compressible) fluid phases are tracked using marker particles. Thus far, the method has been successfully applied to two-phase problems involving the collapse of a two-dimensional bubble in the vicinity of a rigid wall. In this article, the SEMP method is extended to include a third fluid phase before being applied to bubble collapse problems near a fluid-fluid interface. Two-phase bubble collapse near a rigid boundary (where a highly viscous third phase approximates the rigid boundary) is considered as validation of the method. A range of fluid parameter values and geometric configurations are studied before a bioengineering application is considered. A simplified model of (micro)bubble-cell interaction is presented, with the aim of gaining initial insights into the flow mechanisms behind sonoporation and microbubble-enhanced targeted drug delivery. Results from this model indicate that the non-local cell membrane distortion (blebbing) phenomenon often observed experimentally may result from stress propagation along the cell surface and so be hydrodynamical in origin. (C) 2016 The Authors. Published by Elsevier Ltd.
引用
收藏
页码:118 / 143
页数:26
相关论文
共 46 条
  • [21] RECENT ADVANCES IN THE PARTICLE FINITE ELEMENT METHOD. TOWARDS MORE COMPLEX FLUID FLOW APPLICATIONS
    Nigro, Norberto M.
    Novara, Pablo
    Gimenez, Juan M.
    Bergallo, Marta B.
    Calvo, Nestor A.
    Morin, Pedro
    Idelsohn, Sergio R.
    COMPUTATIONAL METHODS FOR COUPLED PROBLEMS IN SCIENCE AND ENGINEERING V, 2013, : 966 - 977
  • [22] Numerical simulation of steady planar die swell for a Newtonian fluid using the spectral element method
    Russo, G.
    Phillips, T. N.
    COMPUTERS & FLUIDS, 2010, 39 (05) : 780 - 792
  • [23] A new coupling strategy for fluid-solid interaction problems by using the interface element method
    Kim, Hyun-Gyu
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2010, 81 (04) : 403 - 428
  • [24] Numerical simulations of negatively buoyant jets in an immiscible fluid using the Particle Finite Element Method
    Mier-Torrecilla, M.
    Geyer, A.
    Phillips, J. C.
    Idelsohn, S. R.
    Onate, E.
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2012, 69 (05) : 1016 - 1030
  • [25] A unified monolithic approach for multi-fluid flows and fluid–structure interaction using the Particle Finite Element Method with fixed mesh
    P. Becker
    S. R. Idelsohn
    E. Oñate
    Computational Mechanics, 2015, 55 : 1091 - 1104
  • [26] Semi-numeric Boundary Element Method for Piezoelectric Fluid Sensors Using a Fourier Spectral Approach
    Voglhuber-Brunnmaier, Thomas
    Beigelbeck, Roman
    Jakoby, Bernhard
    2014 IEEE SENSORS, 2014,
  • [27] A novel two-grid formulation for fluid-particle systems using the discrete element method
    Deb, Surya
    Tafti, Danesh K.
    POWDER TECHNOLOGY, 2013, 246 : 601 - 616
  • [28] A unified monolithic approach for multi-fluid flows and fluid-structure interaction using the Particle Finite Element Method with fixed mesh
    Becker, P.
    Idelsohn, S. R.
    Onate, E.
    COMPUTATIONAL MECHANICS, 2015, 55 (06) : 1091 - 1104
  • [29] A locally extended finite element method for the simulation of multi-fluid flows using the Particle Level Set method
    Kamran, K.
    Rossi, R.
    Onate, E.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2015, 294 : 1 - 18
  • [30] Coupled metaball discrete element lattice Boltzmann method for fluid-particle systems with non-spherical particle shapes: A sharp interface coupling scheme
    Zhang, Pei
    Qiu, Ling
    Chen, Yilin
    Zhao, Yifeng
    Kong, Lingwei
    Scheuermann, A.
    Li, Ling
    Galindo-Torres, S. A.
    JOURNAL OF COMPUTATIONAL PHYSICS, 2023, 479