Collapse of microbubbles over an elastoplastic wall

被引:0
作者
Abbondanza, Dario [1 ]
Gallo, Mirko [1 ]
Casciola, Carlo Massimo [1 ]
机构
[1] Sapienza Univ Roma, Dipartimento Ingn Meccan & Aerosp, Via Eudossiana 18, I-00184 Rome, Italy
关键词
bubble dynamics; cavitation; ELASTIC HALF-SPACE; CAVITATION-BUBBLE; FINAL STAGE; SINGLE; NEIGHBORHOOD; DEFORMATION; GENERATION; DYNAMICS; EROSION;
D O I
10.1017/jfm.2024.925
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The collapse of a vapour bubble over a material surface has been widely studied over the past few decades, but a comprehensive and quantitative analysis of the cavitation dynamics and its effects on solid materials at the mesoscale (nanometre up to micrometre), which would be of particular interest in applications exploiting cavitation power, is still lacking. In this work, we adopt a diffuse interface model to describe the microbubble dynamics, and a dynamic plasticity model for the solid. The former is particularly suited to studying the rich phenomenology characterising bubble collapse at the mesoscale, which comprises transitions to supercritical conditions, emission and propagation of shock waves, generation of liquid microjets and topological transitions, whereas the latter is used to characterise the permanent plastic deformation caused by the bubble collapse, and has been augmented to consider inertial effects, to assess whether or not an interaction between elastic and plastic waves may influence the resulting deformation. Results concerning the collapse of a microbubble at different liquid overpressures and initial standoff ratios are discussed, and the elastoplastic wave propagation in the solid, together with plastic deformation, is studied for different cases, depending on elastic and plastic material parameters.
引用
收藏
页数:41
相关论文
共 112 条
  • [1] Diffuse interface modeling of laser-induced nano-/micro-cavitation bubbles
    Abbondanza, Dario
    Gallo, Mirko
    Casciola, Carlo Massimo
    [J]. PHYSICS OF FLUIDS, 2023, 35 (02)
  • [2] Cavitation over solid surfaces: microbubble collapse, shock waves, and elastic response
    Abbondanza, Dario
    Gallo, Mirko
    Casciola, Carlo Massimo
    [J]. MECCANICA, 2023, 58 (06) : 1109 - 1119
  • [3] Nanobubbles, cavitation, shock waves and traumatic brain injury
    Adhikari, Upendra
    Goliaei, Ardeshir
    Berkowitz, Max L.
    [J]. PHYSICAL CHEMISTRY CHEMICAL PHYSICS, 2016, 18 (48) : 32638 - 32652
  • [4] Ainsworth M., 2011, Pure and Applied Mathematics: a Wiley Series of Texts, Monographs and Tracts, V37
  • [5] Diffuse-interface methods in fluid mechanics
    Anderson, DM
    McFadden, GB
    Wheeler, AA
    [J]. ANNUAL REVIEW OF FLUID MECHANICS, 1998, 30 : 139 - 165
  • [6] Bubble collapse near porous plates
    Andrews, Elijah D.
    Rivas, David Fernandez
    Peters, Ivo R.
    [J]. JOURNAL OF FLUID MECHANICS, 2023, 962
  • [7] [Anonymous], 2021, METASTABLE LIQUIDS
  • [8] Antman S.S., 2005, Nonlinear Problems of Elasticity, P513
  • [9] Antman S-S., 1989, CONTEMP MATH-SINGAP, V100, P27
  • [10] The deal.II Library, Version 9.5
    Arndt, Daniel
    Bangerth, Wolfgang
    Bergbauer, Maximilian
    Feder, Marco
    Fehling, Marc
    Heinz, Johannes
    Heister, Timo
    Heltai, Luca
    Kronbichler, Martin
    Maier, Matthias
    Munch, Peter
    Pelteret, Jean-Paul
    Turcksin, Bruno
    Wells, David
    Zampini, Stefano
    [J]. JOURNAL OF NUMERICAL MATHEMATICS, 2023, 31 (03) : 231 - 246