Three-dimensional bubble jetting inside a corner formed by rigid curved plates: Boundary integral analysis

被引:11
|
作者
Dadvand, Abdolrahman [1 ]
Manmi, Kawa M. A. [2 ]
Aziz, Imad A. [2 ]
机构
[1] Urmia Univ Technol, Fac Mech Engn, Orumiyeh, Iran
[2] Salahaddin Univ Erbil, Coll Sci, Dept Math, Erbil, Kurdistan Regio, Iraq
关键词
Boundary integral method; Potential flow theory; Three-dimensional; Bubble jetting; Corner; Curved plates; INDUCED CAVITATION BUBBLES; SPARK-GENERATED BUBBLE; GAS BUBBLE; ACOUSTIC MICROBUBBLE; DYNAMICS; COLLAPSE; SINGLE; GROWTH; PORATION; BEHAVIOR;
D O I
10.1016/j.ijmultiphaseflow.2022.104308
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
Three-dimensional dynamics of a transient bubble inside a corner formed by two rigid curved parabolic plates (walls) is studied numerically using boundary integral method (BIM) based on the potential flow theory. The bubble dynamics, including the expansion and collapse phases until the jet impact, are investigated for different corner angles associated with different focal lengths k of the parabolas. However, for all the simulations, the dimensionless initial vertical standoff distance of the bubble's center from the corner edge (h*) is fixed at 4. The bubble remains almost spherical during expansion, except for parts of its surface that flattens near the walls. When the bubble is initiated at the bisector plane of the two intersecting walls, it oscillates symmetrically with respect to the bisector plane and becomes oblate during the late stages of the collapse phase. A high-speed liquid jet forms towards the end of bubble collapse, pointing to the corner. If the corner angle decreases, the bubble becomes more oblate along the bisector plane making the ensuing liquid jet wider and slower. In addition, a bubble initiated closer to one of the two walls is mainly influenced by the closer wall, oscillates non-symmetrically with respect to the bisector plane and the liquid jet formed in this case is inclined towards the closer wall due to the greater Bjerknes force of that wall.
引用
收藏
页数:12
相关论文
共 50 条
  • [41] Three-dimensional singular boundary elements for corner and edge singularities in potential problems
    Ong, ET
    Lim, KM
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2005, 29 (02) : 175 - 189
  • [42] Non-modal stability and breakdown in corner and three-dimensional boundary layers
    Duck, PW
    Owen, J
    PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2004, 460 (2045): : 1335 - 1357
  • [43] Three-Dimensional Vibration Analysis of Isotropic and Orthotropic Open Shells and Plates with Arbitrary Boundary Conditions
    Jin, Guoyong
    Ye, Tiangui
    Shi, Shuangxia
    SHOCK AND VIBRATION, 2015, 2015
  • [44] Mathematical statement of boundary conditions for problems of three-dimensional deformation of plates
    Khai M.V.
    Hrylyts'kyi M.D.
    Journal of Mathematical Sciences, 2002, 109 (1) : 1221 - 1228
  • [45] Three-Dimensional Vibration Analysis of Rectangular Thick Plates on Pasternak Foundation with Arbitrary Boundary Conditions
    Liu, Huimin
    Liu, Fanming
    Jing, Xin
    Wang, Zhenpeng
    Xia, Linlin
    SHOCK AND VIBRATION, 2017, 2017
  • [46] Three-Dimensional Transient Optimal Boundary Heating of Functionally Graded Plates
    Haghighi, M. R. Golbahar
    Malekzadeh, P.
    Rahideh, H.
    NUMERICAL HEAT TRANSFER PART B-FUNDAMENTALS, 2011, 59 (01) : 76 - 95
  • [47] Three-dimensional vibration analysis of cantilevered skew plates
    Zhou, Ding
    Liu, Weiqing
    Yang, Qingli
    JOURNAL OF SOUND AND VIBRATION, 2008, 313 (1-2) : 134 - 148
  • [48] Three-dimensional Elasticity Analysis of Rectangular Composite Plates
    Civalek, Oemer
    Baltacioglu, Ali Kemal
    JOURNAL OF COMPOSITE MATERIALS, 2010, 44 (17) : 2049 - 2066
  • [49] Nonlinear three-dimensional analysis on the composite laminated plates
    Southwestern Jiaotong Univ, Chengdu, China
    Appl Math Mech Engl Ed, 7 (621-632):
  • [50] Boundary element analysis of three-dimensional mixed-mode cracks via the interaction integral
    Cisilino, AP
    Ortiz, J
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2005, 194 (9-11) : 935 - 956