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JJ.001 Viscous withdrawal

Wendy Zhang, Shankar Venkataramani (University of Chicago), Jens Eggers (University of Essen)

JJ.002 Flow near a meniscus in a Hele-Shaw cell

John Hinch (DAMTP, Cambridge University), Franck Plouraboue (IMFT, Toulouse)

JJ.003 Three dimensional free surface flows

Jean-Marc Vanden-Broeck (New Jersey Institute of Technology and University of East Anglia), Emilian Parau (University of East Anglia)

JJ.004 Numerical Simulation of Nonlinear Waves and Forces Due to Motion of a Surface-Piercing Body

Remus M. Ciobotaru, Peter E. Raad (M. E. Dept. SMU)

JJ.005 Free surface Stokes flow with a moving contact line

Ali Mazouchi (Department of Mechanical Engineering, Stanford University), George M. Homsy (Department of Mechanical and Environmental Engineering, University of California, Santa Barbara)

JJ.006 The Effect of Substrate Stiffness on Dynamic Wetting: A Finite Element Model

Cairncross Richard, Srinath Madasu (Drexel University Chemical Engineering Department)

JJ.007 Modeling Incompressible Interfacial Flows with Arbitrarily-High (One to Infinity) Density Ratios

Markus Bussmann, Douglas B. Kothe, Kin L. Lam, Mark A. Taylor, Matthew W. Williams (Los Alamos National Laboratory)

JJ.008 Rivulets with Thermocapillarity

Stephen Wilson, David Holland, Brian Duffy (Department of Mathematics, University of Strathclyde)

JJ.009 A Transient Growth Study of Marangoni Driven Spreading Films

Benjamin J. Fischer (Dept. of Chemical Engineering), Sandra M. Troian (Dept. of Chemical Engineering, Princeton University)

JJ.010 A fully non-linear model for three-dimensional waves

Frederic Dias, Philippe Guyenne (Ecole Normale Superieure, Cachan), Stephan Grilli (University of Rhode Island), University of Rhode Island Collaboration

• 
  1999年の S.Nagel の講演 の、理論 (lubrication theory)

• 
  free surface の Kelvin-Helmholtz 的(?)に不安定化した の山の近くを何やら議論していた

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  free surface の流れ中に粒子を浮かべる時の simulation、 ある状況(どの状況かは catch できず…)では水面に顔を出さなくなるらしい

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  ideal fluid の free surface (船や潜水艦の作る波)の話
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  逆問題として圧力の作る波を見る

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  solid を流れる薄い液膜の 2D 数値解析 (解いているのは Laplace eq.)
  • 
    Goodwin & Homsy, Phys. Fluids A3 (1991) pp.515-528.
  • 
    Veretennikov et al., JFM 373 (1998) pp.81-110.
• 
  contact angle を外から与えていいのだろうか? もう一つの control parameter は Ca
• 
  数値手法の key words:
  • 
    Boundary Integral Method (境界上の有限の点をとっているなぁ)
  • 
    normal stress condition
  • 
    iterative method

• 
  ノートに記述なし、記憶なし

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  2流体の話し、mass 輸送の trick を考えていたのかな?
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  mesh を切ってゴリゴリって印象

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  講演者、あらわれず

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  一部に surfactant を置いて、 lubrication theory を解いて、 安定性を議論、しているのかな?
• 
  時間発展 op L は normal ではない(LL^†≠L^†L) なので、conventional な安定性解析はだめ、と言っていたな

• 
  overhang する波の 3D の数値解析
  • 
    D.G.Dommermuth et al., JFM 189 (1988) pp.423-442: 2D の話し
  • 
    S.T.Grilli & R.Subramanya, Comp. Mech. 17 (1996) pp.374-391