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SUMMARY:Amrita Gosh (University of Bonn)
DTSTART:20211213T144000Z
DTEND:20211213T161000Z
DTSTAMP:20260405T174521Z
UID:NSCM/45
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/NSCM/45/">On
  Shikhmurzaev’s approach to the Contact Line Problem</a>\nby Amrita Gosh
  (University of Bonn) as part of Nečas Seminar on Continuum Mechanics\n\n
 \nAbstract\nI will discuss the general moving contact line problem\, arisi
 ng from many fluid mechanics\nphenomena. The classical formulation of this
  model with the no-slip (Dirichlet) boundary\ncondition for velocities at 
 the liquid-solid interface gives rise to a non-integrable singularity\nof 
 the shear stress\, which is known as the ”moving contact line paradox”
 . Y. Shikhmurzaev\nproposed (1993) a different approach to solve this issu
 e. This approach\, apart from the\nclassical conservation equations\, form
 ulates the boundary conditions for the equations in\nthe bulk phases in an
  elaborate way\, which can be viewed as a generalization of the existing\n
 models in the literature\, although generated from a different underlying 
 theory. After giving\nan overview of this model\, I would like to derive a
  thin film approximation of Shikhmurzaev’s\nmodel to compare with the ot
 her solution model of the contact line problem.\n
LOCATION:https://researchseminars.org/talk/NSCM/45/
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