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SUMMARY:Computation of water-wave profile: An analytical approach - Konsta
 ntinos Kalimeris
DTSTART:20150212T140000Z
DTEND:20150212T150000Z
UID:TALK57871@talks.cam.ac.uk
CONTACT:Dr Jan Lellmann
DESCRIPTION:In this talk we consider the classical water wave problem desc
 ribed by the Euler equations with a free surface under the influence of gr
 avity over a flat bottom. We restrict our attention to two-dimensional\, f
 inite-depth periodic water waves with general vorticity and we formulate a
  free boundary problem with the presence of a parameter in the boundary co
 nditions. This parameter is the so-called Bernoulli's constant which repre
 sents the total mechanical energy on the free boundary and here is treated
  as a bifurcation parameter.\nEmphasizing on large amplitude water waves\,
  both qualitative and quantitative results\, which characterize these wave
 s\, are presented\, depending on physical parameters\, such as the vortici
 ty\, the relative mass flux and the total mechanical energy. 
LOCATION:MR 5\, CMS
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