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SUMMARY:Filippo Riva (Faculty of Mathematics and Physics\, Charles Univers
 ity)
DTSTART:20251020T134000Z
DTEND:20251020T151000Z
DTSTAMP:20260405T175158Z
UID:NSCM/187
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/NSCM/187/">A
  free boundary approach to quasistatic debonding</a>\nby Filippo Riva (Fac
 ulty of Mathematics and Physics\, Charles University) as part of Nečas Se
 minar on Continuum Mechanics\n\nLecture held in Room K3\,  Faculty of Math
 ematics and Physics\, Charles University\, Sokolovská 83  Prague 8..\n\nA
 bstract\nDebonding models describe the evolution of an adhesive membrane p
 eeled away from a planar rigid substrate. When the process is sufficiently
  slow\, inertial and viscous effects can be neglected\, leading to a quasi
 static setting. In this framework\, debonding can be formulated as a varia
 tional evolution of sets. In the talk\, I will present how to prove the ex
 istence of so-called energetic solutions for this formulation—based on g
 lobal minimizers of a suitable functional together with an energy balance
 —by exploiting an equivalent rewriting of the model in terms of the cele
 brated one-phase Bernoulli free boundary problem. This is based on a joint
  work with E. Maggiorelli and E. Tolotti.\nIf time permits\, I will also d
 iscuss the dynamic version of the problem\, in which inertial effects are 
 taken into account. In this setting\, a wave equation on moving domains is
  coupled with a suitable criterion governing the evolution of such domains
 . The problem\, formulated in collaboration with G. Lazzaroni\, R. Molinar
 olo\, and F. Solombrino\, is still open.\n
LOCATION:https://researchseminars.org/talk/NSCM/187/
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