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SUMMARY:George  Avalos (UNIVERSITY of NEBRASKA–LINCOLN)
DTSTART:20220516T134000Z
DTEND:20220516T151000Z
DTSTAMP:20260405T175452Z
UID:NSCM/58
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/NSCM/58/">Co
 ncerning the strong and uniform decay of solutions to  coupled fluid/multi
 layered structure PDE dynamics</a>\nby George  Avalos (UNIVERSITY of NEBRA
 SKA–LINCOLN) as part of Nečas Seminar on Continuum Mechanics\n\n\nAbstr
 act\nIn this talk\, we will discuss our recent work on a certain\n multila
 yered structure-fluid interaction (FSI) which arises in the\n modeling of 
 vascular blood flow. The coupled PDE system under our\n consideration math
 ematically accounts for the fact that mammalian\n veins and arteries are t
 ypically composed of various layers of\n tissues: each layer will generall
 y manifest its own intrinsic material\n properties\, and will moreover be 
 separated from the other layers by\n thin elastic laminae. Consequently\, 
 the resulting modeling FSI system\n will manifest an additional PDE\, whic
 h evolves on the boundary\n interface\, so as to account for the thin elas
 tic layer. (This is in\n contrast to the FSI PDE’s which appear in the l
 iterature\, wherein\n elastic dynamics are largely absent on the boundary 
 interface.) As\n such\, the PDE system will constitute a coupling of 3D fl
 uid-2D\n elastic-3D elastic dynamics. For this multilayered FSI system\, w
 e will\n in particular present results of strong stability for finite ener
 gy\n solutions\, and polynomial decay for sufficiently regular solutions.\
 n This is joint work with Pelin Güven Geredeli and Boris Muha.\n
LOCATION:https://researchseminars.org/talk/NSCM/58/
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