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X-ORIGINAL-URL:https://cmc.deusto.eus/
X-WR-CALNAME:
X-WR-CALDESC:Chair of Computational Mathematics at University of Deusto
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BEGIN:VEVENT
CLASS:PUBLIC
UID:MEC-0da0df5d34d8b9e9d12500dc7d343b5f@cmc.deusto.eus
DTSTART:20211125T130000Z
DTEND:20211125T134500Z
DTSTAMP:20211119T215700Z
CREATED:20211119
LAST-MODIFIED:20220117
PRIORITY:5
TRANSP:OPAQUE
SUMMARY:Decod2021: Heat equations with memory: flow decomposition, constraints and control by E. Zuazua
DESCRIPTION:On November 25th, our Head Enrique Zuazua will give a plenary talk on Heat equations with memory: flow decomposition, constraints and control at the 3rd. DECOD ( https://decod2021.sciencesconf.org/ ) — DElays and COnstraints in Distributed parameter systems- from November 23rd to 26th. at Gif-sur-Yvette (France).\nAbstract. We analyze the controllability properties of heat equations involving memory terms. We interpret the system as, roughly, the coupling of a heat equation with an ordinary differential equation (ODE). The presence of the ODE for which there is no propagation along the space variable makes the controllability of the system impossible when the control is confined into a subset in space that does not move.\nFollowing [1], [2] and [4], the null controllability of the system with a moving control is established using the observability of the adjoint system and some Carleman estimates for a coupled system of a parabolic equation and an ODE with the same singular weight, adapted to the geometry of the moving support of the control. This extends to the multi-dimensional case the results of [5] on the one-dimensional case, employing $1-d$ Fourier analysis techniques. We also show how the techniques in [3] and [6] can be adapted to handle the same problems under pointwise constraints on states and controls. In the case of time-dependent analytic kernels, following [7], we also describe how the flow can be decomposed into a parabolic and a hyperbolic component, which allows to analyze from close the regularizing effect of the evolution and the propagation of singularities.\nJoint work with: Felipe Chaves-Silva, Qi Lü, Lionel Rosier, Gengsheng Wang, Xu Zhang, and Yubiao Zhang.\nWHERE?\nOnline (Zoom) | In presence; Yvett France: Amphi VI, Eiffel building\nZoom meeting link\n (Thursday, Nov 25, 2021)\nMeeting ID: 998 1260 1885 | PINcode: D5ruzv\nCheck the complete program at the official event page \nSee abstracts at the Decod2021\n
URL:https://cmc.deusto.eus/events-calendar/decod2021-heat-equations-with-memory-flow-decomposition-constraints-and-control-by-e-zuazua/
CATEGORIES:Events Calendar,Events Calendar Past
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