Titlebook: Control of Boundaries and Stabilization; Proceedings of the I Jacques Simon Conference proceedings 1989 Springer-Verlag Berlin Heidelberg 1

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Some remarks on the boundary stabilizability of the wave equation,se we generalize a recent result of V. Komornik and the author by modifying the feedback law which becomes more robust. In the second one we give a simpler proof for a result due to I. Lasiecka and R. Triggiani by using a“strengthening norms”argument which simplifies the functional setting of the problem.

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https://doi.org/10.1007/978-3-658-30437-9stems. The Euler — Bernoulli and Timoshenko beam equations are used as the principal examples. We indicate the pitfalls attendant upon the use of dissipation mechanisms based only upon their mathematical convenience and discuss alternatives which originate from more fundamental physical consideratio

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,Transnationalit?t und Migration,. The deformation of the domain by a . (the so-called .) provides an efficient way to get computable expressions for the Shape Gradient. Simple techniques using theorems on the differentiability of a Min Max with respect to a parameter and a Lagrangian formulation have recently been used. They provi

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,Transnationalit?t und Migration,are derived. These variations are discretized by introducing a set of boundary value problems in order to derive the second order numerical method. The boundary value problems are solved by the conventional finite element method. A simple numerical example is examined and shows the efficiency of the

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