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In this work, we examine the exact controllability of the solution of a linear elasticity system, with evolutive Ventcel's conditions, (see [3]), in a bounded domain of R3. We use the Hilbert uniqueness methode, (H.U.M), of J.L.Lions, (see [9]); some multipliers are defined on the boundary; the curvature tensor (see [6]), appears when computing some boundary integrals. This work can be inserted in the framework of the study of the exact controllability and stabilisation of various problems with...
We consider the exact controllability and stabilization of Maxwell
equation by using results on the propagation of singularities of the
electromagnetic field. We will assume geometrical control condition and use
techniques of the work of Bardos et al. on the wave
equation. The problem of internal stabilization will be treated with more
attention because the condition divE=0 is not preserved by the system of
Maxwell with Ohm's law.
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