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- W2024195228 abstract "We consider the boundary controllability problem for the wave equation and the Schrodinger equation over surfaces of revolution. Under these hypotheses, the geometric condition of Bardos, Lebeau and Rauch does not hold, and therefore, we know that some initial data cannot be controlled within finite time. We give quantitative results about the analyticity of the space of controllable data for these problems. In the case of a barrel shaped surface, we prove that beyond an explicit time that is determined by the geometry of the surface, this space becomes constant." @default.
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- W2024195228 date "1998-01-01" @default.
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- W2024195228 title "Controle analytique de l'equation des ondes et de l'equation de schrodinger sur des surfaces de revolution" @default.
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- W2024195228 doi "https://doi.org/10.1080/03605309808821393" @default.
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