Sur la diffraction dans les problèmes aux limites

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1983

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Copyright PERSEE 2003-2023. Works reproduced on the PERSEE website are protected by the general rules of the Code of Intellectual Property. For strictly private, scientific or teaching purposes excluding all commercial use, reproduction and communication to the public of this document is permitted on condition that its origin and copyright are clearly mentionned.



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Paul Léonard et al., « Sur la diffraction dans les problèmes aux limites », Bulletins de l'Académie Royale de Belgique, ID : 10.3406/barb.1983.57384


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In the analytic case, any ray through a diffiractive point coincides with either the space-bicharacteristic or the boundary-bicharacteristic through itself. In the Cœ situation, this property does not hold, we give examples of diffractive points as limits of reflective or diffractive points. In [4], R. B. Melrose and J. Sjöstrand consider propagation of Cœ singulari- ties. We prove our results by extending their study of sequences of reflections and applying [3] and chapter X in [6]. To construct an example of a converging sequence of reflections, we follow an idea of M. E. Taylor [5], fitting a C«, convex boundary to an infinite convex polygon representing the projection of the ray in IR2.

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