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Descripción
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| Our aim in this work is to give some quantitative insight on the dispersive effects exhibited by solutions of a semiclassical Schrödinger-type equation in Rd. We describe quantitatively the localisation of the energy in a long-time semiclassical limit within this non compact geometry and exhibit conditions under which the energy remains localized on compact sets. We also explain how our results can be applied in a straightforward way to describe obstructions to the validity of smoothing type estimates. | |
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Internacional
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Si |
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DOI
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10.1007/978-3-030-05657-5_7 |
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Edición del Libro
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Editorial del Libro
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Springer |
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ISBN
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978-3-030-05657-5 |
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Serie
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Springer Proceedings in Mathematics & Statistics |
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Título del Libro
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Analysis and partial differential equations: perspectives from developing countries |
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Desde página
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84 |
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Hasta página
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108 |