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- W4297899003 abstract "Consider the mixed problem with Dirichelet condition associated to the wave equation $partial_t^2u-Div_{x}(a(t,x)nabla_{x}u)=0$, where the scalar metric $a(t,x)$ is $T$-periodic in $t$ and uniformly equal to 1 outside a compact set in $x$, on a $T$-periodic domain. Let $mathcal U(t, 0)$ be the associated propagator. Assuming that the perturbations are non-trapping, we prove the meromorphic continuation of the cut-off resolvent of the Floquet operator $mathcal U(T, 0)$ and establish sufficient conditions for local energy decay." @default.
- W4297899003 created "2022-10-01" @default.
- W4297899003 creator A5032812479 @default.
- W4297899003 date "2011-02-21" @default.
- W4297899003 modified "2023-10-14" @default.
- W4297899003 title "Local energy decay for the wave equation with a time-periodic non-trapping metric and moving obstacle" @default.
- W4297899003 doi "https://doi.org/10.48550/arxiv.1102.4280" @default.
- W4297899003 hasPublicationYear "2011" @default.
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