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- W2944279171 abstract "In this note, we study the asymptotic behavior, as $t$ tends to infinity, of the solution $u$ to the evolutionary damped $p$-Laplace equation begin{equation*} u_{tt}+a, u_t =Delta_p u end{equation*} with Dirichlet boundary values. Let $u^*$ denote the stationary solution with same boundary values, then the $W^{1,p}$-norm of $u(t) - u^{*}$ decays for large $t$ like $t^{-frac{1}{(p-1)p}}$, in the degenerate case $ p > 2$." @default.
- W2944279171 created "2019-05-16" @default.
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- W2944279171 date "2021-09-10" @default.
- W2944279171 modified "2023-10-16" @default.
- W2944279171 title "Decay estimate for the solution of the evolutionary damped $p$-Laplace equation" @default.
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