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• W2890109250 abstract "Throughout this paper, we mainly consider the parabolic p-Laplacian equation with a weighted absorption $u_{t}-operatorname{div} (|nabla u|^{p-2}nabla u )=-lambda |x|^{alpha} {chi}_{{u>0}}u^{-beta}$ in a bounded domain $Omegasubseteqmathbb{R}^{n}$ ( $ngeq1$ ) with Lipschitz continuous boundary subject to homogeneous Dirichlet boundary condition. Here $lambda>0$ and $alpha>-n$ are parameters, and $betain(0,1)$ is a given constant. Under the assumptions $u_{0}in W_{0}^{1,p}(Omega)cap L^{infty}(Omega)$ , $u_{0}geq0$ a.e. in Ω, we can establish conditions of local and global in time existence of nonnegative solutions, and show that every global solution completely quenches in finite time a.e. in Ω. Moreover, we give some numerical experiments to illustrate the theoretical results." @default.
• W2890109250 created "2018-09-27" @default.
• W2890109250 creator A5060197287 @default.
• W2890109250 date "2018-09-20" @default.
• W2890109250 modified "2023-09-27" @default.
• W2890109250 title "Complete quenching phenomenon for a parabolic p-Laplacian equation with a weighted absorption" @default.
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• W2890109250 doi "https://doi.org/10.1186/s13660-018-1841-5" @default.
• W2890109250 hasPubMedCentralId "https://www.ncbi.nlm.nih.gov/pmc/articles/6154082" @default.
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• W2890109250 hasPublicationYear "2018" @default.
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