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- W4288616997 abstract "Let $(M, g(t))$, $tin[0,T)$ be a closed Riemannian $n$-manifold whose Riemannian metric $g(t)$ evolves by the geometric flow $ frac{partial }{partial t} g_{ij}=-2S_{ij} $, where $S_{ij}(t)$ is a symmetric two-tensor on $(M,g(t))$. We discuss differential Harnack estimates for positive solution to the porous medium equation with potential, $frac{partial u}{partial t}=Delta u^{p}+S u$, where $S=g^{ij}S_{ij}$ is the trace of $S_{ij}$, on time-dependent Riemannian metric evolving by the above geometric flow." @default.
- W4288616997 created "2022-07-30" @default.
- W4288616997 creator A5069071723 @default.
- W4288616997 date "2019-01-30" @default.
- W4288616997 modified "2023-10-17" @default.
- W4288616997 title "Harnack estimates for the porous medium equation with potential under geometric flow" @default.
- W4288616997 doi "https://doi.org/10.48550/arxiv.1901.11019" @default.
- W4288616997 hasPublicationYear "2019" @default.
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