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- W2898765631 abstract "We consider weak positive solutions to the critical $p$-Laplace equation with Hardy potential in $mathbb R^N$ $$-Delta_p u -frac{gamma}{|x|^p} u^{p-1}=u^{p^*-1}$$ where $1<p<N$, $0le gamma <left(frac{N-p}{p}right)^p$ and $p^*=frac{Np}{N-p}$. The main result is to show that all the solutions in $mathcal D^{1, p}(mathbb R^N)$ are radial and radially decreasing about the origin." @default.
- W2898765631 created "2018-11-09" @default.
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- W2898765631 date "2018-11-05" @default.
- W2898765631 modified "2023-09-23" @default.
- W2898765631 title "Radial symmetry for a quasilinear elliptic equation with a critical Sobolev growth and Hardy potential" @default.
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