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- W2778124270 abstract "In this paper we present some non existence results concerning the stable solutions to the equation $$operatorname{div}(w(x)|nabla u|^{p-2}nabla u)=g(x)f(u);;mbox{in};;mathbb{R}^N;;;pgeq 2$$ when $f(u)$ is either $u^{-delta}+u^{-gamma}$, $delta,gamma>0$ or $exp(frac{1}{u})$ and for a suitable class of weight functions $w,g$." @default.
- W2778124270 created "2018-01-05" @default.
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- W2778124270 date "2017-12-20" @default.
- W2778124270 modified "2023-09-27" @default.
- W2778124270 title "Non-existence results for the weighted $p$-Laplace equation with singular nonlinearities" @default.
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