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Normalized solutions for p-Laplacian equations with a $$L^{2}$$-supercritical growth
Annals of Functional Analysis ( IF 1 ) Pub Date : 2020-11-19 , DOI: 10.1007/s43034-020-00101-w Wenbo Wang , Quanqing Li , Jianwen Zhou , Yongkun Li
Annals of Functional Analysis ( IF 1 ) Pub Date : 2020-11-19 , DOI: 10.1007/s43034-020-00101-w Wenbo Wang , Quanqing Li , Jianwen Zhou , Yongkun Li
We are concerned with the following p-Laplacian equation $$\begin{aligned} -\varDelta _{p} u+|u|^{p-2}u=\mu u+|u|^{s-2}u,~\text {in}~{\mathbb {R}}^{N}, \end{aligned}$$ where $$-\varDelta _{p}u=div(|\nabla u|^{p-2}\nabla u)$$ , $$1
中文翻译：
具有 $$L^{2}$$-超临界增长的 p-拉普拉斯方程的归一化解
我们关注以下 p-拉普拉斯方程 $$\begin{aligned} -\varDelta _{p} u+|u|^{p-2}u=\mu u+|u|^{s-2}u， ~\text {in}~{\mathbb {R}}^{N}, \end{aligned}$$ where $$-\varDelta _{p}u=div(|\nabla u|^{p-2 }\nabla u)$$ , $$1
更新日期：2020-11-19
中文翻译：
具有 $$L^{2}$$-超临界增长的 p-拉普拉斯方程的归一化解
我们关注以下 p-拉普拉斯方程 $$\begin{aligned} -\varDelta _{p} u+|u|^{p-2}u=\mu u+|u|^{s-2}u， ~\text {in}~{\mathbb {R}}^{N}, \end{aligned}$$ where $$-\varDelta _{p}u=div(|\nabla u|^{p-2 }\nabla u)$$ , $$1
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