论文标题
$（p，q）$ - laplacian的特征值集的完整说明，带有steklov的边界条件
Full description of the eigenvalue set of the $(p,q)$-Laplacian with a Steklov-like boundary condition
论文作者
论文摘要
在本文中，我们在有限的域中考虑$ω\ subset \ mathbb {r}^n $具有平稳边界的负$（p，q）$ - laplacian的特征值问题，具有类似于steklov的边界条件，其中$ p，\，其中（1，\ infty）$ p \ p \ p \ n n n n n n n n qu $ p，包括$ p，包括$ q \ in（1，2）$，$ p \ neq Q $。提供了此问题的特征值集的完整描述。我们的结果补充了Abreu和Madeira \ Cite {Am}，Barbu和Moroşanu\ Cite {Bm}，Fărcăşeanu，mihăilescu和Stancu-dumitru \ cite {bm}，mihinilescu \ cite {mihăilescu\ cite {mmihileiles {mmihileiles and mihileiles and mih} \ cite {mm}。
In this paper we consider in a bounded domain $Ω\subset \mathbb{R}^N$ with smooth boundary an eigenvalue problem for the negative $(p,q)$-Laplacian with a Steklov-like boundary condition, where $p,\, q\in (1,\infty)$, $p\neq q$, including the open case $p\in (1,\infty)$, $q\in (1, 2)$, $p\neq q$. A full description of the set of eigenvalues of this problem is provided. Our results complement those previously obtained by Abreu and Madeira \cite{AM}, Barbu and Moroşanu \cite{BM}, Fărcăşeanu, Mihăilescu and Stancu-Dumitru \cite{FMS}, Mihăilescu \cite{MMih}, Mihăilescu and Moroşanu \cite{MM}.
