论文标题
BREZIS - 高阶椭圆运算符的Kato类型规律性结果
Brezis--Kato Type Regularity Results for Higher Order Elliptic Operators
论文作者
论文摘要
我们证明了BREZIS - 喀托规则性类型的结果，用于高阶非线性椭圆方程的解决方案\ [ l u = g（x，u）\ qquad \ text {in}ω\]，带有带有可变系数的椭圆运算符$ l $ $ 2M $ $ $ $ g：carathéodory函数$ g：ω\ times \ times \ times \ athbb {c} \ to \ mathbb {c} $，$ is $ isset n $ sept， $ n> 200万美元。
We prove a Brezis--Kato regularity type results for solutions of the higher order nonlinear elliptic equation \[ L u = g(x,u)\qquad\text{in }Ω\] with an elliptic operator $L$ of $2m$ order with variable coefficients and a Carathéodory function $g:Ω\times \mathbb{C}\to\mathbb{C}$, where $Ω\subset\mathbb{R}^N$ is an open set with $N > 2m$.
