Abstract In subdomains of we consider uniformly elliptic equations with the growth of H with respect to controlled by the product of a function from Ld and The dependence of H on x is assumed to be of BMO type. Among other things we prove that there exists such that for any the equation with prescribed continuous boundary data has a solution in class Our results are new even if H is linear.

中文翻译：

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具有 Ld 漂移的线性和完全非线性椭圆方程

摘要 在我们的子域中，我们考虑均匀椭圆方程，其中 H 的增长由 Ld 和 H 对 x 的函数的乘积控制。假设 H 对 x 的依赖是 BMO 类型的。除其他外，我们证明存在这样的：对于任何具有指定连续边界数据的方程都有类中的解。即使 H 是线性的，我们的结果也是新的。