For t-independent divergence form operators with an L∞ elliptic symmetric part and a BMO antisymmetric part, the elliptic measure is A∞ and the Lp Dirichlet problem is uniquely solvable in the upper half-space for n≥2.
Extrapolation of Carleson measures and the analyticity of Kato’s square-r oot operators
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The Dirichlet problem for elliptic operators having a BMO anti-symmetric part
For t-independent divergence form operators with an L∞ elliptic symmetric part and a BMO antisymmetric part, the elliptic measure is A∞ and the Lp Dirichlet problem is uniquely solvable in the upper half-space for n≥2.