On the Boundary Harnack Principle for operators with different lower order terms
Daniela De Silva, Ovidiu Savin

TL;DR
This paper establishes the Boundary Harnack principle for solutions to two different elliptic equations with the same principal part in Lipschitz domains, extending classical results to more general operators.
Contribution
It proves the Boundary Harnack principle for two different elliptic operators with the same principal part in Lipschitz domains, a novel extension of classical theory.
Findings
Boundary Harnack principle holds for solutions to different elliptic operators
Results apply to Lipschitz domains with Lipschitz boundaries
Extends classical boundary behavior results to more general operators
Abstract
We provide the classical Boundary Harnack principle in Lipschitz domains for solutions to two different linear uniformly elliptic equations with the same principal part.
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