Quantitative strong unique continuation for the Lamé system with less regular coefficients

In this paper we prove a quantitative form of the strong unique continuation property for the Lamé system when the Lamé coefficients $μ$ is Lipschitz and $λ$ is essentially bounded in dimension $n\ge 2$. This result is an improvement of our earlier result \cite{lin5} in which both $μ$ and $λ$ were assumed to be Lipschitz.

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