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We establish logarithmic stability estimates for an inverse boundary valueproblem for the biharmonic operator with first order perturbation from partialboundary measurements. Our geometric setting is that of a bounded domain in theEuclidean space of dimension three or higher. In particular, the inaccessibleportion of the boundary is flat, and we have knowledge of theDirichlet-to-Neumann map on the complement.

Stability estimates in a partial data inverse boundary value problem for biharmonic operators with first order perturbation