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In this paper, we study the phenomenon of increasing stability in the inverseboundary value problems for the biharmonic equation. By considering alinearized form, we obtain an increasing Lipschitz-like stability when k islarge. Furthermore, we extend the discussion to the linearized inversebiharmonic potential problem with attenuation, where an exponential dependenceof the attenuation constant is traced in the stability estimate.

linearized inverse problem for biharmonic operators at high frequencies