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We prove a logarithmic stability estimate for a parabolic inverse problem concerning the localization of unknown cavities in a thermic conducting medium in , , from a single pair of boundary measurements of temperature and thermal flux.
We prove a logarithmic stability estimate for
a parabolic inverse problem concerning the localization of unknown
cavities in a thermic
conducting medium Ω in , n ≥ 2, from a single
pair of boundary
measurements of temperature and thermal flux.
We establish a uniqueness result for an overdetermined boundary value problem. We also raise a new question.
This paper is devoted to a conditional stability estimate related to the ill-posed Cauchy problems for the Laplace's equation in domains with C1,1 boundary. It is an extension of an
earlier result of [Phung, ESAIM: COCV9 (2003) 621–635] for domains of class C∞. Our estimate is established by using a Carleman estimate near the boundary in which the exponential weight depends on the distance function to the boundary. Furthermore, we prove that this stability estimate is nearly optimal and induces...
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