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Carleman estimate and an inverse source problem for the Kelvin?Voigt model for viscoelasticityWe consider the Kelvin?Voigt model for the viscoelasticity, and prove a Carleman estimate
Stability for inverse source problems by Carleman estimates of determining spatially varying functions in evolution equations by Carleman estimates. Our method does
Carleman estimate and application to an inverse source problem for a viscoelasticity model in anisotropic caseCarleman estimate and application to an inverse source problem for a viscoelasticity model
Carleman Estimates for Some Thermoelasticity SystemsIn this chapter, we establish Carleman estimates for a thermoelastic plate system and a
CARLEMAN ESTIMATE FOR LINEAR VISCOELASTICITY EQUATIONS AND AN INVERSE SOURCE PROBLEM. First we prove a Carleman estimate with boundary values of solutions of the viscoelasticity system
Carleman estimates for the time-fractional advection-diffusion equations and applicationsIn this article, we prove Carleman estimates for the generalized time-fractional advection
Carleman estimates and applications to inverse problems for hyperbolic systemsCarleman estimates and applications to inverse problems for hyperbolic systems
Carleman estimate for the Schrödinger equation and application to magnetic inverse problems–Klibanov method, based on an appropriate Carleman estimate. Since the time symmetrization of the static magnetic
Inverse parabolic problems of determining functions with one spatial-component independence by Carleman estimate data. We apply a Carleman estimate to prove a conditional stability estimate for the inverse problem
Basics of Carleman EstimatesIn this monograph, we discuss the derivation of Carleman estimates and their application to inverse
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