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Inverse Sturm–Liouville Problem with Spectral Parameter in the Boundary ConditionsIn this paper, for the first time, we study the inverse Sturm–Liouville problem with polynomials

Inverse parabolic problems of determining functions with one spatial-component independence by Carleman estimateFor a parabolic equation in the spatial variable x=(x1,..,xn) and time t, we consider an inverse

Inverse boundary-value problems of cauchy type for harmonic functionsWe apply two methods for solving the inverse boundary-value problem (the so-called problem (A

Application of generalized Helmholtz conditions to nonlinear stabilization functionBaumgarte's stabilization method is applied to achieve stability in inverse dynamical problem

Partial Inverse Sturm-Liouville Problems of partial inverse problems to Sturm-Liouville problems with entire analytic functions in a boundary

Stability for inverse source problems by Carleman estimatesIn this article, we provide a modified argument for proving stability for inverse problems

Inverse boundary-value problems of cauchy type for harmonic functionsWe apply two methods for solving the inverse boundary-value problem (the so-called problem (A

Inverse function theorem on a cone in the neighborhood of an abnormal pointInverse function theorem on a cone in the neighborhood of an abnormal point

Existence of inverse function in a neighbourhood of a critical valueThe classical inverse function theorems guarantee the existence of an inverse function in a

Carleman estimate and an inverse source problem for the Kelvin?Voigt model for viscoelasticity for functions without compact supports. Then we apply this Carleman estimate to prove the Lipschitz stability

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