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 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