Counterexample to Barcilon’s Uniqueness Theorem for the Fourth-Order Inverse Spectral ProblemIn this paper, we construct a counterexample to the
uniqueness theorem by Barcilon (Geophys J Int
Inverse Sturm–Liouville Problem with Spectral Parameter in the Boundary Conditions. We prove novel
uniqueness theorems, which generalize and improve the previous results
On uniqueness sets for an elliptic equation with constant coefficients theorem similar to the interior
uniqueness theorem for analytic functions. © 2011 Pleiades Publishing, Ltd.
On a functional differential equation© 2017, Pleiades Publishing, Ltd.Conditions for the existence and
uniqueness of a solution to a
A uniqueness theorem for solution of one Dirichlet problem for the
unique solvability of this problem in terms of control coefficients, based on the method of a priori
Determination of source and variable coefficient in the inverse problem for the wave’s equation transforms is reduced to inverse problem of Sturm-Liouville problem. The
uniqueness theorems are proved
Regularization and Inverse Spectral Problems for Differential Operators with Distribution Coefficients independently of the associated matrix. The
uniqueness theorems are proved for the inverse problems by the Weyl
Uniqueness Theorem for Entire Functions of Exponential Type of duality theory, the problem often reduces to the study of
uniqueness sets in classes of entire functions