It is well known that knowing the Dirichlet–Dirichlet eigenvalues and the Dirichlet–Neumann eigenvalues determines uniquely the potential of a one-dimensional Schrödinger equation on a finite interval. We investigate here how well a potential may be approximated if only N of each type of eigenvalues are known to within an error ε
In this paper we study the inverse boundary value problem of determining the potential in the Schrod...
AbstractWe establish various uniqueness results for inverse spectral problems of Sturm–Liouville ope...
AbstractIn this paper we prove various optimal bounds for eigenvalue ratios for the Sturm-Liouville ...
It is well known that knowing the Dirichlet–Dirichlet eigenvalues and the Dirichlet–Neumann eige...
AbstractCertain parts of the Dirichlet–Dirichlet, Neumann–Dirichlet, Dirichlet–Neumann and Neumann–N...
We consider a discrete Sturm-Liouville problem with Dirichlet boundary conditions. We show that the ...
Abstract. We introduce new supplementary data to the set of eigenvalues, to determine uniquely the p...
[[abstract]]Abstract.In this paper, we study the inverse spectral problems for Sturm–Liouville equat...
Uniqueness of and numerical techniques for the inverse Sturm-Liouville problem with eigenparameter d...
In this article, we study the inverse problem for Sturm-Liouville operators with boundary condition...
We consider Schrödinger operators on [0, ∞) with compactly supported, possibly complex-valued potent...
Inverse problems of recovering the coefficients of Sturm--Liouville problems with the eigenvalue par...
This paper explores the complexity associated with solving the inverse Sturm- Liouville problem with...
Under additional conditions uniqueness of the solution is proved for the following problem. Given 1)...
The inverse eigenvalue problem for a given operator is to determine the coefficients by using knowle...
In this paper we study the inverse boundary value problem of determining the potential in the Schrod...
AbstractWe establish various uniqueness results for inverse spectral problems of Sturm–Liouville ope...
AbstractIn this paper we prove various optimal bounds for eigenvalue ratios for the Sturm-Liouville ...
It is well known that knowing the Dirichlet–Dirichlet eigenvalues and the Dirichlet–Neumann eige...
AbstractCertain parts of the Dirichlet–Dirichlet, Neumann–Dirichlet, Dirichlet–Neumann and Neumann–N...
We consider a discrete Sturm-Liouville problem with Dirichlet boundary conditions. We show that the ...
Abstract. We introduce new supplementary data to the set of eigenvalues, to determine uniquely the p...
[[abstract]]Abstract.In this paper, we study the inverse spectral problems for Sturm–Liouville equat...
Uniqueness of and numerical techniques for the inverse Sturm-Liouville problem with eigenparameter d...
In this article, we study the inverse problem for Sturm-Liouville operators with boundary condition...
We consider Schrödinger operators on [0, ∞) with compactly supported, possibly complex-valued potent...
Inverse problems of recovering the coefficients of Sturm--Liouville problems with the eigenvalue par...
This paper explores the complexity associated with solving the inverse Sturm- Liouville problem with...
Under additional conditions uniqueness of the solution is proved for the following problem. Given 1)...
The inverse eigenvalue problem for a given operator is to determine the coefficients by using knowle...
In this paper we study the inverse boundary value problem of determining the potential in the Schrod...
AbstractWe establish various uniqueness results for inverse spectral problems of Sturm–Liouville ope...
AbstractIn this paper we prove various optimal bounds for eigenvalue ratios for the Sturm-Liouville ...
DOI
Add to ORKG