Uniform stability of recovering the Sturm-Liouville operators with frozen argument
arXiv:2304.02090 · doi:10.1007/s00025-023-01945-z
Abstract
In the paper, we study the problem of recovering the Sturm--Liouville operator with frozen argument from its spectrum and additional data. For this inverse problem, we establish a substantial property of the uniform stability, which consists in that the potential depends Lipschitz continuously on the input data.
References in corpus (4)
- Inverse spectral problems for Hill-type operators with frozen argument
- Sturm-Liouville-type operators with frozen argument and Chebyshev polynomials
- Uniform stability of the inverse spectral problem for a convolution integro-differential operator
- Inverse problem for Sturm--Liouville operators with frozen argument on closed sets