Spectral problems for Sturm-Liouville operator with boundary and jump conditions linearly dependent on the eigenparameter
Abstract
In this study, a boundary-value problem is considered, which is generated by Sturm-Liouville differential equation, parameter-dependent boundary conditions and discontinuity (or jump) conditions. The properties of the eigenvalues of this problem are investigated. Uniqueness theorems for the solution of inverse problem according to the Weyl function and spectral data are proven.
Source
INVERSE PROBLEMS IN SCIENCE AND ENGINEERINGVolume
20Issue
6Collections
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