Direct and inverse problems for the Dirac operator with a spectral parameter linearly contained in a boundary condition
Abstract
We investigate a problem for the Dirac differential operators in the case where an eigenparameter not only appears in the differential equation but is also linearly contained in a boundary condition. We prove uniqueness theorems for the inverse spectral problem with known collection of eigenvalues and normalizing constants or two spectra.
Source
UKRAINIAN MATHEMATICAL JOURNALVolume
61Issue
9Collections
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