|Journal||Journal of Integral Equations and Applications|
|Presented by||University of Kashan|
|Paper Type||Full Paper|
|Journal Country||United States|
In the present article, we consider an integro-differential Dirac system with an integral delay on a finite interval. We obtain the asymptotical formula for the nodal points of the first components of the eigenfunctions, formulate a uniqueness theorem and prove that the kernel of the Dirac operator can be uniquely determined from a dense subset of the nodal set. We also present examples for reconstructing the kernel by using the nodal points.