On the Lipschitz stability of inverse nodal problem for Dirac system

Inverse nodal problem on Dirac operator is determination of the parameters in boundary conditions, number m and potential function V by using a set points component two vector eigenfunctions as given spectral data. In this study, we solve stability show that space all functions homeomorphic to partition asymptotically equivalent sequences induced an equivalence relation. Moreover, give reconstruction formula for limit sequence associated data one eigenfunction. Our technique depends explicit asymptotic expressions and, it basically similar [1, 2] which Sturm-Liouville Hill's operators, respectively.