Half-Inverse Problem For Dirac Operator With Boundary And Transmission Conditions Dependent Spectral Parameter Polynomially
Abstract
Keywords
Dirac equations,transmission conditions,spectral parameter
Supporting Institution
Project Number
References
- [1] Hochstadt, H., Lieberman, B., An inverse Surm-Liouville Problem with mixed given data, Siam J. Appl. Math., 34 -4 (1978) 676-680.
- [2] Hald, O. H., Discontiuous inverse eigenvalue problems, Comm. Pure Appl. Math., 37 (1984) 539-577.
- [3] Buterin, S., On half inverse problem for differential pencils with the spectral parameter in boundary conditions, Tamkang J. Math. , 42 (2011) 355-364.
- [4] Özkan, A. S., Half inverse problem for a class of differential operator with eigenvalue dependent boundary and jump conditions, Journal of Advanced Research in Applied Mathematics, 4 (2011) 43-49.
- [5] Özkan, A. S., Half-inverse Sturm-Liouville problem with boundary and discontinuity conditions dependent on the spectral parameter, Inverse Problems in Science and Engineering. 22-5 (2013) 848-859.
- [6] Sakhnovich, L., Half inverse problems on the finite interval, Inverse Probl., 17 (2001) 527-532.
- [7] Wang, YP., Inverse problems for Sturm-Liouville operators with interior discontinuities and boundary conditions dependent on the spectral parameter, Math. Methods Appl. Sci., 36 (2013) 857-868.
- [8] Yang, C-Fu., Uniqueness theorems for differential pencils with eigenparameter boundary conditions and transmission conditions, 255 (2013) 2615-2635.
- [9] Yang, C-Fu., Inverse problems for Dirac equations polynomially depending on the spectral parameter, Applicable Analysis, (2015).
- [10] Yang, C-Fu. (2011). Hochstadt-Lieberman theorem for Dirac operator with eigenparameter dependent boundary conditions, Nonlinear Anal. Ser. A: Theory Methods Appl., 74 (2011) 2475-2484.