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[1] S. A. Avdonin, M. I. Belishev, “Boundary control and the dynamic inverse problem for a nonseladjoint Sturm-Louivllle operator”, Control and Cybernetics, 25:3 (1996), 429–440 | MR | Zbl
[2] S. A. Avdonin, V. S. Mikhaylov, “The boundary control approach to inverse spectral theory”, Inverse Problems, 26:4 (2010), 045009, 19 pp. | DOI | MR | Zbl
[3] F. V. Atkinson, Discrete and continuous boundary problems, Acad. Press, 1964 | MR | Zbl
[4] M. I. Belishev, “Recent progress in the boundary control method”, Inverse Problems, 23 (2007), R1 | DOI | MR | Zbl
[5] M. I. Belishev, T. Sh. Khabibullin, “Characterization of data in dynamical inverse problem for the 1d wave equation with matrix potential”, Zap. nauchnyu seminyu POMI, 493, 2020, 48–72 | MR
[6] M. I. Belishev, V. S. Mikhailov, “Unified approach to classical equations of inverse problem theory”, J. Inverse and Ill-Posed Problems, 20:4 (2012), 461–488 | DOI | MR | Zbl
[7] G. Sh. Guseinov, “Determination of an infinite non-self-adjoint Jacobi matrix from its generalized spectral function”, Mat. Zametki, 23:2 (1978), 237–248 | MR | Zbl
[8] A. S. Mikhaylov, V. S. Mikhaylov, “Dynamical inverse problem for the discrete Schrödinger operator”, Nanosystems: Physics, Chemistry, Mathematics, 7:5 (2016), 842–854 | DOI
[9] A. S. Mikhaylov, V. S. Mikhaylov, “Dynamic inverse problem for Jacobi matrices”, Inverse Problems and Imaging, 13:3 (2019), 431–447 | DOI | MR | Zbl
[10] A. S. Mikhaylov, V. S. Mikhaylov, “Inverse problem for dynamical system associated with Jacobi matrices and classical moment problems”, J. Math. Analys. Appl., 487:1 (2020), 12397 | DOI | MR