Boundary control and dynamical inverse problem for nonselfadjoint Sturm-Liouville operator (BC-method)

Control and Cybernetics

Volumn 25, Issue 3, 1996, Pages

  Avdonin, Sergei ^a   Belishev, Mikhail ^b  

^a ST PETERSBURG STATE UNIVERSITY   (Russian Federation)

^b STEKLOV MATHEMATICAL INSTITUTE   (Russian Federation)

Author keywords

Boundary control; Distributed parameter systems; Inverse problems

Indexed keywords

EID: 3042913922     PISSN: 03248569     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (7)

1. xx + V(x)u = 0 . Matemat. Sbornik, 182, 303-31; English transl. in Math. USSR Sbornik 72 (1992), 287-310.
2. xx + V(x)u = 0 . Matemat. Sbornik, 182, 303-31; English transl. in Math. USSR Sbornik 72 (1992), 287-310.
3. BELISHEV, M.I. (1987) On an approach to multidimensional inverse problems for the wave equation. Dokl. Akad. Nauk SSSR, 297, 524-7; English transl. in Soviet Math. Dokl. 34 (1989).
4. BELISHEV, M.I. (1987) On an approach to multidimensional inverse problems for the wave equation. Dokl. Akad. Nauk SSSR, 297, 524-7; English transl. in Soviet Math. Dokl. 34 (1989).
5. BLAGOVESHCHENSKII, A.S. (1971) On a nonselfadjoint inverse boundary-value problem in matrix form for a hyperbolic differential equation. Problemy Mat. Fiz., no. 5, 38-61; English transl. in Topics in Math. Phys., no. 5, Plenum Press, N.Y., (1972).
6. BLAGOVESHCHENSKII, A.S. (1971) On a nonselfadjoint inverse boundary-value problem in matrix form for a hyperbolic differential equation. Problemy Mat. Fiz., no. 5, 38-61; English transl. in Topics in Math. Phys., no. 5, Plenum Press, N.Y., (1972).
7. GOKHBERG, I.TS., AND KREIN, M.G. (1967) Theory of Volterra operators in Hilbert space. Nauka, Moscow (in Russian).