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[1] Bukkel V., Teoriya sverkhprovodimosti. Osnovy i prilozheniya, M., 1975, 361 pp.
[2] Vorontsov M. A., Shmalgauzen V. N., Printsipy adaptivnoi optiki, M., 1985, 336 pp.
[3] Iskenderov A. D., Yagubov G. Ya., “Variatsionnyi metod resheniya obratnoi zadachi ob opredelenii kvantomekhanicheskogo potentsiala”, Dokl. AN SSSR, 303:5 (1988), 1044–1048 | MR
[4] Yagubov G. Ya., Optimalnoe upravlenie koeffitsientom kvazilineinogo uravneniya Shredingera, dis. $\dots$ d-ra fiz.-mat. nauk, Kiev, 1994, 318 pp.
[5] Iskenderov A. D., Yagubov G. Ya., “Optimalnoe upravlenie nelineinymi kvantomekhanicheskimi sistemami”, Avtomatika i telemekhanika, 1989, no. 12, 27–38 | MR | Zbl
[6] Yagubov G. Ya., Musaeva M. A., “O variatsionnom metode resheniya mnogomernoi obratnoi zadachi dlya nelineinogo nestatsionarnogo uravneniya Shredingera”, Izv. AN. Az. SSR. Ser. Fiz.-tekh. i mat. nauki, 15:5–6 (1994), 58–61
[7] Baudouin L., Kavian O., Puel J. P., “Regularity for a Schrödinger equation with singular potentials and application to bilinear optimal control”, J. Differential Equations, 216 (2005), 188–222 | DOI | MR | Zbl
[8] Cances E. Le Bris C., Pilot M., “Controle optimal bilineare d'uno equation de Schrödinger”, C. R. Acad. Sci. Paris, 330:1 (2000), 567–571 | DOI | MR | Zbl
[9] Pontryagin L. S., Obyknovennye differentsialnye uravneniya, M., 1982, 332 pp. | MR | Zbl
[10] Ladyzhenskaya O. A., Kraevye zadachi matematicheskoi fiziki, M., 1973, 408 pp. | MR
[11] Iskenderov A. D., “Opredelenie potentsiala v nestatsionarnom uravnenii Shredingera”, Problemy matematicheskogo modelirovaniya i optimalnogo upravleniya, sb. nauch. st., Baku, 2001, 6–36 | Zbl