Inverse Problems of Determination of the Time-Dependent Coefficient of a Parabolic Equation with Involution and Antiperiodicity Conditions

Author:

Baranetskij Ya. O.,Demkiv I. I.,Kaleniuk P. I.

Publisher

Springer Science and Business Media LLC

Reference29 articles.

1. Ya. O. Baranetskij and P. I. Kalenyuk, “Boundary-value problems with Birkhoff regular but not strongly regular conditions for a second-order differential operator,” Mat. Meth. Fiz.-Mekh. Polya, 59, No. 4, 7–23 (2016); English translation: J. Math. Sci., 238, No. 1, 1–21 (2019); https://doi.org/10.1007/s10958-019-04214-z.

2. Ya. O. Baranetskij and P. I. Kalenyuk, “Nonlocal multipoint problem with multiple spectrum for an ordinary (2n)th order differential equation,” Mat. Meth. Fiz.-Mekh. Polya, 60, No. 3, 32–45 (2017); English translation: J. Math. Sci., 246, No. 2, 152–169 (2020); https://doi.org/10.1007/s10958-020-04727-y.

3. Ya. O. Baranets’kyi, P. I. Kalenyuk, and L. I. Kolyasa, “Spectral properties of nonself-adjoint nonlocal boundary-value problems for the operator of differentiation of even order,” Ukr. Mat. Zh., 70, No. 6, 739–751 (2018); English translation: Ukr. Math. J., 70, No. 6, 851–865 (2018); https://doi.org/10.1007/s11253-018-1538-4.

4. V. E. Vladykina and A. A. Shkalikov, “Regular ordinary differential operators with involution,” Mat. Zametki, 106, No. 5, 643–659 (2019); https://doi.org/10.4213/mzm12557; English translation: Math. Notes, 106, No. 5, 674–687 (2019); https://doi.org/10.1134/S0001434619110026.

5. V. E. Vladykina and A. A. Shkalikov, “Spectral properties of ordinary differential operators with involution,” Dokl. Ros. Akad. Nauk, 484, No. 1, 12–17 (2019); English translation: Dokl. Math., 99, No. 1, 5–10 (2019); https://doi.org/10.1134/S1064562419010046.

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