An Inverse Problem for a Hyperbolic Integro-Differential Equation in a Bounded Domain
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Publisher
Pleiades Publishing Ltd
Link
https://link.springer.com/content/pdf/10.1134/S1055134424020068.pdf
Reference28 articles.
1. C. Cavaterra and D. Guidetti, “Identification of a convolution kernel in a control problem for the heat equation with a boundary memory term,” Ann. Mat. Pura Appl. (4) 193, 779 (2014).
2. D. K. Durdiev and A. A. Rahmonov, “The problem of determining the 2D-kernel in a system of integro-differential equations of a viscoelastic porous medium,” Sib. Zh. Ind. Mat. 23(2), 63 (2020) [J. Appl. Ind. Math. 14, 281 (2020)].
3. D. K. Durdiev and Zh. Sh. Safarov, “Inverse problem of determining the one-dimensional kernel of the viscoelasticity equation in a bounded domain,” Mat. Zametki 97, 855 (2015) [Math. Notes 97, 867 (2015)].
4. D. K. Durdiev and J. Sh. Safarov, “Problem of determining the two-dimensional kernel of the viscoelasticity equation with a weakly horizontal inhomogeneity,” Sib. Zh. Ind. Mat. 25(1), 14 (2022) [J. Appl. Ind. Math. 16, 8 (2022)].
5. D. K. Durdiev and Zh. Sh. Safarov, “The problem of determining the memory of an environment with weak horizontal heterogeneity,” Vestn. Udmurt. Univ., Mat. Mekh. Komp’yut. Nauki 32, 383 (2022) [in Russian].
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