Inverse problem for fractional order pseudo-parabolic equation with involution
D. Serikbaev

This publication is cited in the following articles:

1. Akbope Beisebayeva, Elmira Mussirepova, Abdizhahan Sarsenbi, “Inverse Problem for a Pseudoparabolic Equation with a Non-Self-Adjoint Involutive Second-Order Differential Operator”, Mathematics, 14:4 (2026), 668  
2. Obidjon Abdullaev, Avazbek Sobirjonov, “On an Inverse Problem for a Loaded Pseudoparabolic Equation with Multiple Involution”, KMJ, 26:1 (2026), 105  
3. Ainur Shalkhar, “On the solvability of a Dirichlet-type problem for a nonlocal polyharmonic equation”, KMJ, 26:1 (2026), 133  
4. Miglena N. Koleva, Lubin G. Vulkov, “The Numerical Solution of an Inverse Pseudoparabolic Problem with a Boundary Integral Observation”, Mathematics, 13:6 (2025), 908  
5. Maira Koshanova, Kulzina Nazarova, Batirkhan Turmetov, Kairat Usmanov, “On Solvability of Some Inverse Problems for a Pseudoparabolic Equation with Multiple Involution”, Mathematics, 13:16 (2025), 2587  
6. Kh. Khompysh, M.J. Huntul, M. Mukhambetkaliyev, “Time-dependent inverse source problems for a pseudoparabolic equation with memory”, Computers & Mathematics with Applications, 198 (2025), 239  
7. Obidjon Abdullaev, Avazbek Sobirjonov, Batirkhan Turmetov, “BOUNDARY VALUE PROBLEMS FOR A LOADED FRACTIONAL ORDER DIFFUSION EQUATION WITH INVOLUTION PERTURBATION”, J Math Sci, 2025  
8. Ying-Qing Liang, Fan Yang, Xiao-Xiao Li, “A hybrid regularization method for identifying the source term and the initial value simultaneously for fractional pseudo-parabolic equation with involution”, Numer Algor, 2024  
9. Miglena N. Koleva, Lubin G. Vulkov, “Numerical Determination of a Time-Dependent Boundary Condition for a Pseudoparabolic Equation from Integral Observation”, Computation, 12:12 (2024), 243  
10. Ufa Math. J., 15:2 (2023), 119–134    
11. D. Serikbaev, “Gas dynamics type Burgers equation with convolutional nonlinearity”, Int. J. Math. Phys.-Kazakhstan, 12:2 (2021), 4–7