| Uniqueness for an inverse source problem of determining a space dependent source in a time-fractional diffusion equation M Slodička, K Šišková, K Van Bockstal Applied Mathematics Letters 91, 15-21, 2019 | 36 | 2019 |
| Recovery of a space-dependent vector source in thermoelastic systems K Van Bockstal, M Slodička Inverse Problems in Science and Engineering 23 (6), 956-968, 2015 | 30 | 2015 |
| On the existence and uniqueness of solutions to a nonlinear variable order time-fractional reaction–diffusion equation with delay K Van Bockstal, MA Zaky, AS Hendy Communications in Nonlinear Science and Numerical Simulation 115, 106755, 2022 | 22 | 2022 |
| Error analysis in the reconstruction of a convolution kernel in a semilinear parabolic problem with integral overdetermination RH De Staelen, K Van Bockstal, M Slodička Journal of computational and applied mathematics 275, 382-391, 2015 | 19 | 2015 |
| On a reconstruction of a solely time-dependent source in a time-fractional diffusion equation with non-smooth solutions AS Hendy, K Van Bockstal Journal of Scientific Computing 90 (1), 41, 2022 | 18 | 2022 |
| Existence of a unique weak solution to a non-autonomous time-fractional diffusion equation with space-dependent variable order K Van Bockstal Advances in Difference Equations 2021, 1-43, 2021 | 18 | 2021 |
| Existence and uniqueness of a weak solution to a non-autonomous time-fractional diffusion equation (of distributed order) K Van Bockstal Applied Mathematics Letters 109, 106540, 2020 | 17 | 2020 |
| An L1 type difference/Galerkin spectral scheme for variable-order time-fractional nonlinear diffusion–reaction equations with fixed delay MA Zaky, K Van Bockstal, TR Taha, D Suragan, AS Hendy Journal of Computational and Applied Mathematics 420, 114832, 2023 | 15 | 2023 |
| Identification of a memory kernel in a semilinear integrodifferential parabolic problem with applications in heat conduction with memory K Van Bockstal, RH De Staelen, M Slodička Journal of Computational and Applied Mathematics 289, 196-207, 2015 | 13 | 2015 |
| Recovery of a space-dependent vector source in anisotropic thermoelastic systems K Van Bockstal, L Marin Computer Methods in Applied Mechanics and Engineering 321, 269-293, 2017 | 12 | 2017 |
| Existence of a unique weak solution to a nonlinear non-autonomous time-fractional wave equation (of distributed-order) K Van Bockstal Mathematics 8 (8), 1283, 2020 | 11 | 2020 |
| Numerical techniques for partial differential equations in superconductivity and thermoelasticity K Van Bockstal Ghent University, 2015 | 11 | 2015 |
| Recovery of a time-dependent heat source in one-dimensional thermoelasticity of type-III K Van Bockstal, M Slodička Inverse Problems in Science and Engineering 25 (5), 749-770, 2017 | 10 | 2017 |
| The reconstruction of a solely time-dependent load in a simply supported non-homogeneous Euler–Bernoulli beam M Grimmonprez, L Marin, K Van Bockstal Applied mathematical modelling 79, 914-933, 2020 | 9 | 2020 |
| Determination of a time-dependent diffusivity in a nonlinear parabolic problem K Van Bockstal, M Slodička Inverse Problems in Science and Engineering 23 (2), 307-330, 2015 | 9 | 2015 |
| A solely time-dependent source reconstruction in a multiterm time-fractional order diffusion equation with non-smooth solutions AS Hendy, K Van Bockstal Numerical Algorithms 90 (2), 809-832, 2022 | 8 | 2022 |
| A time discrete scheme for an electromagnetic contact problem with moving conductor M Slodička, K Van Bockstal Applied Mathematics and Computation 404, 125997, 2021 | 8 | 2021 |
| A nonlocal parabolic model for type‐I superconductors M Slodička, K Van Bockstal Numerical Methods for Partial Differential Equations 30 (6), 1821-1853, 2014 | 8 | 2014 |
| Determination of an unknown diffusion coefficient in a semilinear parabolic problem K Van Bockstal, M Slodička Journal of computational and applied mathematics 246, 104-112, 2013 | 8 | 2013 |
| Uniqueness for inverse source problems of determining a space-dependent source in time-fractional equations with non-smooth solutions K Van Bockstal Fractal and fractional 5 (4), 169, 2021 | 7 | 2021 |
