| Fast evaluation of the Caputo fractional derivative and its applications to fractional diffusion equations S Jiang, J Zhang, Q Zhang, Z Zhang Communications in Computational Physics 21 (3), 650-678, 2017 | 472 | 2017 |
| Sharp error estimate of the nonuniform L1 formula for linear reaction-subdiffusion equations H Liao, D Li, J Zhang SIAM Journal on Numerical Analysis 56 (2), 1112-1133, 2018 | 408 | 2018 |
| A discrete Gronwall inequality with applications to numerical schemes for subdiffusion problems H Liao, W McLean, J Zhang SIAM Journal on Numerical Analysis 57 (1), 218-237, 2019 | 302 | 2019 |
| Analysis of -Galerkin FEMs for time-fractional nonlinear parabolic problems D Li, HL Liao, W Sun, J Wang, J Zhang Commun. Comput. Phys 24 (1), 86-103, 2018 | 219 | 2018 |
| Fast evaluation of the Caputo fractional derivative and its applications to fractional diffusion equations: a second-order scheme Y Yan, ZZ Sun, J Zhang Communications in Computational Physics 22 (4), 1028-1048, 2017 | 174 | 2017 |
| Unconditionally Convergent -Galerkin FEMs for Nonlinear Time-Fractional Schrödinger Equations D Li, J Wang, J Zhang SIAM Journal on Scientific Computing 39 (6), A3067-A3088, 2017 | 172 | 2017 |
| A second-order scheme with nonuniform time steps for a linear reaction-sudiffusion problem HL Liao, W McLean, J Zhang Commun. Comput. Phys., 30 (2021), pp. 567-601., 2021 | 131 | 2021 |
| Unconditional convergence of a fast two-level linearized algorithm for semilinear subdiffusion equations H Liao, Y Yan, J Zhang Journal of Scientific Computing 80, 1-25, 2019 | 101 | 2019 |
| Unconditionally optimal error estimates of a linearized Galerkin method for nonlinear time fractional reaction–subdiffusion equations D Li, J Zhang, Z Zhang Journal of Scientific Computing 76 (2), 848-866, 2018 | 100 | 2018 |
| Sharp H1-norm error estimates of two time-stepping schemes for reaction–subdiffusion problems J Ren, H Liao, J Zhang, Z Zhang Journal of Computational and Applied Mathematics 389, 113352, 2021 | 76 | 2021 |
| Unified approach to split absorbing boundary conditions for nonlinear Schrödinger equations J Zhang, Z Xu, X Wu Physical Review E—Statistical, Nonlinear, and Soft Matter Physics 78 (2 …, 2008 | 64 | 2008 |
| Efficient implementation to numerically solve the nonlinear time fractional parabolic problems on unbounded spatial domain D Li, J Zhang Journal of Computational physics 322, 415-428, 2016 | 63 | 2016 |
| Unified approach to split absorbing boundary conditions for nonlinear Schrödinger equations: Two-dimensional case J Zhang, Z Xu, X Wu Physical Review E—Statistical, Nonlinear, and Soft Matter Physics 79 (4 …, 2009 | 60 | 2009 |
| Numerical solution to a linearized time fractional KdV equation on unbounded domains Q Zhang, J Zhang, S Jiang, Z Zhang Mathematics of Computation 87 (310), 693-719, 2018 | 48 | 2018 |
| Numerical solution of a two-dimensional nonlocal wave equation on unbounded domains Q Du, H Han, J Zhang, C Zheng SIAM Journal on Scientific Computing 40 (3), A1430-A1445, 2018 | 48 | 2018 |
| Unified gas-kinetic wave-particle methods III: Multiscale photon transport W Li, C Liu, Y Zhu, J Zhang, K Xu Journal of Computational Physics 408, 109280, 2020 | 44 | 2020 |
| An accurate and efficient algorithm for the time-fractional molecular beam epitaxy model with slope selection L Chen, J Zhang, J Zhao, W Cao, H Wang, J Zhang Computer Physics Communications 245, 106842, 2019 | 42 | 2019 |
| Artificial boundary conditions for nonlocal heat equations on unbounded domain W Zhang, J Yang, J Zhang, Q Du Communications in Computational Physics 21 (1), 16-39, 2017 | 39 | 2017 |
| High-order local absorbing boundary conditions for heat equation in unbounded domains X Wu, J Zhang Journal of Computational Mathematics, 74-90, 2011 | 39 | 2011 |
| Numerical solution of the nonlocal diffusion equation on the real line C Zheng, J Hu, Q Du, J Zhang SIAM Journal on Scientific Computing 39 (5), A1951-A1968, 2017 | 35 | 2017 |
Dongfang LiHuazhong University of Science and TechnologyVerified email at hust.edu.cn
