| A compact difference scheme for the fractional diffusion-wave equation R Du, WR Cao, ZZ Sun Applied Mathematical Modelling 34 (10), 2998-3007, 2010 | 247 | 2010 |
| A fourth-order approximation of fractional derivatives with its applications Z Hao, Z Sun, W Cao Journal of Computational Physics 281, 787-805, 2015 | 179 | 2015 |
| Convergence and stability of the semi-implicit Euler method for a linear stochastic differential delay equation M Liu, W Cao, Z Fan Journal of Computational and Applied Mathematics 170 (2), 255-268, 2004 | 176 | 2004 |
| Existence and uniqueness of the solutions and convergence of semi-implicit Euler methods for stochastic pantograph equations Z Fan, M Liu, W Cao Journal of Mathematical Analysis and Applications 325 (2), 1142-1159, 2007 | 111 | 2007 |
| MS-stability of the Euler–Maruyama method for stochastic differential delay equations W Cao, M Liu, Z Fan Applied Mathematics and Computation 159 (1), 127-135, 2004 | 107 | 2004 |
| Implicit-explicit difference schemes for nonlinear fractional differential equations with nonsmooth solutions W Cao, F Zeng, Z Zhang, GE Karniadakis SIAM Journal on Scientific Computing 38 (5), A3070-A3093, 2016 | 77 | 2016 |
| Spectral and discontinuous spectral element methods for fractional delay equations M Zayernouri, W Cao, Z Zhang, GE Karniadakis SIAM Journal on Scientific Computing 36 (6), B904-B929, 2014 | 70 | 2014 |
| Numerical Methods for Stochastic Delay Differential Equations Via the Wong--Zakai Approximation W Cao, Z Zhang, GE Karniadakis SIAM Journal on Scientific Computing 37 (1), A295-A318, 2015 | 63 | 2015 |
| A finite difference scheme for semilinear space-fractional diffusion equations with time delay Z Hao, K Fan, W Cao, Z Sun Applied Mathematics and Computation 275, 238-254, 2016 | 51 | 2016 |
| An improved algorithm based on finite difference schemes for fractional boundary value problems with nonsmooth solution Z Hao, W Cao Journal of Scientific Computing 73, 395-415, 2017 | 38 | 2017 |
| Time-splitting schemes for fractional differential equations I: smooth solutions W Cao, Z Zhang, GE Karniadakis SIAM Journal on Scientific Computing 37 (4), A1752-A1776, 2015 | 35 | 2015 |
| A three‐level linearized compact difference scheme for the Ginzburg–Landau equation ZP Hao, ZZ Sun, WR Cao Numerical Methods for Partial Differential Equations 31 (3), 876-899, 2015 | 33 | 2015 |
| A finite difference scheme on graded meshes for time-fractional nonlinear Korteweg-de Vries equation J Shen, Z Sun, W Cao Applied Mathematics and Computation 361, 752-765, 2019 | 29 | 2019 |
| Split-step θ-method for stochastic delay differential equations W Cao, P Hao, Z Zhang Applied Numerical Mathematics 76, 19-33, 2014 | 25 | 2014 |
| On mean-square stability of two-step Maruyama methods for nonlinear neutral stochastic delay differential equations X Li, W Cao Applied Mathematics and Computation 261, 373-381, 2015 | 24 | 2015 |
| On exponential mean-square stability of two-step Maruyama methods for stochastic delay differential equations W Cao, Z Zhang Journal of Computational and Applied Mathematics 245, 182-193, 2013 | 24 | 2013 |
| A second-order difference scheme for the time fractional substantial diffusion equation Z Hao, W Cao, G Lin Journal of Computational and Applied Mathematics 313, 54-69, 2017 | 18 | 2017 |
| A fast temporal second‐order difference scheme for the time‐fractional subdiffusion equation H Sun, W Cao Numerical Methods for Partial Differential Equations 37 (3), 1825-1846, 2021 | 14 | 2021 |
| Numerical correction of finite difference solution for two-dimensional space-fractional diffusion equations with boundary singularity Z Hao, W Cao, S Li Numerical Algorithms 86, 1071-1087, 2021 | 14 | 2021 |
| Maximum norm error estimates of the Crank–Nicolson scheme for solving a linear moving boundary problem WR Cao, ZZ Sun Journal of computational and applied mathematics 234 (8), 2578-2586, 2010 | 11 | 2010 |
Zhaopeng HaoDepartment of Mathematics, Purdue University在 purdue.edu 的电子邮件经过验证
