| High-order Algorithms for Riesz Derivative and Their Applications (I) H Ding, C Li, Y Chen Abstract and Applied Analysis 2014, 2014 | 198* | 2014 |
| High-order approximation to Caputo derivatives and Caputo-type advection–diffusion equations (III) H Li, J Cao, C Li Journal of computational and Applied mathematics 299, 159-175, 2016 | 125 | 2016 |
| Higher order finite difference method for the reaction and anomalous-diffusion equation C Li, H Ding Applied Mathematical Modelling 38 (15-16), 3802-3821, 2014 | 120 | 2014 |
| High-order numerical algorithms for Riesz derivatives via constructing new generating functions H Ding, C Li Journal of Scientific Computing 71, 759-784, 2017 | 86 | 2017 |
| A new difference scheme with high accuracy and absolute stability for solving convection–diffusion equations H Ding, Y Zhang Journal of Computational and Applied Mathematics 230 (2), 600-606, 2009 | 85 | 2009 |
| New numerical methods for the Riesz space fractional partial differential equations H Ding, Y Zhang Computers & Mathematics with Applications 63 (7), 1135-1146, 2012 | 73 | 2012 |
| A new fourth-order compact finite difference scheme for the two-dimensional second-order hyperbolic equation H Ding, Y Zhang Journal of computational and applied mathematics 230 (2), 626-632, 2009 | 63 | 2009 |
| Numerical algorithms for the fractional diffusion-wave equation with reaction term H Ding, C Li Abstract and applied analysis 2013, 2013 | 42 | 2013 |
| Mixed spline function method for reaction–subdiffusion equations H Ding, C Li Journal of Computational Physics 242, 103-123, 2013 | 40 | 2013 |
| A class of difference scheme for solving telegraph equation by new non-polynomial spline methods H Ding, Y Zhang, J Cao, J Tian Applied Mathematics and Computation 218 (9), 4671-4683, 2012 | 39 | 2012 |
| Parameters spline methods for the solution of hyperbolic equations H Ding, Y Zhang Applied Mathematics and Computation 204 (2), 938-941, 2008 | 32 | 2008 |
| High‐order compact difference schemes for the modified anomalous subdiffusion equation H Ding, C Li Numerical Methods for Partial Differential Equations 32 (1), 213-242, 2016 | 31 | 2016 |
| A high-order numerical algorithm for two-dimensional time–space tempered fractional diffusion-wave equation H Ding Applied Numerical Mathematics 135, 30-46, 2019 | 29 | 2019 |
| Fractional-compact numerical algorithms for Riesz spatial fractional reaction-dispersion equations H Ding, C Li Fractional Calculus and Applied Analysis 20 (3), 722-764, 2017 | 25 | 2017 |
| A new unconditionally stable compact difference scheme of O (τ2+ h4) for the 1D linear hyperbolic equation H Ding, Y Zhang Applied mathematics and computation 207 (1), 236-241, 2009 | 25 | 2009 |
| A high-order algorithm for time-Caputo-tempered partial differential equation with Riesz derivatives in two spatial dimensions H Ding, C Li Journal of Scientific Computing 80, 81-109, 2019 | 24 | 2019 |
| Improved matrix transform method for the Riesz space fractional reaction dispersion equation Y Zhang, H Ding Journal of Computational and Applied Mathematics 260, 266-280, 2014 | 23 | 2014 |
| Determination of coefficients of high-order schemes for Riemann-Liouville derivative R Wu, H Ding, C Li The Scientific World Journal 2014, 2014 | 23 | 2014 |
| Notes on Implicit finite difference approximation for time fractional diffusion equations [Comput. Math. Appl. 56 (2008) 1138–1145] H Ding, Y Zhang Computers & Mathematics with Applications 61 (9), 2924-2928, 2011 | 18 | 2011 |
| High-order algorithm for the two-dimension Riesz space-fractional diffusion equation Y Zhang, H Ding International Journal of Computer Mathematics 94 (10), 2063-2073, 2017 | 15 | 2017 |
Sam Wang, MDVerified email at swangy.com
Sam Wang, MDVerified email at swangy.com