| Stabilized Crank-Nicolson/Adams-Bashforth schemes for phase field models X Feng, T Tang, J Yang East Asian J. Appl. Math 3 (1), 59-80, 2013 | 138 | 2013 |
| Long Time Numerical Simulations for Phase-Field Problems Using p-Adaptive Spectral Deferred Correction Methods X Feng, T Tang, J Yang SIAM J. Sci. Comput. 37 (1), A271–A294, 2015 | 116 | 2015 |
| NONLINEAR STABILITY OF THE IMPLICIT-EXPLICIT METHODS FOR THE ALLEN-CAHN EQUATION. X Feng, H Song, T Tang, J Yang Inverse Problems & Imaging 7 (3), 2013 | 113 | 2013 |
| The rank of a random matrix X Feng, Z Zhang Applied Mathematics and Computation 185 (1), 689-694, 2007 | 111 | 2007 |
| An efficient algorithm for solving Troesch’s problem X Feng, L Mei, G He Applied Mathematics and Computation 189 (1), 500-507, 2007 | 108 | 2007 |
| An unconditionally stable compact ADI method for three-dimensional time-fractional convection–diffusion equation S Zhai, X Feng, Y He Journal of Computational Physics 269, 138-155, 2014 | 83 | 2014 |
| A hybrid Bayesian network approach for trade-offs between environmental flows and agricultural water using dynamic discretization J Xue, D Gui, J Lei, H Sun, F Zeng, X Feng Advances in Water Resources 110, 445-458, 2017 | 73 | 2017 |
| A Fourier spectral method for fractional-in-space Cahn–Hilliard equation Z Weng, S Zhai, X Feng Applied Mathematical Modelling 42, 462-477, 2017 | 71 | 2017 |
| Unconditionally maximum bound principle preserving linear schemes for the conservative Allen–Cahn equation with nonlocal constraint J Li, L Ju, Y Cai, X Feng Journal of Scientific Computing 87, 1-32, 2021 | 70 | 2021 |
| Stabilized integrating factor Runge--Kutta method and unconditional preservation of maximum bound principle J Li, X Li, L Ju, X Feng SIAM Journal on Scientific Computing 43 (3), A1780-A1802, 2021 | 70 | 2021 |
| Fast explicit operator splitting method and time-step adaptivity for fractional non-local Allen–Cahn model S Zhai, Z Weng, X Feng Applied Mathematical Modelling 40 (2), 1315-1324, 2016 | 69 | 2016 |
| The local discontinuous Galerkin finite element method for Burger’s equation L Shao, X Feng, Y He Mathematical and Computer Modelling 54 (11-12), 2943-2954, 2011 | 63 | 2011 |
| Numerical simulation of the three dimensional Allen–Cahn equation by the high-order compact ADI method S Zhai, X Feng, Y He Computer Physics Communications 185 (10), 2449-2455, 2014 | 62 | 2014 |
| Physics-informed neural networks combined with polynomial interpolation to solve nonlinear partial differential equations S Tang, X Feng, W Wu, H Xu Computers & Mathematics with Applications 132, 48-62, 2023 | 49 | 2023 |
| Investigations on several numerical methods for the non-local Allen–Cahn equation S Zhai, Z Weng, X Feng International Journal of Heat and Mass Transfer 87, 111-118, 2015 | 49 | 2015 |
| Two-level defect-correction Oseen iterative stabilized finite element methods for the stationary Navier–Stokes equations P Huang, X Feng, Y He Applied Mathematical Modelling 37 (3), 728-741, 2013 | 44 | 2013 |
| High order iterative methods without derivatives for solving nonlinear equations X Feng, Y He Applied Mathematics and Computation 186 (2), 1617-1623, 2007 | 44 | 2007 |
| A decision-making framework to model environmental flow requirements in oasis areas using Bayesian networks J Xue, D Gui, Y Zhao, J Lei, F Zeng, X Feng, D Mao, M Shareef Journal of Hydrology 540, 1209-1222, 2016 | 43 | 2016 |
| The stabilized semi-implicit finite element method for the surface Allen-Cahn equation X Xiao, X Feng, J Yuan Discrete and Continuous Dynamical Systems-B 22 (7), 2857-2877, 2017 | 42 | 2017 |
| Multi-object pedestrian tracking using improved YOLOv8 and OC-SORT X Xiao, X Feng Sensors 23 (20), 8439, 2023 | 41 | 2023 |
Tao TangMathematics, Hong Kong Baptist UniversityПідтверджена електронна адреса в math.hkbu.edu.hk