An improved fifth order alternative WENO-Z finite difference scheme for hyperbolic conservation laws BS Wang, P Li, Z Gao, WS Don Journal of Computational Physics 374, 469-477, 2018 | 98 | 2018 |
A characteristic-wise alternative WENO-Z finite difference scheme for solving the compressible multicomponent non-reactive flows in the overestimated quasi-conservative form WS Don, DM Li, Z Gao, BS Wang Journal of Scientific Computing 82, 1-24, 2020 | 38 | 2020 |
A novel and robust scale-invariant WENO scheme for hyperbolic conservation laws WS Don, R Li, BS Wang, Y Wang Journal of Computational Physics 448, 110724, 2022 | 37 | 2022 |
Generalized sensitivity parameter free fifth order WENO finite difference scheme with Z-type weights Y Wang, BS Wang, WS Don Journal of Scientific Computing 81, 1329-1358, 2019 | 34 | 2019 |
Fifth-order A-WENO finite-difference schemes based on a new adaptive diffusion central numerical flux BS Wang, WS Don, NK Garg, A Kurganov SIAM Journal on Scientific Computing 42 (6), A3932-A3956, 2020 | 31 | 2020 |
Seventh and ninth orders characteristic-wise alternative WENO finite difference schemes for hyperbolic conservation laws Z Gao, LL Fang, BS Wang, Y Wang, WS Don Computers & Fluids 202, 104519, 2020 | 30 | 2020 |
Scale-invariant multi-resolution alternative WENO scheme for the Euler equations P Li, T Li, WS Don, BS Wang Journal of Scientific Computing 94 (1), 15, 2023 | 21 | 2023 |
Affine-invariant WENO weights and operator BS Wang, WS Don Applied Numerical Mathematics 181, 630-646, 2022 | 14 | 2022 |
Fifth-order A-WENO schemes based on the adaptive diffusion central-upwind Rankine-Hugoniot fluxes BS Wang, WS Don, A Kurganov, Y Liu Communications on Applied Mathematics and Computation, 1-20, 2023 | 11 | 2023 |
Non-intrusive reduced order modeling of convection dominated flows using artificial neural networks with application to Rayleigh–Taylor instability Z Gao, Q Liu, JS Hesthaven, BS Wang, WS Don, X Wen Comput. Phys 30 (1), 97-123, 2021 | 11 | 2021 |
High-order well-balanced and positivity-preserving finite-difference AWENO scheme with hydrostatic reconstruction for shallow water equations BS Wang, P Li, Z Gao Applied Numerical Mathematics 181, 483-502, 2022 | 10 | 2022 |
Hybrid compact-WENO finite difference scheme with radial basis function based shock detection method for hyperbolic conservation laws BS Wang, WS Don, Z Gao, YH Wang, X Wen SIAM Journal on Scientific Computing 40 (6), A3699-A3714, 2018 | 8 | 2018 |
Fifth order AWENO finite difference scheme with adaptive numerical diffusion for Euler equations Y Wang, WS Don, BS Wang Computers & Fluids 251, 105743, 2023 | 6 | 2023 |
Fifth-order well-balanced positivity-preserving finite difference AWENO scheme with hydrostatic reconstruction for hyperbolic chemotaxis models BS Wang, WS Don, P Li Applied Numerical Mathematics 186, 41-56, 2023 | 5 | 2023 |
Sensitivity parameter-independent well-balanced finite volume WENO scheme for the Euler equations under gravitational fields P Li, BS Wang, WS Don J. Sci. Comput 88 (47), 4287554, 2021 | 5 | 2021 |
Fifth-Order Bound-, Positivity-, and Equilibrium-Preserving Affine-Invariant AWENO Scheme for Two-Medium γ-based Model of Stiffened Gas BS Wang, WS Don Shock Waves, 2023 | 4 | 2023 |
Fast Iterative Adaptive Multi-quadric Radial Basis Function Method for Edges Detection of Piecewise Functions—I: Uniform Mesh WS Don, BS Wang, Z Gao Journal of Scientific Computing 75, 1016-1039, 2018 | 4 | 2018 |
High order WENO finite difference scheme with adaptive dual order ideal weights for hyperbolic conservation laws KB Tian, WS Don, BS Wang Applied Numerical Mathematics 187, 50-70, 2023 | 3 | 2023 |
Sensitivity parameter-independent characteristic-wise well-balanced finite volume WENO scheme for the Euler equations under gravitational fields P Li, BS Wang, WS Don Journal of Scientific Computing 88, 1-27, 2021 | 2 | 2021 |
A Time-Continuous Embedding Method for Scalar Hyperbolic Conservation Laws on Manifolds Y Wang, BS Wang, L Ling, WS Don Journal of Scientific Computing 93 (3), 84, 2022 | 1 | 2022 |