Weizhong Dai

Affiliations: 
Louisiana Tech University, Ruston, LA, United States 
Area:
Mathematics, Biomedical Engineering, Computer Science
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"Weizhong Dai"
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Publications

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Shen S, Dai W, Cheng J. (2020) Fractional parabolic two-step model and its accurate numerical scheme for nanoscale heat conduction Journal of Computational and Applied Mathematics. 375: 112812
Zhai S, Huang L, Weng Z, et al. (2020) Parabolic two-step model and accurate numerical scheme for nanoscale heat conduction induced by ultrashort-pulsed laser heating Journal of Computational and Applied Mathematics. 369: 112591
Bora A, Dai W. (2020) Gradient preserved method for solving heat conduction equation with variable coefficients in double layers Applied Mathematics and Computation. 386: 125516
Wang X, Dai W. (2020) A new conservative finite difference scheme for the generalized Rosenau–KdV–RLW equation Computational & Applied Mathematics. 39: 1-19
Wang X, Dai W, Yan Y. (2019) Numerical analysis of a new conservative scheme for the 2D generalized Rosenau-RLW equation Applicable Analysis. 1-17
Wang X, Dai W. (2019) A conservative fourth-order stable finite difference scheme for the generalized Rosenau–KdV equation in both 1D and 2D Journal of Computational and Applied Mathematics. 355: 310-331
Yan Y, Dai W, Wu L, et al. (2019) Accurate gradient preserved method for solving heat conduction equations in double layers Applied Mathematics and Computation. 354: 58-85
Wang X, Dai W, Guo S. (2019) A conservative linear difference scheme for the 2D regularized long-wave equation Applied Mathematics and Computation. 342: 55-70
Ji C, Dai W, Sun Z. (2019) Numerical Schemes for Solving the Time-Fractional Dual-Phase-Lagging Heat Conduction Model in a Double-Layered Nanoscale Thin Film Journal of Scientific Computing. 81: 1767-1800
Wang X, Dai W. (2018) A three-level linear implicit conservative scheme for the Rosenau–KdV–RLW equation Journal of Computational and Applied Mathematics. 330: 295-306
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