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  • 【期刊论文】ASYMPTOTIC BEHAVIOR OF GLOBAL SMOOTH SOLUTIONS TO THE FULL 1D HYDRODYNAMIC MODEL FOR SEMICONDUCTORS

    王术, LING HSIAO*and SHU WANG†, †shu.wang

  • 【期刊论文】Quasineutral Limit of Euler-Poisson System with and without Viscosity

    王术, Shu Wang* #

  • 【期刊论文】The asymptotic behavior of globally smooth solutions of the multidimensional isentropic hydrodynamic model for semiconductors

    王术, Ling Hsiao, a, Peter A. Markowich, b, and Shu Wang a, *

  • 【期刊论文】Reaction diffusion systems with nonlinear boundary conditions*

    王术, Shu Wang, Mingxin Wang and Chunhong Xie

  • 【期刊论文】Quasineutral limit of a standard drift diflusion model for semiconductors

    王术, XIAO Ling (Hsiao Ling肖玲), Peter A. Markowich & WANG Shu (王术)

  • 【期刊论文】A nonlinear degenerate diffusion equation not in divergence form

    王术, Wang Shu, Wang Mingxin and Xie Chun-hong

  • 【期刊论文】Parabolic equation of the m-Laplacian with nonlinear boundary condition

    王术, WANG Shu, WANG Mingxin, XIE Chunhong

  • 【期刊论文】Doubly Nonlinear Degenerate Parabolic Systemswith Coupled Nonlinear Boundary Conditions1

    王术, Shu Wang

  • 【期刊论文】CONVERGENCE OF NONLINEAR SCHR

    王术, Ansgar J

  • 【期刊论文】Quasilinear Parabolic Systems with Nonlinear Boundary Conditions

    王术, Shu Wang, Mingxin Wang, Chunhong Xie

  • 【期刊论文】The blow-up rate for a system of heat equations completely coupled in the boundary conditions1

    王术, Shu Wang a, a, *, Chunhong Xie a, Mingxin Wang b

  • 【期刊论文】Quasilinear Reaction]Diffusion Systems with Nonlinear Boundary Conditions*

    王术, Mingxin Wang and Shu Wang

  • 【期刊论文】Note on Critical Exponents for a System of Heat Equations Coupled in the Boundary Conditions*

    王术, Shu Wang and Chunhong Xie, Mingxin Wang

  • 【期刊论文】Finite traveling waves for a nonlinear degenerate reaction-diffusion system☆

    王术, Shu Wang*

  • 【期刊论文】Quasi-neutral Limit of a Nonlinear Drift Diffusion Model for Semiconductors

    王术, Ingenuin Gasser, Ling Hsiao, Peter A. Markowich, and Shu Wang

  • 【期刊论文】QUASINEUTRAL LIMIT OF THE DRIFT-DIFFUSION MODEL FOR SEMICONDUCTORS WITH GENERAL INITIAL DATA

    王术, CHRISTIAN SCHMEISER, SHU WANG

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