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戴蔚 ( 教授 ) 赞
的个人主页 http://shi.buaa.edu.cn/daiyu/zh_CN/index.htm
教授博士生导师硕士生导师
主要任职：院长助理、基础数学系系主任
其他任职：校学术委员会委员

论文当前位置：中文主页 >> 论文

[11] .Wenxiong Chen; Wei Dai; Guolin Qin; Liouville type theorems, a priori estimates and existence of solutions for critical and super-critical order Hardy-Hénon type equations in R^n, Math. Z., 2023, 303 (4): Paper No. 104, 36 pp.
[12] .Wei Dai; Lixiu Duan; Rong Zhang; Classification of solutions to 3-D and 4-D mixed order conformally invariant systems with critical and exponential growth, Calc. Var. & Partial Differential Equations, 2025, 64 (9): Paper No. 283, 63 pp.
[13] .Wei Dai; Zhao Liu; Berardino Sciunzi; Classification of solutions to $-\Delta u=e^{-2u}$ in the half-space, Rev. Mat. Iberoam., 2026, 20 pp, DOI:10.4171/RMI/1611.
[14] .Wei Dai; Leyun Wu; Uniform a priori estimates for n-th order Lane-Emden system in R^n with $n\geq 3$, Math. Z., 2024, 307 (1): Paper No. 3, 30 pp.
[15] .Wei, Dai; Zhao, Liu; Classification of nonnegative solutions to static Schrodinger-Hartree and Schrodinger-Maxwell equations with combined nonlinearities, Calculus of Variations and Partial Differential Equations, 2019, 58(4): Paper No. 156, 24 pp.
[16] .Wei Dai; Shaolong Peng; Guolin Qin; Liouville type theorems, a priori estimates and existence of solutions for sub-critical order Lane-Emden-Hardy equations, Journal d'Analyse Mathématique, 2022, 146 (2): 673-718.
[17] .Wei Dai; Thomas Duyckaerts; Self-similar solutions of focusing semi-linear wave equations in $\mathbb{R}^{N}$, Journal of Evolution Equations, 2021, 21 (4): 4703-4750.
[18] .Wei Dai; Thomas Duyckaerts; Uniform a priori estimates for positive solutions of higher order Lane-Emden equations in R^n, Publicacions Matematiques, 2021, 65(1): 319-333.
[19] .Wei Dai; Weihua Yang; Daomin Cao; Continuous dependence of Cauchy problem for nonlinear Schrödinger equation in H^s, Journal of Differential Equations, 2013, 255(7): 2018-2064.
[20] .Wei Dai; Yunyun Hu; Zhao Liu; Sharp reversed Hardy-Littlewood-Sobolev inequality with extended kernel, Studia Math., 2023, 271 (1): 1-38.

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