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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

[1] .Wei Dai; Lixiu Duan; Changfeng Gui; Yuan Li; Non-radial solutions for the critical quasi-linear H\'{e}non equation involving $p$-Laplacian in $\R^N$, Proc. London Math. Soc., 2026, 1-61, DOI: 10.1112/plms.70148.,2026
[2] .Wei Dai; Guolin Qin; Classification of nonnegative classical solutions to third-order equations, Advances in Mathematics, 2018, 328: 822-857.
[3] .Wei Dai; Yafei Li; Zhao Liu; Radial symmetry and sharp asymptotic behaviors of nonnegative solutions to D^{1,p}-critical quasi-linear static Schrödinger-Hartree equation involving p-Laplacian $-\Delta_p$, Math. Ann., 2025, 391 (2): 2653-2708.
[4] .Daomin Cao; Wei Dai; Guolin Qin; Super poly-harmonic properties for nonnegative solutions to equations involving higher-order fractional Laplacians and its applications, Transactions of the American Mathematical Society, 2021, 374 (7): 4781-4813.
[5] .Wei Dai; Guozhen Lu; L^p estimates for bilinear and multi-parameter Hilbert transforms, Analysis & PDE, 2015, 8(3): 675-712.
[6] .Wei Dai; Guolin Qin; Liouville type theorems for fractional and higher order H\'{e}non-Hardy type equations via the method of scaling spheres, Int. Math. Res. Not. (IMRN), 2022, 70 pp, DOI: 10.1093/imrn/rnac079.
[7] .Wei Dai; Guolin Qin; Liouville type theorem for critical order Hénon-Lane-Emden type equations on a half space and its applications, Journal of Functional Analysis, 2021, 281 (10): Paper No. 109227, 37 pp.
[8] .Wei Dai; Guolin Qin; Classification of solutions to conformally invariant systems with mixed order and exponentially increasing or nonlocal nonlinearity, SIAM J. Math. Anal., 2023, 55 (3): 2111-2149.
[9] .Wei Dai; Zhao Liu; Guolin Qin; Classification of nonnegative solutions to static Schrodinger-Hartree-Maxwell type equations, SIAM Journal on Mathematical Analysis, 2021, 53(2): 1379-1410.
[10] .Daomin Cao; Wei Dai; Yafei Li; Radial symmetry and sharp asymptotic behaviors of nonnegative solutions to weighted doubly D^{1,p}-critical quasi-linear nonlocal elliptic equations with Hardy potential, Science China: Math., 2025, 54 pp, DOI:10.1007/s11425-025-2428-7.

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