李晓军

                          理学博士,  教授,  博士生导师

主要研究:无穷维动力系统、非线性泛函分析、随机发展方程.

学术任职：美国《Mathematical Reviews》评论员, 

      德国《数学文摘》(Zentralblatt MATH)评论员.

访问经历: 2008.8-2009.3在University of Miami(USA)做访问学者.

2016.2-2017.2在 Brigham Young University (USA)做访问学者.

主持项目:

 1.国家自然科学基金面上项目:带奇异初值的发展方程及相关问题研究(2016-2019)，

 2.国家自然科学基金面上项目:非线性噪声驱动下的随机发展方程及相关问题研究(2023-2026)。

联系方式: 江苏省南京市江宁区佛城西路8号,河海大学理学院, 邮编: 211100.

 Email: lixjun05@hhu.edu.cn

主要论文:    

●Y. Li, B. Li, X. Li, Uniform random attractors for a non-autonomous stochastic strongly damped wave equation on RN,  Z. Angew. Math. Phys.(2022),  Article number: 106, P. 1-30.

   ●Y. Li, X. Li, Equivalence between invariant measures and statistical solutions for the 2D non-autonomous magneto-micropolar fluid equations, Math. Meth.  Appl. Sci. 45 (2022) 2638-2657.

●X. Li, Uniform random attractorsfor 2D non-autonomous stochastic Navier- Stokes equations, J. Differential Equations276 (2021) 1 –42.

● B. Li ,Y. Jiang, X. Li, Random attractors for a class of stochastic reaction- diffusion equations on RN with multiplicative noise, Comp. Math. Methods (2019) 1-14.

●X. Li, X. Li, K. Lu, Random attractors for stochastic parabolic equations with additive noise in weighted spaces, Commu. Pure. Appl. Anal.17 (2018) 729-749.

●X. Li, Pullback exponential attractors for evolution processes with the difference of 2 solutions lacking smoothing property,Math. Meth. Appl. Sci.41 (2018)3790-3819.

●X. Li, Pullback D-attractors for non-autonomous partly dissipative reaction-diffusion equationsin unbounded domains, B. Iran. Math. Soc.,  43 (2017) 515-534.

●X. Li, Dynamics of parabolic problems with memory. Subcritical and critical nonlinearities, J. Math. Phys. 57, 081509(2016).

● X. Li, Li,Ren, Dynamics of non-autonomous parabolic problems with subcritical and critical nonlinearities, Bull. Sci. Math. 138 (2014) 540–564.

● X. Li,Y. Tang, Attractors forparabolic problems in weighted spaces, Turk. J. Math. 37 (2013) 959-969.

 ●X. Li,  Non-autonomous parabolic problems with singular initial data in weighted spaces, Rocky MT. J.Math. 42 (2012) 1215-1245.

 ●X. Li,  K. Wei, H. Zhang, Exponential attractors for lattice dynamical systems in weighted spaces, Acta Appl. Math. 114 (2011) 157–172.

 ●X. Li,  S.  Ruan, Attractors for non-autonomous parabolic problems with singular initial data,  J. Differential Equations 251 (2011) 728 –757.

 ● X. Li,  Existence oftraveling wavefronts of nonlocal delayed lattice differential equations, J. Dynam. Cont. Systems17 (2011) 427–449.

 ●X. Li,  H. Lv, Uniform attractor for the partly dissipative non-autonomous lattice systems，Adv. Diff. Equa.  (2009) doi:10.1155/2009/916316.

 ● X. Li,  D. B. Wang, Attractor for partly dissipative lattice dynamic systems in weighted spaces , J. Math. Anal. Appl. 325 (2007) 141-156.

 ● X. Li,  C. K. Zhong, Blow-up of Solutions of Parabolic Problems with Nonlinear Boundary Conditions, Acta Math. Sinica(Chinese) 50 (2007) 981- 988.

    ●X. Li,  C. K. Zhong, Attractor for partly dissipative lattice dynamic systemsin l²*l²,  J. Comp. Appl. Math. 177(2005)159-174.

    ● 伍亚军,李晓军,非自治FitzHugh-Nagumo系统拉回吸引子的H2×H01有界性, 数学年刊A辑，38A (2017) 91-100.