基本介紹
- 中文名：黎定仕
- 學位/學歷：博士
- 職業：教師
- 專業方向：微分動力系統
- 任職院校：西南交通大學
個人經歷,主講課程,研究方向,學術成果,
個人經歷
2006和2009分別畢業於中國礦業大學計算數學和套用數學專業，2012年於四川大學動力系統方向博士畢業，2012起在西南交大工作至今, 其中2014.9-2015.9受國家留學基金委資助訪問美國楊伯翰大學。
主講課程
（1） 數學物理方程
（2） 隨機過程
（3） 常微分方程
（4） 泛函分析
（5） 數學分析
研究方向
（1）微分動力系統
（2）隨機控制
（3）無窮維隨機動力系統
學術成果
現已主持國家自然科學基金項目2項，主研國家自然科學基金項目多項.以第一或通訊作者身份發表SCI論文數十篇，其中包括J. Differential Equation, Discrete Contin. Dyn. Syst.-A.,Discrete Contin. Dyn. syst.-B,J.Math.Phys.等國際專業刊物.
主持的科研項目：
薄區域上無窮維隨機動力系統的動力學行為， 國家自然科學基金青年基金， 主持，在研。
論文
[1]DingshiLi, BixiangWang, XiaohuWang,Limitingbehaviorofnon-autonomous stochasticreactiondiffusionequationsonthindomains.J. Differential Equations262（2017）,
[2]Anhui Gu, Dingshi Li（通訊作者）, Bixiang Wang, Han Yang, Regularity of random attractors for fractional stochastic reaction diffusion equations on Rn. J. Differential Equations262（2018）,
[3]Dingshi Li，Xiaohu Wang，Asymptotic behavior of stochastic complex Ginzburg-Landau equations with deterministic non-autonomous forcing on thin domains，Discrete Contin. Dyn. Syst. -B , Accepted.
[4]Dingshi, Li, LinShi,Upper semicontinuity of attractors of stochastic delay reaction-diffusion equations in the delay.J. Math. Phys.59 （2018）,
[5]Dingshi Li, Lin Shi,Upper semicontinuity of random attractors of stochastic discrete complex Ginzburg-Landau equations with timevarying delays in the delay, Journal of Difference Equation and Applications.
[6]DingshiLi,kening Lu, Bixiang, Wang, Xiaohu, Wang,Limiting behavior of dynamics for stochastic reaction-diffusion equations with additive noise on thin domains.Discrete Contin. Dyn. Syst.-A38 （2018）, no. 1,187-208.
[7]Dingshi Li, Bing Li, Global Mean Square Exponential Stability of Impulsive Non-autonomous Stochastic Neural Networks with Mixed Delays, Neural Process Letter 44（2016）, 751-764.
[8]Dingshi Li, Guiling Chen, Impulses-induced p-exponential input-to-state stability for a class of stochastic delayed partial differential equations, International Journal of Control,.
[9]GuilingChen,DingshiLi（通訊作者）, van Gaans Onno;Verduyn Lunel, SjoerdStability results for nonlinear functional differential equations using fixed point methods.Indag. Math. （N.S.）29 （2018）,
[10]DingshiLi,XiaohuWang,DaoyiXu,Existenceandglobalpexponential stability ofperiodicsolutionforimpulsivestochasti cneuralnetworkswithdelays.Nonlinear Anal. Hybrid Syst.6 （2012）, 847–858.
[11] Xinhong Zhang, Ke Wang, Dingshi Li（通訊作者）, Stochastic periodic solutions of stochastic differential equations driven by Levy process，Journal of Mathematic Analysis and Application, 430 （2015） 231-242.
[12] Dingshi Li, The stationary distribution and ergodicity of a stochastic generalized logistic system, Statistics & Probability Letters, 83（2013） 580-583.
[13]DingshiLi, DanhuaHe,DaoyiXu,Meansquareexponentialstability ofimpulsivestochasticreaction-diffusionCohen-Grossbergneuralnetworks withdelays.Math. Comput. Simulation82 （2012）, 1531-1543.
[14]Dingshi Li, Xiaoming Fan,Exponential stability ofimpulsive stochastic partial differential equations with delays,Statistics ProbabilityLetters, 126 （2017）, 185-192.
[15]Guiling, Chen,Dingshi, Li（通訊作者）,Onno, van Gaans,Sjoerd, Verduyn Lunel,Stability of nonlinear neutral delay differential equations with variable delays.Electron. J. Differential Equations2017,
[16]Dingshi Li, Guiling Chen,Exponential stability of a class ofimpulsive stochastic delay partial differential equations driven by a fractionalBrownian motion, InternationalJournalofControl,Automation,andSystems, 15（4） （2017） 1561-1568.
[17] Dingshi Li, Daoyi Xu, Attracting and quasi-invariant sets of stochastic neutral partial functional differential Equations，Acta Mathematica Scientia. 33B（2013）, 578-588.
[18] Dingshi Li, Daoyi Xu, Existence and global attractivity of periodic solution for impulsive stochastic Volterra-Levin equations, Electronic Journal of Qualitative Theory of Differential Equations, 46 （2012） 1-12.
[19] Dingshi Li，Shujun Long，Difference inequality for attracting and quasi-invariant sets for a class of impulsive stochastic difference equations with continuous time，Mathematical Inequalities &Applications，16（2013）, 935-945.
[20] Dingshi Li，Chao Ma，Attractor and stochastic boundedness for stochastic infinte delay neural networks with markovian switching, Neural Process Letter，40（2014）, 127-142.
[21] Dingshi Li, Daoyi Xu, Perodic solutions of stochastic delay differential equations and applications to Logistic equations and neural networks, J. Korean Math. Soc. 50 （2013）, 1165-1181.
