1. 1982年7月毕业于铜陵师专数学系,分配到安徽繁昌芦南中学任教;2. 1996年7月毕业于安徽大学,获理学硕士学位,专业: 基础数学;3. 2004年3月毕业于北京理工大学,获理学博士学位,专业: 应用数学

现为南京信息工程大学教授,博士生导师.

[1] 泛函微分方程周期解、同宿解及相关问题的研究，国家自然科学基金（No.11271197)，主持, 2013.01---2016.12.[2] 中立型泛函微分方程周期解问题的研究，南京信息工程大学人才基金（No.2012r101)主持 , 2013.01---2014.12.

[1]S.P.LuandL.J. Chen,The problem of existence of periodic solutions for neutralfunctional differential system with nonlinear difference operator,J.Math. Anal. Appl.387 (2012) 1127–1136.[2]XiangLv,Shiping Lu, Homoclinic solutions for ordinary p-Laplaciansystems,Applied Mathematics and Computation218 (2012) 5682–5692[3]S.P.Luetal, New properties of D-operator and its applications on the problem ofperiodic solutions to neutral functional differential system,NonlinearAnal.,74（2011）3011–3021.[4]王雯，鲁世平，厄尔尼诺-南方涛动时滞海气振子耦合模型，物理学报，60（2011）030205-1—030205-4.[5]S.P.Lu,Homoclinicsolutions for a nonlinear second order differential system with p-Laplacianoperator,Nonlinear Analysis: Real World Appl.12（2011）525–534.[6]S.P.Lu, Homoclinic solutions for a class of second-order p-Laplacian differentialsystems with delay,Nonlinear Anal.: Real World Appl.12（2011）780–788.[7]S.P.Lu,The problem of existence of homoclinic solutions to a Rayleigh equation withdelay,Proceedings of the 5th Interna ional Congress onMathematical Biology,Nanjing, P. R. China, June 3-5, 2011.[8]S.P.LuExistence ofhomoclinic solutions to a functionaldifferential equation,2010 InternationalConferenceon Applied Math. and Physics,Nanjing, P. R. China,May 7-9, 2010[9]ZhengxinWang,S.P. Luand Jinde Cao, Existence of periodic solutions forap-Laplacian neutral functional differential equation with multiplevariable parameters,Nonlinear Anal,72（2010）734-747.[10]X.Lv,S.P. Lu, P. Yan, Existence of homoclinic solutions for a class of secondorderHamiltonian systems,Nonlinear Anal.,72（2010）390-398.[11]X.Lv,S. P. Lu,P. Yan, Homoclinic solutions for nonautonomoussecond-order Hamiltonian s systems with a coercive potential,NonlinearAnal., 72（2010）3484-3490.[12]X.Lv,S.P. Lu, P. Yan, Existence and global attractivity of positiveperiodic solutions of Lotka-Volterra predator-prey systems with deviatingarguments,Nonlinear Anal., Real World Appl.,11（2010）574-583.[13]X. Lv,P. Yan,S.P. Lu, Existence and global attractivity of positive periodicsolutions of competitor-competitor-mutualist Lotka-Volterra systems withdeviating arguments,Mathematical and Computer Modelling,51（2010）823-832.[14] 陈丽娟,鲁世平，零维气候系统非线性模式的周期解问题，物理学报，20（2013）200201-03。[15] 陈丽娟,鲁世平，莫嘉琪，磁层-电离层耦合过程中等离子体粒子运动的周期轨，物理学报，9（2013）090201-04。[16]Lu, Shiping,Existence of periodic solutions for neutral functional differential equationswith nonlinear difference operator,ActaMathematica Sinica-English Series, 32(2016) 1541-1556[17] Lu, Shiping,Zhong, Tao, Two homoclinic solutions for a nonperiodic fourth-orderdifferential equation without coercive condition, Mathematical Methods in theAppliedSciences,40(2017) 3163-3172[18]Fanchao Kong,Shiping Lu, and Zhiguo Luo , Positive periodic solutions for singular higher orderdelay differential equations, Results inMathematics,72 (2017) 71–86[19]Shiping Lu andXuewen Jia,Homoclinic solutions for a second-order singular differentialequation, Journal ofFixedPoint Theory and Applications. (2018) 20:101[20] FanchaoKong,Shiping Lu,Zhiguo Luo,Solitary wave andperiodic wave solutions of generalized neutral-type neural networks withdelays, Neural Process Letters,48(2018)441–458[21] LuShiping;Guo Yuanzhi;Chen Lijuan, Periodic solutions forLienard equation with an indefinite singularity, Nonlinear Analysis, RealWorldApplications,45(2019) 542-556.[22] Yu, Xingchen,Shiping, A multiplicity result for periodic solutions of Lienard equations withan attractive singularity, AppliedMathematics and Computation,346( 2019)183-192.