个人简介
姚志健，男，1975年8月生，硕士研究生，教授，美国《数学评论》评论员。
教育和工作经历:
2000.09—2003.06 广西师范大学，硕士；
2003.07—至今 安徽建筑大学，数理学院，教师
研究方向
脉冲微分方程、差分方程、时标动力学方程的周期解与概周期解及稳定性
教学情况
本科生课程：数学分析、高等数学、概率论与数理统计、线性代数、常微分方程、数学物理方法等。
科研情况
主持安徽省教育厅自然科学项目3项, 参与安徽省自然科学基金项目1项. 在《Applied Mathematical Modelling》、《Topological Methods in Nonlinear Analysis》、《International Journal of Biomathematics》、《Mathematical Methods in the Applied Sciences》、《Advances in Difference Equations》、《International Journal of Nonlinear Sciences and Numerical Simulation》、《应用数学》、《数学杂志》、《数学的实践与认识》、《数学研究》、《微分方程年刊》、《生物数学学报》等国内外学术期刊发表论文30余篇,其中SCI收录17篇。论文“具有收获的非自治阶段结构竞争模型的周期解与概周期解”荣获安徽省第五届自然科学优秀学术论文三等奖。
主持科研项目：
1、安徽省教育厅自然科学重点项目:脉冲效应下的生物动力系统概周期解及指数稳定性研究(编号KJ2017A487).
2、安徽省教育厅自然科学重点项目:时标上的种群生态系统的周期解与稳定性研究(编号KJ2014A043).
3、安徽省教育厅自然科学项目:脉冲微分方程在种群动力学系统中的应用(编号KJ2008B236).
参与科研项目：
1、安徽省自然科学基金项目:非线性Fredholm型无穷积分方程及其在非局部振动问题中的应用(编号11040606M01).
代表论文/著作：
[31] Zhijian Yao, Jehad Alzabut, Debaldev Jana, Dynamics of the almost periodic discrete Mackey?Glass model, Mathematics, 2018, 6(12), 333:1-14. ( SCI )
[30] Zhijian Yao, Existence and exponential stability of unique almost periodic solution for Lasota?Wazewska red blood cell model with perturbation on time scales, Mathematical Methods in the Applied Sciences, 2017, 40(13):4709-4715. ( SCI )
[29] Zhijian Yao, Jehad Alzabut, Dynamics of almost periodic Nicholson?s blowflies model with nonlinear density-dependent mortality term, Italian Journal of Pure and Applied Mathematics, 2017, 38: 218-234. ( EI )
[28] Zhijian Yao, Almost periodic solution of Nicholson?s blowflies difference equation with linear harvesting term, International Journal of Biomathematics, 2016, 9(4): 1-15. ( SCI )
[27] Zhijian Yao, Existence and exponential stability of almost periodic positive solution for host-macroparasite difference model, International Journal of Biomathematics, 2016, 9(2): 1-11. ( SCI )
[26] Zhijian Yao, Existence and global attractivity of the unique positive periodic solution for discrete Hematopoiesis model, Topological Methods in Nonlinear Analysis , 2015, 45(2): 423-437. ( SCI )
[25] Zhijian Yao, Almost periodic solution of Nicholson?s blowflies model with linear harvesting term and impulsive effects, International Journal of Biomathematics, 2015, 8(3): 1-18. ( SCI )
[24] Zhijian Yao, Existence and global exponential stability of an almost periodic solution for a host-macroparasite equation on time scales, Advances in Difference Equations, 2015, 41: 1-12. ( SCI )
[23] Zhijian Yao, New results on existence and exponential stability of the unique positive almost periodic solution for Hematopoiesis model, Applied Mathematical Modelling , 2015,39(23-24):7113-7123. ( SCI )
[22] Zhijian Yao, Existence and exponential stability of the unique positive almost periodic solution for impulsive Nicholson?s blowflies model with linear harvesting term, Applied Mathematical Modelling, 2015,39(23-24): 7124-7133. ( SCI )
[21] Zhijian Yao, Almost periodicity of impulsive Hematopoiesis model with infinite delay, Journal of Nonlinear Science and Applications, 2015, 8(5)：856-865. ( SCI )
[20] Zhijian Yao, New results of positive solutions for second-order nonlinear three-point integral boundary value problems, Journal of Nonlinear Science and Applications, 2015, 8(2): 93-98. ( SCI )
[19] Zhijian Yao, Uniqueness and exponential stability of almost periodic positive solution for Lasota-Wazewska model with impulse and infinite delay, Mathematical Methods in the Applied Sciences, 2015, 38(4) : 677-684. ( SCI )
[18] Zhijian Yao, Existence and Exponential Stability of the Unique Almost Periodic Positive Solution for Discrete Nicholson?s Blowflies Model, International Journal of Nonlinear Sciences and Numerical Simulation, 2015, 16(3-4): 185-190. ( SCI )
[17] Zhijian Yao, Uniqueness and global exponential stability of almost periodic solution for Hematopoiesis model on time scales, Journal of Nonlinear Science and Applications, 2015, 8(2): 142-152. ( SCI )
[16] Zhijian Yao, Existence and exponential stability of the unique positive almost periodic solution for the Lasota-Wazewska difference model, Advances in Difference Equations, 2014, 206: 1-11. ( SCI )
[15] Zhijian Yao, Existence and exponential convergence of almost periodic positive solution for Nicholson?s blowflies discrete model with linear harvesting term, Mathematical Methods in the Applied Sciences, 2014, 37(16) : 2354-2362. ( SCI )
[14] Zhijian Yao, Shengli Xie, Nengfu Yu, Dynamic Behaviors of n-species Impulsive Competitive System, International Journal of Nonlinear Sciences and Numerical Simulation, 2014, 15(6): 347-363. ( SCI )
[13] 姚志健, 时标上的具有线性收获项的Nicholson’s Blowflies模型概周期正解的存在性及全局渐近稳定性, 应用数学,2015, 28(1): 224-232.
[12] 姚志健, 非线性三点边值问题正解的新的存在性定理, 数学杂志,2014, 34(1): 173-178.
[11] 姚志健, 具有线性收获项的 Nicholson's Blowflies 差分模型正概周期解的存在唯一性与指数收敛性, 应用数学, 2014, 27(1):157-165.
[10] Zhijian Yao, Shengli Xie, Nengfu Yu, Dynamics of cooperative predator–prey system with impulsive effects and Beddington–DeAngelis functional response, Journal of the Egyptian Mathematical Society, 2013, 21(3): 213-223.
[9] 姚志健, 一类泛函微分方程的多重正周期解, 生物数学学报, 2013, 28(1):8-22.
[8] 姚志健, 几类具有无穷时滞泛函微分方程正周期解的存在性, 生物数学学报,2011, 26(1):73-80.
[7] Zhijian Yao, Existence of multiple positive periodic solutions to a class of integro-differential equation , 微分方程年刊, 2011, 27(1): 86-93.
[6] 姚志健, 脉冲泛函微分方程的正周期解, 数学的实践与认识, 2010, 40(6): 195-203.
[5] 姚志健, 具有脉冲的Schoner竞争模型的周期解的存在性, 数学研究,2008,41(2):181-191.
[4] Zhijian Yao, Periodic solution to Predator-Prey chain system with impulsive effects and Beddington-DeAngelis functional response, 微分方程年刊,2008,24(3):367-378.
[3] 姚志健, 多种群阶段结构竞争系统的周期解与概周期解, 生物数学学报,2008,23(1):116-124.
[2] 姚志健,一类脉冲捕食系统的周期解的存在性,应用科学学报,2007,25(6):657-660.
[1] 姚志健,具有收获的非自治阶段结构竞争模型的周期解与概周期解(英文),微分方程年刊,2005,21(1):73-80.
