哈尔滨工业大学

邹晓玲

发布日期:2024-05-10 浏览次数:

基本信息 科研及奖项 科研论文 招生信息 新建主栏目 基本信息 名称 邹晓玲,女, 副教授, 硕士生导师 工作经历 名称 2013.10-2017.08,哈尔滨工业大学(威海),理学院,讲师 2016.06-现在,哈尔滨工业大学(威海),理学院,硕士生导师 2017.09-现在,哈尔滨工业大学(威海),理学院,副教授 研究领域:随机微分方程及其应用、生物数学模型、数值模拟 名称 科研项目 项目名称 几类随机捕食者食饵模型基于不变概率测度的动力学性质分析 项目来源 山东省自然科学基金面上项目 开始时间 2021.01 结束时间 2023.12 项目经费 担任角色 负责 项目类别 纵向项目 项目状态 完成 简单介绍 科研项目 项目名称 随机生态系统可持续最优捕获问题的研究 项目来源 国家自然科学基金青年项目 开始时间 2015.01 结束时间 2017.12 项目经费 担任角色 负责 项目类别 纵向项目 项目状态 完成 简单介绍 科研项目 项目名称 两类随机捕食者-食饵模型动力学性质的研究及数值模拟 项目来源 山东省自然科学基金青年项目 开始时间 2014.12 结束时间 2017.12 项目经费 担任角色 负责 项目类别 纵向项目 项目状态 完成 简单介绍 奖项成果 奖项名称 黑龙江省首届大学数学课程教学创新师范交流活动 获奖时间 2021 完成人 姜薇、于战华、李文学、邹晓玲 所获奖项 一等奖 简单介绍 奖项成果 奖项名称 2016年度山东省高等学校科学技术《耦合系统的全局动力学性质分析》 获奖时间 2017 完成人 邹晓玲、郭英、苏欢、宋蕙慧、李文学 所获奖项 贰等奖 简单介绍 奖项成果 奖项名称 2014年山东高等学校优秀科研成果奖 《几类随机生态系统的动力学性质》 获奖时间 2015 完成人 邹晓玲、李文学、吕敬亮、张春梅 所获奖项 叁等奖 简单介绍 奖项成果 奖项名称 复杂生态系统动态平衡规律的研究 获奖时间 2013 完成人 李文学、邹晓玲、 吕敬亮、苏欢、王克 所获奖项 2013年山东高等学校优秀科研成果奖—贰等奖 简单介绍 SCI 论文 名称 (32) X.L. Zou, Q.W. Li, W.H. Cao, J.L. Lv. Thresholds and critical states for a stochastic predator-prey model with mixed functional responses. Mathematics and Computers in Simulation. 2023 (206): 780-795. (31) X.H. Zhang, X.L. Zou. Sufficient and necessary conditions for persistence and extinction of a stochastic two-prey one-predator system. Journal of Applied Analysis and Computation. 2022 12 (5): 1861-1884. (30)X.L. Zou, P.Y. Ma, J.L. Lv, Dynamic properties for a stochastic food chain model. Chaos, Solitons & Fractals. 2022 (155) 文献号:111713. (29)X.L. Zou, Y.T. Zheng. Stochastic Modeling and Analysis of Harvesingt Model: Application to "Summer Fishing Moratorium" by Intermittent Control. Discrete & Continuous Dynamical Systems-Series B. 2021 (26) :5047-5066. (28)X.L. Zou, J.L. Lv, Q.W. Li. Stochastic bifurcations, a necessary and sufficient condition for a stochastic Beddington-DeAngelis predator-prey model. Applied Mathematics Letters. 2021 (117) 文献号: 107069 (27)J.L. Lv, X.L. Zou, Y. Li. Dynamic properties of a stochastic predator-prey model with functional response. Journal of Applied Analysis and Computation. 2020 (10) :1242-1255. (26)Y. Zahng, J.L. Lv, X.L. Zou. Dynamics of stochastic single-species models. Mathematical Methods in the Applied Sciences. 2020 (43):8728-8735. (25)X.L. Zou, J.L. Lv, Y.P. Wu. A note on a stochastic Holling-II predator-prey model with a prey refuge. Journal of the Franklin Institute-Engineering and Applied Mathematics. 2020 (357): 4486-4502. (24)X.L. Zou, Y.T. Zheng, L.R. Zhang, J.L. Lv. Survivability and stochastic bifurcations for a stochastic Holling type II predator-prey model. Communications in Nonlinear Science and Numerical Simulation, 2020 (83) 文献号: 105136 (23)Z.R. Sun, J.L. Lv, X.L. Zou, Dynamical analysis on two stochastic single-species models, Applied Mathematics Letters. 2020 (99) 文献号: 105982. (22)J.L. Lv, Y. Zhang, X.L. Zou, Recurrence and strong stochastic persistence of a stochastic single-species model, Applied Mathematics Letters. 2019 (89) : 64–69. (21)J.L. Lv, H. Liu, X.L. Zou, Stationary distribution and persistence of a stochastic predator-prey model with a functional response, Journal of Applied Analysis and Computation. 2019 (9):1–11. (20)J.L. Lv, X.L. Zou, L.H. Tian, A geometric method for asymptotic properties of the stochastic Lotka-Volterra model, Communications in Nonlinear Science and Numerical Simulation. 2019 (67) : 449–459. (19)X.L. Zou, J.L. Lv, A new idea on almost sure permanence and uniform boundedness for a stochastic predator-prey model, Journal of the Franklin Institute-Engineering and Applied Mathematics. 2017 (354) :6119–6137. (18)X.L. Zou, K. Wang, Optimal harvesting for a stochastic Lotka-Volterra predator-prey system with jumps and nonselective harvesting hypothesis, Optimal Control Applications & Methods. 2016 (37) : 641–662. (17)X.L. Zou, K. Wang, Dynamical properties of a biological population with a protected area under ecological uncertainty, Applied Mathematical Modelling 39 (20) (2015) 6273–6284. (16)X.L. Zou, K. Wang, Optimal harvesting for a stochastic n-dimensional competitive lotka-volterra model with jumps., Discrete & Continuous Dynamical Systems-Series B 20 (2) (2015) 683–701. (15)R.H. Wu, X.L. Zou, K. Wang, Asymptotic behavior of a stochastic non-autonomous predator–prey model with impulsive perturbations, Communications in Nonlinear Science and Numerical Simulation 20 (3) (2015) 965–974. (14)R.H. Wu, X.L. Zou, K. Wang, Asymptotic properties of stochastic hybrid gilpin–ayala system with jumps, Applied Mathematics and Computation 249 (2014) 53–66. (13)R.H. Wu, X.L. Zou, K. Wang, Dynamical behavior of a competitive system under the influence of random disturbance and toxic substances, Nonlinear Dynamics 77 (4) (2014) 1209–1222. (12)R.H. Wu, X.L. Zou, K. Wang, Asymptotic properties of a stochastic lotka–volterra cooperative system with impulsive perturbations, Nonlinear Dynamics 77 (3) (2014) 807–817. (11)X.L. Zou, K. Wang, Optimal harvesting for a stochastic regime-switching logistic diffusion system with jumps, Nonlinear Analysis: Hybrid Systems 13 (2014) 32–44. (10)X.L. Zou, K. Wang, Optimal harvesting for a logistic population dynamics driven by a l′evy process, Journal of Optimization Theory and Applications 161 (3) (2014) 969–979. (9)X.L. Zou, K. Wang, Numerical simulations and modeling for stochastic biological systems with jumps, Communications in Nonlinear Science and Numerical Simulation 19 (5) (2014) 1557–1568. (8)X.L. Zou, K. Wang, M. Liu, Can protection zone potentially strengthen protective effects in random environments? Applied Mathematics and Computation 231 (2014) 26–38. (7)J.L. Lv, K. Wang, X.L. Zou, Remarks on stochastic permanence of population models, Journal of Mathematical Analysis and Applications 408 (2) (2013) 561–571. (6)X.L. Zou, D.J. Fan, K. Wang, Stationary distribution and stochastic hopf bifurcation for a predatorcprey system with noise, Discrete & Continuous Dynamical Systems-Series B 18 (5) (2013) 1507–1519. (5)X.L. Zou, K. Wang, D.J. Fan, Stochastic poincar′e–bendixson theorem and its application on stochastic hopf bifurcation, International Journal of Bifurcation and Chaos 23 (04) (2013) 7001–7014. (4)X.L. Zou, K. Wang, The protection zone for biological population in random environment, Mathematical Methods in the Applied Sciences 36 (6) (2013) 707–721. (3)X.L. Zou, W.X. Li, K. Wang, Ergodic method on optimal harvesting for a stochastic gompertz-type diffusion process, Applied Mathematics Letters 26 (1) (2013) 170–174. (2)X.L. Zou, K. Wang, A robustness analysis of biological population models with protection zone, Appl. Math. Model. 35 (12) (2011) 5553–5563. (1)X.L. Zou, K. Wang, The protection zone of biological population, Nonlinear Analysis: Real World Applications 12 (2) (2011) 956–964. 招生信息(邮箱:zouxiaoling1025@126.com) 名称 每年招收硕士研究生1名(应用数学) 主要研究方向为随机微分方程及其在各种模型上的应用

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