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岳芹教授
来源:必赢437app登录入口  发布时间:2021-06-26   浏览次数:1530

 岳  芹 Yue Qin

 性  别:

 专业名称:应用数学

 研究方向:模糊数学、生物数学

 技术职务:教授

 电子邮箱yqer163.com

 通讯地址:必赢437app登录入口

 邮政编码:237000



岳芹,女,安徽宿州人,教授。主要从事生物数学、模糊数学等方面的研究。主持省教育厅自然科学项目3项,质量工程项目10余项。在国际期刊发表学术论文13篇。获安徽省教学成果“三等奖”一项,获必赢国际bwin登录“师德先进个人”、“先进女教工”、“优秀共产党员”、“优秀教学导师”等多项荣誉称号。获得必赢国际bwin登录“育人贡献奖”。指导学生各类竞赛,获得国际奖、国家奖、省级奖等多项。

主讲课程

微积分、线性代数、微分方程、初等数论

近几年主持的科研项目:

1.安徽省高校优秀青年人才支持计划重点项目(gxyqZD2016240

2.安徽省高等学校自然科学研究重点项目:三类反馈控制生态系统动力学行为研究(KJ2019A0618)。

获奖情况

1.工作以来,先后获得必赢国际bwin登录“优秀教师”、“师德先进个人”、“先进女教工”、 “优秀共产党员”、“优秀青年教师教学导师”等荣誉称号;

2. 获得2012年必赢国际bwin登录教学成果三等奖、2013年安徽省教学成果三等奖、2017年必赢国际bwin登录教学成果三等奖;

3. 2019年,获得必赢国际bwin登录“育人贡献奖”。

主要学术论文:

1. A new sample-based algorithm for inpainting used in secrete information hiding. Advances in intelligent and Soft computing, 2012.

2.Permanence for a modified Leslie-Gower predator-prey model with Bedding-ton DeAngelis functional response and feedback controls, Advances in difference equations, 2015.

3.Extinction for a discrete competition system with the effect of toxic substances. Advances in Difference Equations, 2016.

4.Dynamics of a modified Leslie–Gower predator–prey model with Holling-type II schemes and a prey refuge. SpringerPlus, 2016 .

5. Note on the stability property of prey free equilibrium point of a prey-predator model with stage structure for predator. Open Mathematics, 2016.

6.Permanence of a Delayed Biological System with Stage Structure and Density-dependent Juvenile Birth Rate. Engineering Letters, 2019.

7.Note on the Stability Property of a Single Species Stage Structure Model with Density Dependent Birth Rate. IAENG International Journal of Applied Mathematics, 2019.

8.Dynamic Behaviors a Single Species Stage Structure Model with Density Dependent Birth Rate and Non-selective Harvesting in a Partial Closure. International Journal of Applied Mathematics,2020.

9.New Results on the Extinction and Permanence of a Two Species Nonautonomous Nonlinear Competitive System. Engineering Letters, 2020.