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李金辉

发布日期:2026-08-22 16:23 点击数:

李金辉,女,博士,讲师,1990年1月生,河南南阳人。

教育经历:

2017/09-2020/8,华中师范大学,应用统计学,博士,导师:侯宣继;2014/09-2017/06,新疆大学,数学,硕士,导师:滕志东;

2010/09-2014/07,信阳师范学院,数学与信息科学学院。

工作经历:

2022/01-至今 阜阳师范大学,数学与统计学院,讲师;

2021/01-2022/12 阜阳师范大学,数学与统计学院,助教。

主要承担课程:

本科生《空间解析几何》、《高等代数》、《常微分方程》、《近世代数》等。

主持参与项目情况:

1.安徽省高等学校自然科学研究重点项目,具有疫苗接种的两年龄组疟疾传播模型的动力学分析,在研,主持,2023AH050415, 10万元。

2.“新师范”背景下地方高师院校“解析几何”课程改革研究,阜阳师范大学教育教学改革研究项目,在研,主持,2024JYXM0018,0.6万元。

近年来发表科研论文:

[1]J.Li, Z.Teng.Hopf bifurcation and stability for an SIRS epidemic model incorporating immune waning, logistic growth and saturated treatment.Mathematics and Computers in Simulation,2026,247:758-784.

[2]X. Hou,J.Li.Almost reducibility of quasi-periodic linear system on unitary group. Journal of Differential Equations, 2025, 448: 113674.

[3]J. Li, G. Wang. Linearization of Quasiperiodically Forced Flows on Tm with Liouvillean Frequency. Journal of Nonlinear Science (2025) 35:94.

[4]J. Li, Z. Teng*, N. Wang, W. Chen. Analysis of a delayed malaria transmissionmodel including vaccination with waning immunity and reinfection. Journal of Applied Mathematics and Computing. 2024, 70: 3917-3946

[5]J. Li, M. Osman, Z. Teng*. Optimal control analysis of a malaria transmission model with applications to Democratic Republic of Congo, Nonlinear Analysis: Modelling and Control, 2023, 1-23.

[6]H.Lai,X.Hou,J.Li*. Rigidity of Reducibility of Finitely Differentiable Quasi-Periodic Cocycles on U(n). Journal of Dynamics and Differential Equations, 2022,34(3): 2549-2577.

[7]Mojeeb AL-Rahman EL-Nor Osman,LiJ.Analysis of a vector-bias malaria transmission model with application to Mexico, Sudan and DemocraticRepublic of the Congo[J].Journal of Theoretical Biology, 2019, 464: 72-84.

[8]S. Kotani, J. Li. Uniform estimate of potentials by reflection coefficients and its applications in KdV flow. J. Math. Phys, Anal. Geom. 2023, 19(1),150-171.

[9]Yuan R, Teng Z,Li J.Complex dynamics in an SIS epidemic model with nonlinear incidence[J]. Advances in Difference Equations, 2019(2019): 1-22.

[10]LiJ,TengZ,Zhang, L.Stability and bifurcation in a vector-bias model of malaria transmission with delay[J].Mathematics and Computers in Simulation, 2018, 152: 15-34.

[11]Li J,Teng Z. Bifurcations of an SIRS model with generalized non-monotone incidence rate[J]. Advances in Difference Equations, 2018, 2018(1): 1-21.

[12]LiJ,TengZ,WangG,ZhangL,HuC.Stability and bifurcation analysis of an SIR epidemic model with logistic growth and saturated treatment[J].ChaosSolitons& Fractals, 2017, 99(99): 63-71.

[13]LiJ,Teng Z.Dynamicanalysis of a stochastic transmission model for echinococcosis[J]. Neural, Parallel, and Scientific Computations, 2016, 24: 131-146.

[14]李金辉,滕志东.时滞随机包虫病模型的稳定性分析[J].扬州大学学报(自然科学版),2017,20(01):9-12+17.

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