Biography

a. Educatiuon 

Ph. D. 2005 – 2008, College of Mathematical System Sciences, Xinjiang University, Urumqi, China ;

M. D. 2002 – 2005, School of Science, Xi’an Jiaotong University, Xi’an, China;

B.S. 1998 – 2002, College of Mathematical System Sciences, Xinjiang University, Urumqi, China ;

Postdoctoral Fellow, Sep. 2008-May. 2011, Department of Mathematics, Xi’an Jiaotong University, Xi’an, China

b.Academic Appointments 

Board Member of Shaaxi Mathematical Society, Board Member of Shaaxi Society of Indutrial and Applied Mathematics

c.Short-Term Visiting 

January , 2021 - Janaury, 2022, Visting Scholar,Department of Mathematics and Statistics, Memorial University of Newfoundland

Courses

Graduate Coures: QualitativeandStabilityTheory ofOrdinary DifferentialEquations, Functional Analysis

Undergraduate Courses: Ordinary Differential Equations, Fundamentals of Differential

Equations

Research instersts

Theory of Differential Equations and its Applications, Mathematical Biology, Dynamics of Infectious Diseases

Selected publications

[1]Tailei Zhang,Zhimin Li, Analysis of COVID-19 Epidemic Transmission Trend Based on a Time-delayed Dynamic Model, Commun. Pur. Appl. Anal., doi:10.3934/cpaa. 2021088, 2021.

[2] Zhimin Li,Tailei Zhang, Xiuqing Li, Threshold dynamics of stochastic models with time delays: A case study for Yunnan, China, Electron. Res. Arch.,2021, 29(1): 1661-1679.

[3]Tailei Zhang, Xiao-Qiang Zhao, Mathematical Modeling for Schistosomiasis with Seasonal Influence: A Case Study in Hubei, China, SIAM J. Appl. Dyn. Syst.2020,19(2): 1438-1471.

[4]Tailei Zhang,Hui Li, Na Xi, Wenhui Fu, Kai Wang, Xiaojie Ding,Mathematical analysis and simulation of a Hepatitis B model with time delay: A case study for Xinjiang, China, Math. Biosci. Eng., 2020, 17(2): 1757–1775.

[5] Gao Jianzhong,Zhang Tailei.Analysis on an SEIREpidemicModel with LogisticDeathRate ofVirusMutation.J. Math. Res. Appl., 2019, 39(3): 259-268.

[6] 李志民,张太雷,高建忠, —类具有非线性脉冲接种的SIRS流行病模型分析,数学进展，2020，49(3): 333-348.

[7] 高建忠,张太雷.具有随机效应的SIRI传染病模型的定性分析.山东大学学报(理学版), 2019, 54(4).

[8] 方舒,张太雷,李志民.一类具有心理效应的海洛因毒品传播随机模型.山东大学学报(理学版), 2019, 54(8).

[9] Gao Jianzhong,Zhang Tailei. Study on an SIRS epidemic model with pulse vaccination, birth pulse and Logistic death rate.Comm. Math. Res., 2019,35(3), 247-263.

[10] Liu Junli, Jia Ying,Zhang Tailei. Analysis of aRabiesTransmissionModel withPopulationDispersal.Nonlinear Anal.: Real World Appl.,2017, 35: 229-249.

[11] Liu Junli, Bai Zhenguo,Zhang Tailei.APeriodicTwo-patch SISModel withTimeDelay andTransport-relatedInfection.J. Theor.Biol., 2018,437: 36-44.

[12]Zhang Tailei,Zhou Yicang.MathematicalModel of TransmissionDynamics ofHumanImmune-deficiencyVirus:A CaseStudy for Yunnan, China. Appl. Math. Model., 2016, 40: 4859-4875．

[13]Zhang Tailei,Wang Kai, Zhang Xueliang. Modeling and Analyzing the Transmission Dynamics of HBV Epidemic in Xinjiang, China.PLOS One,2015,10(9)：e0138765．

[14]Zhang Tailei. Permanence and Extinction in aNonautonomousDiscrete SIRVSEpidemicModel withVaccination.Appl. Math. Comput.,2015,271：716-729．

[15]Zhang Tailei, Kang Ruini, Wang Kai, Liu Junli. GlobalDynamics of an SEIREpidemicModel withDiscontinuousTreatment. Adv.Diff. Equat., 2015,2015：361．

[16]ZhangTailei, Liu Junli, Teng Zhidong. ThresholdConditions for aDiscreteNonautonomous SIRS model. Math. Meth. Appl. Sci.,2015,38:1781- 1754．