(Last updated : 2024-09-27 16:36:17)
  NAKATA Yukihiko
   Department   Aoyama Gakuin University  Department of Mathematical Sciences, College of Science and Engineering
   Position   Associate Professor
■ Specialization and related fields
Mathematical analysis, Basic mathematics (Key Word:Delay differential equations, Dynamical systems, Mathematical biology) 
■ Academic background
1. Waseda University Graduated
2. Waseda University
3. Waseda University〔Master Course〕 Completed
4. Waseda University
5. Waseda University〔Doctorial Course〕 Completed
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■ Business career
1. 2010/06~2012/05 Basque Center for Applied Methematics
2. 2012/06~2014/03 University of Szeged, Bolyai Institute
3. 2020/04~2021/03 Aoyama Gakuin University College of Science and Engineering Department of Physics and Mathematics Associate Professor
4. 2021/04~ Aoyama Gakuin University College of Science and Engineering Department of Mathematical Sciences Associate Professor
■ Book and thesis
1. Article A note on blow-up solutions for a scalar differential equation with a discrete delay Japan Journal of Industrial and Applied Mathematics 39(3),pp.959-971 (Collaboration) 2022
2. Article Correction to: A note on blow-up solutions for a scalar differential equation with a discrete delay Japan Journal of Industrial and Applied Mathematics 39(3),pp.1109-1109 (Collaboration) 2022
3. Article Estimating the comprehensive overview of Oncorhynchus masou virus disease outbreak in Rainbow trout using mortality data: Coupling data on experimental infection and field observation by mathematical modeling Aquaculture 554,pp.738165 (Collaboration) 2022
4. Article Delay-induced blow-up in a planar oscillation model Japan Journal of Industrial and Applied Mathematics 38(3),pp.1037-1061 (Collaboration) 2021
5. Article Note on the uniqueness of an endemic equilibrium of an epidemic model with boosting of immunity Journal of Biological Systems 29(02),pp.291-302 (Collaboration) 2021
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■ Lecturer and lecture
1. 2016/09/08 Delay equations for epidemic models Link
■ Academic conference presentation
1. 2024/06 Blow-up to $\infty$ or convergence to $0$ for a delay differential equation (Equadiff 2024)
2. 2023/08 An epidemic model for reinfection dynamics with heterogeneous susceptibility (ICIAM 2023 (10th International Congress on Industrial and Applied Mathematics), Mathematics of Epidemics: modelling, data analysis, and control)
3. 2023/08 An epidemic model for reinfection dynamics with heterogeneous susceptibility (The 4th International Conference on Dynamics of Differential Equations, in Memory of Jack K. Hale, Fields Institute)
4. 2023/06 Extinction of mosquito population with sterile mosquito release (The 8th CIJK Conference Mathematical analysis of population dynamics, Sono Belle Jeju)
5. 2023/06 Period-two solutions for a class of distributed delay differential equations (12th Colloquium on the Qualitative Theory of Differential Equations)
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