Optimal Control Model of University-PhD-Postdoc-Industry (UPPI) Migration and Unemployment

被引:0
作者
Adeniji, A. A. [1 ]
Adeniyi, M. O. [2 ]
Shatalov, M. Y. [1 ]
Oshinubi, K. [3 ]
机构
[1] Tshwane Univ Technol, Dept Math & Stat, Pretoria, South Africa
[2] Lagos State Univ Sci & Technol, Dept Math Sci, Lagos, Nigeria
[3] No Arizona Univ, Sch Informat Comp & Cyber Syst, Flagstaff, AZ 86011 USA
来源
CONTEMPORARY MATHEMATICS | 2024年 / 5卷 / 02期
关键词
Keywords : Hamiltonian; optimal control; adjoint variables; PhD holders; postdocs; university; industry; MATHEMATICAL-MODEL; REDUCTION;
D O I
10.37256/cm.5220242986
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
This study explores the impact of the movement of PhD graduates and postdoctoral research fellows between academia and industry on unemployment within the academic and industry sectors. To achieve this, an optimal control model is analyzed which was developed for the population of the university, PhDs holders, postdocs, and industry compartments. The study discovered that, by offering incentives to PhD graduates and postdocs who choose to stay in academia rather than transition to industry, unemployment in the university sector can be reduced. Based on the findings, the authors advise for the governments to concentrate on offering these incentives to PhD holders and postdocs to persuade them to stay in academia. Policymakers can lower unemployment rates in both the academic and industrial sectors by putting in place measures that promote the retention of PhD holders and postdocs in academics and control their migration to the industry.
引用
收藏
页码:2310 / 2329
页数:20
相关论文
共 23 条
  • [1] Mathematical model of COVID-19 in Nigeria with optimal control
    Abioye, Adesoye Idowu
    Peter, Olumuyiwa James
    Ogunseye, Hammed Abiodun
    Oguntolu, Festus Abiodun
    Oshinubi, Kayode
    Ibrahim, Abdullahi Adinoyi
    Khan, Ilyas
    [J]. RESULTS IN PHYSICS, 2021, 28
  • [2] Mathematical model and stability analysis of university- PhD-postdoc-industry migration and unemployment in south Africa
    Adeniji, A. A.
    Adeniyi, M. O.
    Shatalov, M. Y.
    [J]. JOURNAL OF MATHEMATICS AND COMPUTER SCIENCE-JMCS, 2023, 31 (01): : 81 - 94
  • [3] A mathematical and exploratory data analysis of malaria disease transmission through blood transfusion
    Adeniyi, Michael O.
    Aderele, Oluwaseun R.
    Oludoun, Olajumoke Y.
    Ekum, Matthew I.
    Matadi, Maba B.
    Oke, Segun I.
    Ntiamoah, Daniel
    [J]. FRONTIERS IN APPLIED MATHEMATICS AND STATISTICS, 2023, 9
  • [4] Adeniyi MO, 2022, Studies in Systems, Decision and Control, V366, P579, DOI [10.1007/978-3-030-72834-2_17, DOI 10.1007/978-3-030-72834-2_17]
  • [5] Optimal control strategies for dengue transmission in pakistan
    Agusto, F. B.
    Khan, M. A.
    [J]. MATHEMATICAL BIOSCIENCES, 2018, 305 : 102 - 121
  • [6] Ayoola T.A., 2021, J MATH COMPUT SCI, V11, P6666, DOI [10.28919/jmcs/6262, DOI 10.28919/JMCS/6262]
  • [7] Biswas MHA, 2019, P INT C IND ENG OP M
  • [8] Di Giamberardino P, 2019, INT CONF SYST THEO, P744, DOI [10.1109/icstcc.2019.8885645, 10.1109/ICSTCC.2019.8885645]
  • [9] Galindro A, 2017, Arxiv, DOI [arXiv:1801.00058, 10.48550/arXiv.1801.00058, DOI 10.48550/ARXIV.1801.00058]
  • [10] Optimal control model for criminal gang population in a limited-resource setting
    Ibrahim, Oluwasegun M.
    Okuonghae, Daniel
    Ikhile, Monday N. O.
    [J]. INTERNATIONAL JOURNAL OF DYNAMICS AND CONTROL, 2023, 11 (02) : 835 - 850