Epidemic model dynamics and fuzzy neural-network optimal control with impulsive traveling and migrating: Case study of COVID-19 vaccination

被引:8
|
作者
Treesatayapun, C. [1 ]
机构
[1] CINVESTAV IPN, Dept Robot & Adv Mfg, Mexicali, Baja California, Mexico
关键词
COVID-19; Modified SEIAR model; Impulsive migration; Optimal control; Discrete-time systems; Fuzzy rules emulated networks; ADAPTIVE CONTROLLER;
D O I
10.1016/j.bspc.2021.103227
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
To suppress the epidemics caused by a virus such as COVID-19, three effective strategies listing vaccination, quarantine and medical treatments, are employed under suitable policies. Quarantine motions may affect the economic systems and pharmaceutical medications may be recently in the developing phase. Thus, vaccination seems the best hope of the current situation to control COVID-19 epidemics. In this work, the dynamic model of COVID-19 epidemic is developed when the quarantine factor and the antiviral factor are established as free variables. Moreover, the impulsive populations are comprehended for traveling and migrating of individuals. The proposed dynamics with impulsive distractions are employed to generate the online data. Thereafter, the equivalent model is developed by using only the daily data of symptomatic infectious individuals and the optimal vaccination policy is derived by utilizing the closed-loop control topology. The theoretical framework of the proposed schemes validates the reduction of symptomatic infectious individuals by using fewer doses of vaccines comparing with the scheduling vaccination.
引用
收藏
页数:12
相关论文
共 50 条
  • [41] Co-dynamics of COVID-19 and TB with COVID-19 vaccination and exogenous reinfection for TB: An optimal control application
    Kifle, Zenebe Shiferaw
    Obsu, Legesse Lemecha
    INFECTIOUS DISEASE MODELLING, 2023, 8 (02) : 574 - 602
  • [42] Optimal control techniques based on infection age for the study of the COVID-19 epidemic*
    Bonnans, J. Frederic
    Gianatti, Justina
    MATHEMATICAL MODELLING OF NATURAL PHENOMENA, 2020, 15
  • [43] Global stability and optimal control for a COVID-19 model with vaccination and isolation delays
    Song, Haitao
    Wang, Ruifeng
    Liu, Shengqiang
    Jin, Zhen
    He, Daihai
    RESULTS IN PHYSICS, 2022, 42
  • [44] Stochastic dynamics of an SEIR epidemic model on heterogeneous networks: A case of COVID-19
    Jing, Xiaojie
    Liu, Guirong
    Jin, Zhen
    INTERNATIONAL JOURNAL OF BIOMATHEMATICS, 2025,
  • [45] Quantitative evaluation on control measures for an epidemic: A case study of COVID-19
    Wang, Gang
    Huang, Norden E.
    Qiao, Fangli
    CHINESE SCIENCE BULLETIN-CHINESE, 2020, 65 (11): : 1009 - 1015
  • [46] Dynamics of a Stochastic Epidemic Model with Vaccination and Multiple Time-Delays for COVID-19 in the UAE
    Alsakaji, H. J.
    Rihan, F. A.
    Hashish, A.
    COMPLEXITY, 2022, 2022
  • [47] OPTIMAL CONTROL AND FREE OPTIMAL TIME PROBLEM FOR A COVID-19 MODEL WITH SATURATED VACCINATION FUNCTION
    Elhia, Mohamed
    Chokri, Khalid
    Alkama, Meryem
    COMMUNICATIONS IN MATHEMATICAL BIOLOGY AND NEUROSCIENCE, 2021,
  • [48] Study of Fractional Order SEIR Epidemic Model and Effect of Vaccination on the Spread of COVID-19
    Paul S.
    Mahata A.
    Mukherjee S.
    Roy B.
    Salimi M.
    Ahmadian A.
    International Journal of Applied and Computational Mathematics, 2022, 8 (5)
  • [49] Epidemic control by social distancing and vaccination: Optimal strategies and remarks on the COVID-19 Italian response policy
    d’Onofrio A.
    Iannelli M.
    Manfredi P.
    Marinoschi G.
    Mathematical Biosciences and Engineering, 2024, 21 (07) : 6493 - 6520
  • [50] STOCHASTIC OPTIMAL CONTROL ANALYSIS FOR THE COVID-19 EPIDEMIC MODEL UNDER REAL STATISTICS
    Liu, Peijiang
    Yusuf, Abdullahi
    Cui, Ting
    Din, Anwarud
    FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY, 2022, 30 (08)