Mathematical Model for the Ebola Virus Disease

被引:11
|
作者
Akgul, Ali [1 ]
Khoshnaw, Sarbaz H. A. [2 ]
Mohammed, Wali H. [3 ]
机构
[1] Siirt Univ, Art & Sci Fac, Dept Math, TR-56100 Siirt, Turkey
[2] Univ Raparin, Dept Math, Ranya 46012, Kurdistan Regio, Iraq
[3] Hajiyawa High Sch, High Sch, Hajiyawa 46012, Kurdistan Regio, Iraq
关键词
Mathematical Modeling; Chemical Kinetics; Infectious Disease Models; Sensitivity Analysis;
D O I
10.1166/jap.2018.1407
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Mathematical modeling for epidemic models are important tools in systems biology. Studying the behavior of diseases models frequently needs some methods of model analysis. The suggested computational tools of model analysis here significantly play in calculating some numerical approximate solutions and also identifying critical model elements. The suggested mathematical model of Ebola virus diseases helps us for further studying and understanding the disease in many ways such as integrate experimental knowledge into a coherent picture, calculating model population of state variables provides suggestions for its future development and identifying critical model parameters in this study is another way to study the model practically and give some suggestions for future improvements of the disease. More interestingly, the results in this project will help international efforts to control the Ebola in countries in West Africa.
引用
收藏
页码:190 / 198
页数:9
相关论文
共 50 条
  • [41] Mathematical modeling and optimal control of a vector-borne rice yellow mottle virus disease
    Abdulfatai Atte Momoh
    Dione Déthié
    Nafisa Sulaiman Isah
    Washachi Jacob Dekera
    James A. Adewale
    Ali Inalegwu Michael
    International Journal of Dynamics and Control, 2024, 12 : 600 - 618
  • [42] Pathogen Induced Infection and Its Control by Vaccination: A Mathematical Model for Cholera Disease
    Sisodiya O.S.
    Misra O.P.
    Dhar J.
    International Journal of Applied and Computational Mathematics, 2018, 4 (2)
  • [43] Mathematical Model of Basal Sprout Production in Vector-Borne Tree Disease
    Buch, Kelly Ruth
    Fefferman, Nina H. H.
    FORESTS, 2023, 14 (02):
  • [44] A Mathematical Model of the Dynamics of the Transmission of Monkeypox Disease Using Fractional Differential Equations
    Manivel, M.
    Venkatesh, A.
    Arunkumar, K.
    Prakash Raj, M.
    Shyamsunder
    ADVANCED THEORY AND SIMULATIONS, 2024, 7 (09)
  • [45] A model for the control of the mosaic virus disease in Jatropha curcas plantations
    Venturino E.
    Roy P.K.
    Al Basir F.
    Datta A.
    Energy, Ecology and Environment, 2016, 1 (6) : 360 - 369
  • [46] On A Mathematical Model of HCV
    Aggarwala, B. D.
    WORLD CONGRESS ON ENGINEERING AND COMPUTER SCIENCE, WCECS 2013, VOL II, 2013, Ao, : 834 - 838
  • [47] Mathematical Model of Seismocardiogram
    Holcik, J.
    Moudr, J.
    WORLD CONGRESS ON MEDICAL PHYSICS AND BIOMEDICAL ENGINEERING 2006, VOL 14, PTS 1-6, 2007, 14 : 3415 - +
  • [48] Leukosis Mathematical Model
    Kolpak, Eugeny Petrovich
    Abuzyarova, Raisa Tagirovna
    Kabrits, Sergey Alexandrovich
    ASIAN JOURNAL OF PHARMACEUTICS, 2018, 12 (01) : S340 - S345
  • [49] Application of an OCT data-based mathematical model of the foveal pit in Parkinson disease
    Ding, Yin
    Spund, Brian
    Glazman, Sofya
    Shrier, Eric M.
    Miri, Shahnaz
    Selesnick, Ivan
    Bodis-Wollner, Ivan
    JOURNAL OF NEURAL TRANSMISSION, 2014, 121 (11) : 1367 - 1376
  • [50] A mathematical model for the dynamics of SARS-CoV-2 virus using the Caputo-Fabrizio operator
    Khan, Tahir
    Ullah, Roman
    Zaman, Gul
    Alzabut, Jehad
    MATHEMATICAL BIOSCIENCES AND ENGINEERING, 2021, 18 (05) : 6095 - 6116