Dynamics of an Echinococcosis transmission model

被引:0
|
作者
Peng, Chun [1 ]
Wang, Kai [2 ]
Wang, Weiming [1 ]
机构
[1] Huaiyin Normal Univ, Sch Math & Stat, Huaian 223300, Peoples R China
[2] Xinjiang Med Univ, Sch Publ Hlth, Urumqi 830011, Peoples R China
基金
中国国家自然科学基金;
关键词
Echinococcosis; transmission dynamics; sensitivity analysis; interval estimation; control measure; POPULATION-DYNAMICS; EPIDEMIC MODEL; CYSTICERCOSIS; GRANULOSUS;
D O I
10.1142/S1793524524500499
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
In this paper, we propose an Echinococcosis model with logistic growth. After giving the basic reproductive number R-0, we prove that R-0 can be used to govern the threshold dynamics of the model: if R-0 < 1, the disease will go to extinction, while if R-0 > 1, the disease will persist. Based on the data of Echinococcosis in & Uuml;r & uuml;mqi, Xinjiang, China during 2006-2016, we estimate the parameters in the model and calculate that R-0 = 1.42 (95% CI [0.767, 4.327]). The results show that Echinococcosis is endemic in & Uuml;r & uuml;mqi, China. In addition, we obtain that MAPE = 3.54% and RMSPE = 3.87%, which indicates that the model has certain reliability and rationality. Furthermore, we carry out the sensitivity analysis of the model parameters to identify the key factors affecting the prevalence of Echinococcosis, and the effective control efforts are suggested focusing on reducing the proportion rate from sheep to dogs and increasing the recovery rate of dogs to curb the prevalence of Echinococcosis in & Uuml;r & uuml;mqi, China.
引用
收藏
页数:18
相关论文
共 50 条
  • [31] Transmission Dynamics of Zika Fever: A SEIR Based Model
    Imran, Mudassar
    Usman, Muhammad
    Dur-e-Ahmad, Muhammad
    Khan, Adnan
    DIFFERENTIAL EQUATIONS AND DYNAMICAL SYSTEMS, 2021, 29 (03) : 463 - 486
  • [32] On the transmission dynamics of Buruli ulcer in Ghana: Insights through a mathematical model Public Health
    Nyabadza F.
    Bonyah E.
    BMC Research Notes, 8 (1)
  • [33] Dynamics of a stochastic tuberculosis transmission model with treatment at home
    Liu, Qun
    Jiang, Daqing
    Hayat, Tasawar
    Alsaedi, Ahmed
    Ahmad, Bashir
    STOCHASTIC ANALYSIS AND APPLICATIONS, 2020, 38 (06) : 979 - 1000
  • [34] Dynamics of a Dengue Transmission Model with Multiple Stages and Fluctuations
    Wang, Zuwen
    Cai, Shaojian
    Chen, Guangmin
    Zheng, Kuicheng
    Wei, Fengying
    Jin, Zhen
    Mao, Xuerong
    Xie, Jianfeng
    MATHEMATICS, 2024, 12 (16)
  • [35] MATHEMATICAL MODEL FOR THE CONTROL OF LYMPHATIC FILARIASIS TRANSMISSION DYNAMICS
    Oguntolu, Festus Abiodun
    Bolarin, Gbolahan
    Peter, Olumuyiwa James
    Enagi, Abdullah Idris
    Oshinubi, Kayode
    COMMUNICATIONS IN MATHEMATICAL BIOLOGY AND NEUROSCIENCE, 2021,
  • [36] A compartmental model for Schistosoma japonicum transmission dynamics in the Philippines
    Kuo, Yuan-Jen
    Paras, Gian
    Tagami, Taiyo
    Yi, Claire
    Aquino, Leslie J. Camacho
    Oh, Hyunju
    Rychtar, Jan
    Taylor, Dewey
    ACTA TROPICA, 2024, 249
  • [37] Transmission Dynamics of an Influenza Model with Vaccination and Antiviral Treatment
    Qiu, Zhipeng
    Feng, Zhilan
    BULLETIN OF MATHEMATICAL BIOLOGY, 2010, 72 (01) : 1 - 33
  • [38] Echinococcosis of the spine
    Sioutis, Spyridon
    Reppas, Lampros
    Bekos, Achilles
    Soulioti, Eleftheria
    Saranteas, Theodosis
    Koulalis, Dimitrios
    Sapkas, Georgios
    Mavrogenis, Andreas F.
    EFORT OPEN REVIEWS, 2021, 6 (04) : 288 - 296
  • [39] Experimentally Induced Cerebral Cystic Echinococcosis in Rats: A Suitable Animal Model for Cerebral Echinococcosis
    Radfar, Mohammad Hossein
    Fotoohi, Soheila
    Azizi, Shahrzad
    Kheirandish, Reza
    IRANIAN JOURNAL OF PARASITOLOGY, 2020, 15 (01) : 101 - 108
  • [40] Mathematical model of the life cycle of taenia-cysticercosis: transmission dynamics and chemotherapy (Part 1)
    Jose, Marco V.
    Bobadilla, Juan R.
    Sanchez-Torres, Norma Y.
    Pedro Laclette, Juan
    THEORETICAL BIOLOGY AND MEDICAL MODELLING, 2018, 15