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Journal Abstract Search

233 related items for PubMed ID: 20043927

  • 1.
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  • 2. Epidemiological models with non-exponentially distributed disease stages and applications to disease control.
    Feng Z, Xu D, Zhao H.
    Bull Math Biol; 2007 Jul; 69(5):1511-36. PubMed ID: 17237913
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  • 6. Separate roles of the latent and infectious periods in shaping the relation between the basic reproduction number and the intrinsic growth rate of infectious disease outbreaks.
    Yan P.
    J Theor Biol; 2008 Mar 21; 251(2):238-52. PubMed ID: 18191153
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  • 7. Assessing the effect of non-pharmaceutical interventions on containing an emerging disease.
    Sang Z, Qiu Z, Yan X, Zou Y.
    Math Biosci Eng; 2012 Jan 01; 9(1):147-64. PubMed ID: 22229401
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  • 8. An integral equation model for the control of a smallpox outbreak.
    Aldis GK, Roberts MG.
    Math Biosci; 2005 May 01; 195(1):1-22. PubMed ID: 15922002
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  • 9. Analysis of a stochastic SIR epidemic on a random network incorporating household structure.
    Ball F, Sirl D, Trapman P.
    Math Biosci; 2010 Apr 01; 224(2):53-73. PubMed ID: 20005881
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  • 10. Isolation versus quarantine and alternative measures to control emerging infectious diseases.
    Al-Ateeg FA.
    Saudi Med J; 2004 Oct 01; 25(10):1337-46. PubMed ID: 15494798
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  • 11. Final and peak epidemic sizes for SEIR models with quarantine and isolation.
    Feng Z.
    Math Biosci Eng; 2007 Oct 01; 4(4):675-86. PubMed ID: 17924718
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  • 12. Global stability for delay SIR and SEIR epidemic models with nonlinear incidence rate.
    Huang G, Takeuchi Y, Ma W, Wei D.
    Bull Math Biol; 2010 Jul 01; 72(5):1192-207. PubMed ID: 20091354
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  • 13. Joint estimation of the basic reproduction number and generation time parameters for infectious disease outbreaks.
    Griffin JT, Garske T, Ghani AC, Clarke PS.
    Biostatistics; 2011 Apr 01; 12(2):303-12. PubMed ID: 20858771
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  • 14. Global properties of SIR and SEIR epidemic models with multiple parallel infectious stages.
    Korobeinikov A.
    Bull Math Biol; 2009 Jan 01; 71(1):75-83. PubMed ID: 18769976
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  • 15. Seasonally varying epidemics with and without latent period: a comparative simulation study.
    Moneim IA.
    Math Med Biol; 2007 Mar 01; 24(1):1-15. PubMed ID: 17317756
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  • 16. The basic reproduction number and the probability of extinction for a dynamic epidemic model.
    Neal P.
    Math Biosci; 2012 Mar 01; 236(1):31-5. PubMed ID: 22269870
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  • 17. An application of queuing theory to SIS and SEIS epidemic models.
    Hernandez-Suarez CM, Castillo-Chavez C, Lopez OM, Hernandez-Cuevas K.
    Math Biosci Eng; 2010 Oct 01; 7(4):809-23. PubMed ID: 21077709
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  • 18. Optimal treatment of an SIR epidemic model with time delay.
    Zaman G, Kang YH, Jung IH.
    Biosystems; 2009 Oct 01; 98(1):43-50. PubMed ID: 19464340
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  • 19. [Evaluation of the effect of varicella outbreak control measures through a discrete time delay SEIR model].
    Pan JR, Huang ZQ, Chen K.
    Zhonghua Yu Fang Yi Xue Za Zhi; 2012 Apr 01; 46(4):343-7. PubMed ID: 22800634
    [Abstract] [Full Text] [Related]

  • 20. Optimal intervention for an epidemic model under parameter uncertainty.
    Clancy D, Green N.
    Math Biosci; 2007 Feb 01; 205(2):297-314. PubMed ID: 17070866
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