A generalized chain binomial model with application to HIV infection

DOI10.1016/0025-5564(90)90104-7zbMath0702.92019OpenAlexW2043737972WikidataQ45189893 ScholiaQ45189893MaRDI QIDQ915696

E. John Orav, Jennifer Ng

Publication date: 1990

Published in: Mathematical Biosciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0025-5564(90)90104-7

zbMATH Keywords

AIDSsurvey datastochastic modelReed-Frost modelHIV incidencemultiple populationschain binomial modelhomosexual populationnumber of infectedsPoisson number of effective contactstotal number of contacts

Mathematics Subject Classification ID

Epidemiology (92D30)

Related Items (8)

On extinction time of a generalized endemic chain-binomial model ⋮ Some properties of a simple stochastic epidemic model of SIR type ⋮ A stochastic model for the HIV epidemic in homosexual populations involving age and race ⋮ A stochastic model of the HIV epidemic and the HIV infection distribution in a homosexual population ⋮ Computational methods for Markov series with large state spaces, with application to AIDS modeling ⋮ A spatio-stochastic model for the spread of infectious diseases ⋮ A stochastic model of the \(HIV\) epidemic involving both sexual contact and IV drug use ⋮ The chain multinomial models of the HIV epidemiology in homosexual populations

Cites Work

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• Using mathematical models to understand the AIDS epidemic
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• A methodological study of a stochastic model of an AIDS epidemic
• Modeling and analyzing HIV transmission: The effect of contact patterns
• Asymptotic final-size distribution for some chain-binomial processes
• Mathematical Modelling of the Transmission Dynamics of HIV Infection and AIDS: A Review
• The Epidemiology of HIV Infection: Variable Incubation Plus Infectious Periods and Heterogeneity in Sexual Activity

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