Gonorrhea modeling: A comparison of control methods

DOI10.1016/0025-5564(82)90053-0zbMath0486.92024OpenAlexW2028257630WikidataQ101541739 ScholiaQ101541739MaRDI QIDQ1165200

Herbert W. Hethcote, James A. Yorke, Annett Nold

Publication date: 1982

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

Full work available at URL: https://doi.org/10.1016/0025-5564(82)90053-0

zbMATH Keywords

epidemiologypopulation dynamics modelcomparison of control methodsgonorrhea modeling

Mathematics Subject Classification ID

Population dynamics (general) (92D25)

Related Items (15)

Population systems with (non)-extensive interaction rates ⋮ The spread and persistence of infectious diseases in structured populations ⋮ An age-structured model for pertussis transmission ⋮ Pease (1987): the evolutionary epidemiology of influenza A ⋮ Dynamical analysis of a sex-structured Chlamydia trachomatis transmission model with time delay ⋮ Evolution of pathogens towards low \(R_0\) in heterogeneous populations ⋮ Modelling the effects of heavy alcohol consumption on the transmission dynamics of gonorrhea ⋮ Simple criss-cross model of epidemic for heterogeneous populations ⋮ Runge-Kutta theory for Volterra integrodifferential equations ⋮ Sexual mixing models: A comparison of analogue deterministic and stochastic models ⋮ Modelling the effects of heavy alcohol consumption on the transmission dynamics of gonorrhea with optimal control ⋮ Resource allocation for epidemic control over short time horizons ⋮ Influence of Selected Formation Rules for Finite Population Networks with Fixed Macrostructures: Implications for Individual-Based Model of Infectious Diseases ⋮ Modeling and analyzing HIV transmission: The effect of contact patterns ⋮ Modeling AIDS as a function of other sexually transmitted disease

Cites Work

• Unnamed Item
• Integral equation models for endemic infectious diseases
• Heterogeneity in disease-transmission modeling
• Qualitative analyses of communicable disease models
• A deterministic model for gonorrhea in a nonhomogeneous population
• Note on determining the limiting susceptible population in an epidemic model
• Some equations modelling growth processes and gonorrhea epidemics

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