| Literature DB >> 25714499 |
Patricia T Campbell1, James M McCaw, Jodie McVernon.
Abstract
Pertussis remains a challenging public health problem with many aspects of infection, disease and immunity poorly understood. Initially controlled by mass vaccination, pertussis resurgence has occurred in some countries with well-established vaccination programs, particularly among adolescents and young adults. Several studies have used mathematical models to investigate drivers of pertussis epidemiology and predict the likely impact of different vaccination strategies. We reviewed a number of these models to evaluate their suitability to answer questions of public health importance regarding optimal vaccine scheduling. We critically discuss the approaches adopted and the impact of chosen model structures and assumptions on study conclusions. Common limitations were a lack of contemporary, population relevant data for parameterization and a limited understanding of the relationship between infection and disease. We make recommendations for future model development and suggest epidemiologic data collections that would facilitate efforts to reduce uncertainty and improve the robustness of model-derived conclusions.Entities:
Keywords: AIC, Akaike information criterion; E, infected but not yet infectious compartment; I, infectious compartment; POLYMOD, European Union funded project; R, removed/immune compartment; S, susceptible compartment; UK, United Kingdom; US, United States; W, waned immunity compartment; WAIFW, who acquires infection from whom; WHO, World Health Organization; infectious disease dynamics; mathematical modeling; pertussis; transmission; vaccines; λ or FOI, force of infection
Mesh:
Year: 2015 PMID: 25714499 PMCID: PMC4514182 DOI: 10.1080/21645515.2015.1011575
Source DB: PubMed Journal: Hum Vaccin Immunother ISSN: 2164-5515 Impact factor: 3.452
Figure 1.The classic SIR epidemiologic model for infections inducing permanent immunity (solid lines). Susceptibles acquire infection and move to the I state at a rate λ, with the population in I losing infectiousness at a rate γ. The dashed line represents the SIRS variant, for infections inducing only temporary immunity, with immunity lost at a rate ω.
Figure 2.An SIRS model variant for infections with different characteristics for naïve and repeat infections. Naïve susceptibles (S1) acquire infection and move to the I1 state at a rate λ, with the population in I1 losing infectiousness at a rate γ and moving to the R compartment. Immunity is lost at a rate ω, after which individuals become susceptible to repeat infections (S2). This model structure assumes no return to the naïve state.
Figure 3.The boosting SIRWS model. Naïve susceptibles (S) acquire infection and move to the I state at a rate λ, with the population in I losing infectiousness at a rate γ and moving to the R compartment. Immunity is lost at a rate 2 ω, after which individuals can have their immunity boosted at a rate, κλ, proportional to the force of infection, without experiencing a transmissible infection (W). If not exposed, individuals in W return to the naïve susceptible state at a rate 2 ω.