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Updating age-specific contact structures to match evolving demography in a dynamic mathematical model of tuberculosis vaccination

机译:在结核病疫苗接种的动态数学模型中更新特定年龄的接触结构,以匹配不断变化的人口统计学

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We investigated the effects of updating age-specific social contact matrices to match evolving demography on vaccine impact estimates. We used a dynamic transmission model of tuberculosis in India as a case study. We modelled four incremental methods to update contact matrices over time, where each method incorporated its predecessor: fixed contact matrix (M0), preserved contact reciprocity (M1), preserved contact assortativity (M2), and preserved average contacts per individual (M3). We updated the contact matrices of a deterministic compartmental model of tuberculosis transmission, calibrated to epidemiologic data between 2000 and 2019 derived from India. We additionally calibrated the M0, M2, and M3 models to the 2050 TB incidence rate projected by the calibrated M1 model. We stratified age into three groups, children (= 15y, = 65y), using World Population Prospects demographic data, between which we applied POLYMOD-derived social contact matrices. We simulated an M72-AS01(E)-like tuberculosis vaccine delivered from 2027 and estimated the per cent TB incidence rate reduction (IRR) in 2050 under each update method. We found that vaccine impact estimates in all age groups remained relatively stable between the M0-M3 models, irrespective of vaccine-targeting by age group. The maximum difference in impact, observed following adult-targeted vaccination, was 7 in the elderly, in whom we observed IRRs of 19 (uncertainty range 13-32), 20 (UR 13-31), 22 (UR 14-37), and 26 (UR 18-38) following M0, M1, M2 and M3 updates, respectively. We found that model-based TB vaccine impact estimates were relatively insensitive to demography-matched contact matrix updates in an India-like demographic and epidemiologic scenario. Current model-based TB vaccine impact estimates may be reasonably robust to the lack of contact matrix updates, but further research is needed to confirm and generalise this finding. Author summaryMathematical models are increasingly used to predict the impact of new and existing tools, e.g., vaccines, that aim to control the transmission of infectious diseases. Within these models, investigators often assume that individuals contact each other according to specific patterns, particularly between and within different age groups. These patterns are typically derived from surveys of social contact or other models and reflect the particular age composition of their source population. However, when models are set over long time scales, e.g., decades, population age composition is likely to change. Despite this reality, few models update their contact patterns to match changing age composition. Furthermore, none have assessed whether their final estimates of disease-control intervention impact are affected by updating contact patterns. We measured whether different techniques to update social contact patterns to match evolving demography produce different vaccine impact estimates, using a mathematical model of tuberculosis set in an India-like scenario between 2025-2050. We found that vaccine impact was stable across a range of different update methods. Thus, existing model-based vaccine impact estimates may be stable to a lack of these updates, but further work is required to confirm these findings.
机译:我们研究了更新特定年龄的社会接触矩阵以匹配不断变化的人口统计学对疫苗影响估计的影响。我们以印度结核病的动态传播模型为案例研究。我们模拟了四种增量方法,以随时间更新接触矩阵,每种方法都包含其前身:固定接触矩阵 (M0)、保持接触互易性 (M1)、保持接触分类 (M2) 和保留的每个人平均接触 (M3)。我们更新了结核病传播确定性区室模型的接触矩阵,该模型根据2000年至2019年间来自印度的流行病学数据进行了校准。此外,我们还将 M0、M2 和 M3 模型校准为校准后的 M1 模型预测的 2050 TB 发病率。我们使用世界人口展望人口统计数据将年龄分为三组,儿童(= 15 岁,= 65 岁),我们在其中应用了 POLYMOD 衍生的社会接触矩阵。我们模拟了从2027年开始交付的M72-AS01(E)样结核病疫苗,并估计了每种更新方法下2050年结核病发病率(IRR)降低的百分比。我们发现,无论按年龄组划分的疫苗靶向如何,所有年龄组的疫苗影响估计值在M0-M3模型之间都保持相对稳定。在成人靶向疫苗接种后观察到的最大影响差异在老年人中为 7%,我们在老年人中观察到 19%(不确定范围 13-32)、20% (UR 13-31)、22% (UR 14-37) 和 26% (UR 18-38) 在 M0、M1、M2 和 M3 更新后。我们发现,在类似印度的人口统计学和流行病学情景中,基于模型的结核病疫苗影响估计对人口统计学匹配的接触矩阵更新相对不敏感。目前基于模型的结核病疫苗影响估计可能对缺乏接触矩阵更新具有相当的稳健性,但需要进一步的研究来证实和推广这一发现。作者摘要数学模型越来越多地用于预测旨在控制传染病传播的新工具和现有工具(例如疫苗)的影响。在这些模型中,研究人员通常假设个体根据特定模式相互联系,特别是在不同年龄组之间和内部。这些模式通常来自对社会接触或其他模型的调查,并反映了其来源人口的特定年龄构成。然而,当模型建立在较长的时间尺度上时,例如几十年,人口年龄构成可能会发生变化。尽管有这种现实,但很少有模型更新其接触模式以适应不断变化的年龄构成。此外,没有人评估他们对疾病控制干预影响的最终估计是否受到更新接触模式的影响。我们使用在2025-2050年间类似印度的情景中设置的结核病数学模型,测量了更新社会接触模式以匹配不断变化的人口统计学的不同技术是否会产生不同的疫苗影响估计。我们发现,在一系列不同的更新方法中,疫苗的影响是稳定的。因此,现有的基于模型的疫苗影响估计可能在缺乏这些更新的情况下是稳定的,但需要进一步的工作来证实这些发现。

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