Qu Zhuolin, Patterson Denis, Zhao Lihong, Ponce Joan, Edholm Christina J, Prosper Feldman Olivia F, Childs Lauren M
Department of Mathematics, University of Texas at San Antonio, San Antonio, Texas, United States of America.
Department of Mathematical Sciences, Durham University, Durham, United Kingdom.
PLoS Comput Biol. 2025 May 12;21(5):e1012988. doi: 10.1371/journal.pcbi.1012988. eCollection 2025 May.
Malaria is one of the deadliest infectious diseases globally, claiming hundreds of thousands of lives each year. The disease presents substantial heterogeneity among the population, with approximately two-thirds of fatalities occurring in children under five years old. Immunity to malaria develops through repeated exposure and plays a crucial role in disease dynamics. Seasonal environmental fluctuations, such as changes in temperature and rainfall, lead to temporal heterogeneity and further complicate transmission dynamics and the utility of intervention strategies. We employ an age-structured partial differential equation model to characterize seasonal malaria transmission and assess vaccination strategies that vary by timing and duration. Our model integrates vector-host epidemiological dynamics across different age groups and nonlinear feedback between transmission and immunity. We calibrate the model to year-round and seasonal malaria settings and conduct extensive sensitivity analyses for both scenarios to systematically assess which assumptions lead to the most uncertainty. We use time-varying sensitivity indices to identify critical disease parameters during low and high transmission seasons. We further investigate the impact of vaccination and its implementation in the seasonal malaria settings. When implementing a three-dose primary vaccination series, seasonally targeted campaigns can prevent significantly more cases per vaccination than constant year-long programs in regions with strong seasonal variation in transmission. In such scenarios, the optimal vaccination interval aligns with the peak in infected mosquito abundance and precedes the peak in malaria transmission. In contrast, seasonal booster programs may provide limited advantages over year-long vaccination. Additionally, while increasing annual vaccination counts can reduce overall disease incidence, it yields marginal improvements in cases prevented per vaccination.
疟疾是全球最致命的传染病之一,每年导致数十万人死亡。该疾病在人群中表现出显著的异质性,约三分之二的死亡发生在五岁以下儿童中。对疟疾的免疫力通过反复接触而产生,并在疾病动态中发挥关键作用。季节性环境波动,如温度和降雨的变化,导致时间上的异质性,并使传播动态和干预策略的效用更加复杂。我们采用年龄结构偏微分方程模型来描述季节性疟疾传播,并评估因时间和持续时间而异的疫苗接种策略。我们的模型整合了不同年龄组之间媒介-宿主的流行病学动态以及传播与免疫之间的非线性反馈。我们将模型校准到全年和季节性疟疾环境,并对这两种情况进行广泛的敏感性分析,以系统地评估哪些假设导致了最大的不确定性。我们使用随时间变化的敏感性指数来确定低传播季节和高传播季节的关键疾病参数。我们进一步研究疫苗接种的影响及其在季节性疟疾环境中的实施情况。在实施三剂次初级疫苗接种系列时,在传播具有强烈季节性变化的地区,季节性针对性的疫苗接种活动每次接种预防的病例数比全年持续接种计划要多得多。在这种情况下,最佳疫苗接种间隔与感染蚊子数量的峰值一致,且在疟疾传播峰值之前。相比之下,季节性加强疫苗接种计划可能比全年疫苗接种的优势有限。此外,虽然增加年度疫苗接种次数可以降低总体疾病发病率,但每次接种预防的病例数只会有边际改善。