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牛传染性鼻气管炎的季节性传播与控制

Seasonal spread and control of Bluetongue in cattle.

机构信息

INRA, UMR1300 Bio-agression, Epidémiologie et Analyse de Risque, BP 40706, F-44307 Nantes, France.

出版信息

J Theor Biol. 2011 Dec 21;291:1-9. doi: 10.1016/j.jtbi.2011.08.041. Epub 2011 Sep 17.

Abstract

Bluetongue is a seasonal midge-borne disease of ruminants with economic consequences on herd productivity and animal trade. Recently, two new modes of transmission have been demonstrated in cattle for Bluetongue virus serotype 8 (BTV8): vertical and pseudo-vertical transmission. Our objective was to model the seasonal spread of BTV8 over several years in a homogeneous population of cattle, and to evaluate the effectiveness of vaccination strategies. We built a deterministic mathematical model accounting for the seasonality in vector abundance and all the modes of transmission. We proposed a counterpart of the basic reproduction number (R(0)) in a seasonal context (R(S)). Set A(t) is the number of secondary cases produced by a primary case introduced at time t. R(S) is the average of A(t). It is a function of midge abundance and vaccination strategy. We also used A*, the maximum of A(t), as an indicator of the risk of an epidemic. Without vaccination, the model predicted a large first epidemic peak followed by smaller annual peaks if R(S)>1. When R(S)<1, small epidemics could occur if A* >1. Vaccination reduced R(S) and A* to less than one, but almost perfect vaccine efficacy and coverage were required to ensure no epidemics occurred. However, a lower coverage resulting in R(S)>1 could decrease infection prevalence. A further step would be to optimize vaccination strategies by targeting an appropriate period of the year to implement the vaccination.

摘要

蓝舌病是一种由媒介昆虫传播的反刍动物季节性疾病,对畜群生产力和动物贸易有经济影响。最近,已在牛中证明了 8 型蓝舌病毒(BTV8)的两种新的传播方式:垂直传播和拟垂直传播。我们的目的是在同质牛群中模拟 BTV8 多年的季节性传播,并评估疫苗接种策略的有效性。我们构建了一个确定性数学模型,该模型考虑了媒介昆虫丰度的季节性和所有传播方式。我们提出了一个季节背景下的基本繁殖数(R(0))的对应数(R(S))。集合 A(t)是在 t 时引入的原发性病例产生的继发性病例数。R(S)是 A(t)的平均值。它是媒介昆虫丰度和疫苗接种策略的函数。我们还使用 A*,即 A(t)的最大值,作为流行风险的指标。如果 R(S)>1,则没有疫苗接种的情况下,该模型预测会出现大规模的首次流行高峰,随后是每年的较小高峰。如果 R(S)<1,则可能会发生小流行,如果 A* >1。疫苗接种降低了 R(S)和 A*至 1 以下,但几乎需要完全有效的疫苗效力和接种率才能确保不发生流行。然而,较低的接种率导致 R(S)>1 可能会降低感染率。下一步是通过针对一年中的适当时间段实施疫苗接种来优化疫苗接种策略。

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