Optimising vaccination strategies in equine influenza

被引:32
作者
Park, AW
Wood, JLN
Newton, JR
Daly, J
Mumford, JA
Grenfell, BT
机构
[1] Anim Hlth Trust, Newmarket CB8 7UU, Suffolk, England
[2] Univ Cambridge, Dept Zool, Cambridge CB2 3EJ, England
基金
英国惠康基金;
关键词
equine influenza; vaccination strategy; stochastic model;
D O I
10.1016/S0264-410X(03)00156-7
中图分类号
R392 [医学免疫学]; Q939.91 [免疫学];
学科分类号
100102 ;
摘要
A stochastic model of equine influenza (EI) is constructed to assess the risk of an outbreak in a Thoroughbred population at a typical flat race training yard. The model is parameterised using data from equine challenge experiments conducted by the Animal Health Trust (relating to the latent and infectious period of animals) and also published data on previous epidemics (to estimate the transmission rate for equine influenza). Using 89 ponies, an empirical relationship between pre-challenge antibody and the probability of becoming infectious is established using logistic regression. Changes in antibody level over time are quantified using published and unpublished studies comprising 618 ponies and horses. A plausible Thoroughbred population is examined over the course of a year and the model is used to assess the risk of an outbreak of El in the yard under the current minimum vaccination policy in the UK. The model is adapted to consider an alternative vaccination programme where the frequency of vaccination in older horses (2-year-olds and upwards) is increased. Model results show that this practical alternative would offer a significant increase in protection. Spread of infection between yards is also considered to ascertain the risk of secondary outbreaks. (C) 2003 Elsevier Science Ltd. All rights reserved.
引用
收藏
页码:2862 / 2870
页数:9
相关论文
共 18 条
[1]  
BARTLETT MS, 1961, P 4 BERK S MATH STAT, V4, P39
[2]  
BELL L, 2002, HORSES TRAINING
[3]   CHAOS AND BIOLOGICAL COMPLEXITY IN MEASLES DYNAMICS [J].
BOLKER, BM ;
GRENFELL, BT .
PROCEEDINGS OF THE ROYAL SOCIETY B-BIOLOGICAL SCIENCES, 1993, 251 (1330) :75-81
[4]   Modelling the spread of a viral infection in equine populations managed in Thoroughbred racehorse training yards [J].
de la Rua-Domenech, R ;
Reid, SWJ ;
González-Zariquiey, AE ;
Wood, JLN ;
Gettinby, G .
PREVENTIVE VETERINARY MEDICINE, 2000, 47 (1-2) :61-77
[5]  
DETONG MCM, 1994, VACCINE, V12, P761
[6]   Modelling equine influenza 1: a stochastic model of within-yard epidemics [J].
Glass, K ;
Wood, JLN ;
Mumford, JA ;
Jesset, D ;
Grenfell, BT .
EPIDEMIOLOGY AND INFECTION, 2002, 128 (03) :491-502
[7]  
Grenfell B. T., 1995, ECOLOGY INFECT DIS N
[8]   Contribution to the mathematical theory of epidemics [J].
Kermack, WO ;
McKendrick, AG .
PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-CONTAINING PAPERS OF A MATHEMATICAL AND PHYSICAL CHARACTER, 1927, 115 (772) :700-721
[9]   Measuring vaccine efficacy for both susceptibility to infection and reduction in infectiousness for prophylactic HIV-1 vaccines [J].
Longini, IM ;
Datta, S ;
Halloran, ME .
JOURNAL OF ACQUIRED IMMUNE DEFICIENCY SYNDROMES AND HUMAN RETROVIROLOGY, 1996, 13 (05) :440-447
[10]   STUDIES WITH INACTIVATED EQUINE INFLUENZA VACCINE .2. PROTECTION AGAINST EXPERIMENTAL-INFECTION WITH INFLUENZA-VIRUS A/EQUINE NEWMARKET-79(H3N8) [J].
MUMFORD, J ;
WOOD, JM ;
SCOTT, AM ;
FOLKERS, C ;
SCHILD, GC .
JOURNAL OF HYGIENE, 1983, 90 (03) :385-395