Elsevier

Vaccine

Volume 21, Issues 21–22, 20 June 2003, Pages 2862-2870
Vaccine

Optimising vaccination strategies in equine influenza

https://doi.org/10.1016/S0264-410X(03)00156-7Get rights and content

Abstract

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 Changes in antibody level over time are quantified using published and unpublished studies comprising 618 ponies and horses.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 EI 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.

Introduction

Equine influenza (EI) is a highly contagious infectious disease of equidae, which in fully susceptible animals causes a high temperature, harsh cough, and mucopurulent or serous nasal discharges. Secondary bacterial infections cause significant problems [1] and broncho-pneumonia occurs in a proportion of cases. In partially immune animals, the signs of disease are moderated and may just consist of a mild cough or mucopurulent nasal discharge [2].

Vaccination against equine influenza has been practised since the 1960s but although vaccines have improved considerably since then, there are continued problems with failure of efficacy under field conditions. Most products available internationally consist of whole killed virus, or sub-unit vaccines. The datasheets for most licensed equine influenza vaccines in Europe recommend that an annual booster dose of vaccine be given after an initial course of three doses.

In this paper we construct and parameterise a stochastic model of equine influenza to assess the risk of an outbreak in a flat race training yard under this recommended dosing schedule (which also represents the minimum vaccination policy under the Jockey Club rules in the UK). This model represents the next step forward from previous work which was based on simulating the management life cycle of a Thoroughbred population [3]. A stochastic model is essential when dealing with relatively small populations as chance events (such as failure of the infection to transmit) become important [4]. The model assumes that all horses in a yard are in one of four states: susceptible to infection (S), exposed to infection but not yet infectious (E), infectious (I) and resistant (R). Such ‘compartmental’ population models have been used successfully to study many infectious diseases including malaria [5] and measles [6]. The response of horses to administered vaccines and the relationship between the vaccine and infectious virus strains are critical factors in determining vaccine efficacy in the field [7]. In this paper, we only consider the situation where the strains are homologous.

The SEIR model is parameterised from several data sets. The latent and infectious periods are ascertained from a group of ponies which were vaccinated against, and subsequently challenged with, equine influenza.

The transmission rate has previously been estimated for unvaccinated animals [8] and we assume that in vaccinated animals it is less than or equal to this rate. A key component of the model is an empirical relationship between pre-challenge antibody and probability of becoming infectious (given exposure) which was derived from quantitative evaluation of data from equine challenge experiments performed at the Animal Health Trust. By using this relationship in conjunction with the model it is possible to simulate epidemic development in a yard provided that antibody levels of all the horses in the yard are known (other complicating factors such as horse age, gender and vaccine history need not be considered).

A realistic yard population structure, which takes account of population dynamics over the course of a year in a flat race training yard (e.g. sale of older horses and purchase of yearlings), is incorporated into the model which is then used to assess the risk of an outbreak of equine influenza in the yard under the current minimum policy in accordance with Jockey Club rules. A key preliminary finding of the models was that small epidemics are far more likely than large epidemics [8] and these small outbreaks could be responsible for maintaining equine influenza in the population at large. Consequently, our definition of risk includes small outbreaks and throughout the paper we ask: If equine influenza were introduced to the yard (from an external contact), what are the probabilities of epidemics affecting 3 and 10% of the yard population?

The model is then adapted to consider an alternative vaccination strategy (where the frequency of vaccination of older horses is increased) and the probabilities of both small and large epidemics are again estimated, providing a quantitative comparison between the current minimum policy and a plausible alternative. Finally, a two-yard model is implemented to address the question of risk of transmission between yards. This can occur locally at shared training areas such as gallops and nationally at race meetings. This two-yard model is the beginning of a more complex model which will look at large spatial scales, up to the national level.

Section snippets

Transmission parameters

The stochastic SEIR model uses the three-key epidemiological parameters for equine influenza: latent period (1/a), infectious period (1/g) and transmission rate (β). The first two rates (a and g) have been estimated from clinical observation of 27 homologously vaccinated ponies that were subsequently challenged with influenza and went on to show symptoms (Table 1). These data clearly show the benefits of vaccination against equine influenza when compared with a control group (Fig. 1).

Results

The following results address the question: If equine influenza were to enter the yard (from an external contact) in a given week of the year, how likely is it that there will be a small epidemic or a large epidemic? Probabilities of an outbreak affecting 3 and 10% of the yard population under the current minimum policy are presented as three-dimensional surface plots (Fig. 7, Fig. 8, respectively). The x-axes represent the transmission rate for equine influenza in vaccinated animals and the y

Discussion

We have constructed and parameterised a model that can predict the likelihood of an outbreak of equine influenza in a training yard of Thoroughbred racehorses. A stochastic formulation of the model is used to capture the inherent variability in epidemic development. The latent period and infectious period for equine influenza in a vaccinated population are established from clinical observations (Table 1, Fig. 1). The transmission rate is more difficult to estimate. However, it is known for an

Acknowledgements

We are very grateful to the Horserace Betting Levy Board who funded much of this work through their support of the Animal Health Trust’s diagnostic and surveillance services. We are also grateful to Stephen Cornell and Matt Keeling for helpful discussions. The manuscript was much improved following comments from our anonymous referee, to whom we are very grateful. B.T. Grenfell was supported by the Wellcome Trust.

References (18)

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