| Literature DB >> 24462191 |
K M Pepin1, E Spackman2, J D Brown3, K L Pabilonia4, L P Garber5, J T Weaver6, D A Kennedy7, K A Patyk8, K P Huyvaert9, R S Miller10, A B Franklin11, K Pedersen12, T L Bogich13, P Rohani14, S A Shriner15, C T Webb16, S Riley17.
Abstract
Wild birds are the primary source of genetic diversity for influenza A viruses that eventually emerge in poultry and humans. Much progress has been made in the descriptive ecology of avian influenza viruses (AIVs), but contributions are less evident from quantitative studies (e.g., those including disease dynamic models). Transmission between host species, individuals and flocks has not been measured with sufficient accuracy to allow robust quantitative evaluation of alternate control protocols. We focused on the United States of America (USA) as a case study for determining the state of our quantitative knowledge of potential AIV emergence processes from wild hosts to poultry. We identified priorities for quantitative research that would build on existing tools for responding to AIV in poultry and concluded that the following knowledge gaps can be addressed with current empirical data: (1) quantification of the spatio-temporal relationships between AIV prevalence in wild hosts and poultry populations, (2) understanding how the structure of different poultry sectors impacts within-flock transmission, (3) determining mechanisms and rates of between-farm spread, and (4) validating current policy-decision tools with data. The modeling studies we recommend will improve our mechanistic understanding of potential AIV transmission patterns in USA poultry, leading to improved measures of accuracy and reduced uncertainty when evaluating alternative control strategies.Entities:
Keywords: Avian influenza; Between-farm spread; Disease-dynamic model; Poultry; Quantitative data; USA
Mesh:
Year: 2013 PMID: 24462191 PMCID: PMC3945821 DOI: 10.1016/j.prevetmed.2013.11.011
Source DB: PubMed Journal: Prev Vet Med ISSN: 0167-5877 Impact factor: 2.670
Fig. 1Diagram illustrating a simple dynamic-disease model. The host population is divided into “compartments” that differ by disease status (left); in this case susceptible, infectious or recovered (and presumed to be immune). Disease-dynamic models are a mathematical description of pathogen transmission. Solving or conducting simulations with such a model gives an estimate of how the risk of infection within a population (i.e., flock) changes over time. The example shown here is for a pathogen with a basic reproductive number of 5 and a generation time of 5 days spreading through a population of 10,000 individuals. Here the force of infection is proportional to the number of currently infectious birds expressed as a ratio of the total population size.
Fig. 2Pathways of emergence of AIVs in commercial poultry operations. Red arrows indicate transitions between the different processes in emergence: AIV spillover from wildlife to AIV spread within poultry flocks on a single operation to AIV spread between poultry operations. (A) Spillover mechanisms from wildlife (adapted from Franklin, 2008). Arrows represent movement of AIVs. Bold arrows indicate transmission links that are strongly supported by empirical studies, thin arrows indicate connections that are supported by limited studies and dotted arrows indicate pathways that remain unexplored. Indirect AIV transmission pathways from wild waterfowl (I and II) to poultry (VI) include: drinking contaminated water (III) or contacting non-waterfowl bird species (V) or wild mammals (IV) that were infected through III. IV may also be infected by scavenging infected waterfowl carcasses by wild mammals. *Note that the importance of direct transmission routes from waterfowl to poultry is well-supported in mixed-species backyard flocks but the importance of this connection in transmission to commercial poultry remains to be determined. It is possible that any of these links involve an intermediate link such as human shoes, etc. (B) AIV spread within poultry operations. Once AIV infects poultry in a farm, it can be transmitted directly to other individuals or indirectly through contaminated water, fomites or air. (C) AIV spread between poultry operations. The mechanisms are variable and currently uncertain, particularly for airborne and local spread. (For interpretation of the references to color in this figure legend, the reader is referred to the web version of this article.)
Quantitative values of the infection and transmission processes in mallards as determined from experimental data. We focused on results from cloacal and fecal samples since these are known to have the highest LPAIV titers in mallards. Note that not all of these values would be used in a single model. Also, the table is not meant to be comprehensive in terms of capturing every sound experimental study, rather we aimed to capture the range of values that have been observed using several examples.
| Parameter | Range | Range | Units | Experimental measure | LPAIV strains | Dose | Host age | References | Caveats |
|---|---|---|---|---|---|---|---|---|---|
| Minimum infectious dose or BID50 | ≤10, BID50: 103.1, 101.9 | Virions | Minimum number of viral particles that lead to an infectious individual | H6N1, H6N3, H8N4, H4N8, H5N1 | Variable | 3 weeks to 1 month | Brown: Other strains were tested and did not cause infection at doses as high as 101.9; Swayne: BID50 (rather than minimum infectious dose) for mallard-origin viruses. A chicken-origin virus (H4N8) had a BID50 of 103.3. Swayne's study was performed in Pekin ducks (mallard-derived domestic duck). | ||
| Incubation period | 0.5–2 days | 1–2 | Days | Number of days between inoculation and detection of virus | H5N2, H3N6, H7N2; H3N8 | 106–108 | 1–8-months | The first sample was collected at 1 day, thus earlier incubation times could not be determined; Webster and Kida manuscripts detected viral shedding at <1 DPI | |
| Detection period (IP) | 7 | 7 | Days | Number of days that virus is detected in >75% of infected ducks | H5N2, H3N8, H4N6, H7N7 | 106 | 3–4 weeks, 5–6 months | Mean across replicates and experiments | |
| Peak shedding period | 1–7 | 1–7 | Days | Time points during which shedding rates are >103 | H3N8, H5N2; H7N2; H1N2; H4N1; | 106–108 | 3 weeks to 8 months | Means across replicates and experiments. | |
| Peak shedding titer | 103.4–107 | 104–107 | Virions | Number of viral particles shed at the peak of infection | H3N8, H5N2; H7N2; H1N2; H4N1; | 106–108 | 3 weeks to 8 months | Means across replicates and experiments. Some birds excrete up to 109 EID50/g feces. | |
| Length of homosubtypic immunity | ? | ? | Days | Number of days that infection with a strain of the same H/N subtype is suppressed | No studies to our knowledge | ||||
| Length of heterosubtypic immunity | ? | ? | Days | Number of days that infection with a strain from a different H/N subtype is suppressed | No studies to our knowledge | ||||
| Strength of homosubtypic immunity on shedding | Not quantified (but not 100%) | % | Percent reduction in total viral load that occurs during secondary infection with a strain of the same H/N subtype compared with primary infection | H7N7 | 108.7 | 3 months | Data are not presented quantitatively | ||
| Strength of heterosubtypic immunity on shedding | 99.2 | % | Percent reduction in total viral load that occurs during secondary infection with a strain from a different H/N subtype compared with primary infection | H3N8 → H4N6; H5N2 & H3N8 | 106–108.7 | 1–6 months | Second infections were conducted 21 days after first. Arrow represents one-way cross-immunity assay; & represents two-way. | ||
| Strength of homosubtypic immunity on IP | 75 | % | Percent reduction in IP that occurs during secondary infection with a strain of the same H/N subtype compared with primary infection | H7N7 | 108.7 | 3 months | |||
| Strength of heterosubtypic immunity on IP | 0–60, 45 | % | Percent reduction in IP that occurs during secondary infection with a strain from a different H/N subtype compared with primary infection | H5N2 & H3N8, H3N8 → H4N6 | 106 | 4 months | Second infections were conducted 21 days after first. Arrow represents one-way cross-immunity assay; & represents two-way. | ||
| Transmission probability | 100 | % | % of hosts infected given contact with an infected host (assumes that probability is constant throughout the infectious period) | H5N2, H7N3 | NR | 2–4 months | There were only 4 contact ducks in each experiment. Results are likely strain-dependent ( | ||
| Transmission rate | 4+ | Infections/day | Number of hosts infected per day by one infected bird (assumes a constant daily rate over the infectious period) | H5N2, H7N3 | NR | 2–4 months | There were only 4 contact ducks in each experiment and all 4 were infected in 1–2 days following exposure. | ||
| Transmission probability function | % | % of hosts infected given contact with an infected host and viral load in the infected host over the entire infectious period | This relationship remains unknown and thus most models do not include effects of within-host viral dynamics on epidemiological outcome. | ||||||
| Water uptake rate | 0.3 | L/kg body mass/day | Amount of water drunk per day per host | ||||||
| Virus decay rate in water | 0.05 ± 0.04 at 5 °C; 2.8 ± 3.1 40 °C | Virions/day | Number of infectious viral particles that decay per day | H1N1; H2N4; H3N2; H4N6; H5N2; H6N4; H7N6; H8N4; H9N2; H10N7; H11N6; H12N5 | NR | NR | Decay rates vary dramatically depending on strain and water temperature. Other factors such as salinity, pH and organic content affect decay rates too but these were not tested in | ||
| Transmission probability | 75% at 102.8–103.1 | 100% at 102.8–103.1 | % Infected at virions/ml water | Quantitative relationship between the likelihood of infection given exposure to a given viral concentration | H4N6 | NR | 3 or 6 months | There were 8 contact ducks. Ideally, we need to understand this relationship over range of viral concentrations. We also need to understand how transmission from a given viral concentration impacts subsequent infection dynamics over range of viral concentrations. For example, Van Dalen et al. determined that exposure to viral concentrations in water between 102.8 and 103.1 leads to infectious periods of 2.3–4.3 days and peak viral loads of 102.1 and 104.2 PCR EID50 depending on whether birds were 3 or 6 months. Thus, subsequent transmission may be possible following infection at these levels of water exposure. | |
Range-VI: gives the measured range of values in the referenced studies that are from virus isolation results.
Range-VI: gives the measured range of values in the referenced studies that are from RT-PCR results.
Strains – host species: lists the strain-host species combinations that were used in the referenced studies.
Caveats: lists the experimental conditions that may have led to the highest and lowest values.
Mean ± standard deviation.
Fig. 3Distribution of poultry and wild mallards in the USA. (A) Density of poultry farms. (B) Thirty year annual average mallard band encounters between 1980 and 2010 based on hunter harvest data.
Fig. 4Structure of the poultry industry in the USA. The industry consists of 3 main sectors: commercial (A; multiple colors), backyard (B; brown) and live-bird market system (C; purple). Dotted gray arrows indicate connections between different sectors. Numbers on arrows indicate the percentage of poultry that are typically moved between the indicated locations. (A) Production begins with several rounds of breeding to control host genetics. Elite breeder flocks send eggs to the hatchery (H) where chicks hatch, which takes about 3–5 weeks. Chicks leave hatcheries at 1 day-old. Most chicks will go to a pullet farm (P) for 18 weeks before the next breeder farm for variable amounts of time (determined by the breeder), although some may go directly to the next breeder farm. Some table-egg layers will skip the great-grandparent breeding phase. At the final stage of breeding (i.e., multiplier farms), broiler chickens and 43% of turkeys will go directly from a hatchery to a broiler farm or turkey grower, while table-egg layers typically go to a pullet farm before being transferred to a table-egg production farm. The three different types of commercial poultry (turkey, green; broiler chickens, black; and table-egg layers, orange) are bred and reared on separate farms, often by separate companies. (B) and (C) The supply chain for backyard flocks (BYF) and live-bird markets (LBM) involves multiple sources and poultry within each of these holdings incoming and outgoing poultry within each of these sources may contact each other (i.e., none of these are all-in, all-out operations). Note that “bird, swap, auction, flea market” events are the main mechanisms for interaction between BYF and LBMS and thus do not belong exclusively to either BYF or LBMS. Data in this figure were derived from USDA censuses (USDA, 2005, USDA, 2011, Garber, 2006) and unpublished data from surveys of small-scale poultry traders (K. Pabilonia).
Population size distribution of production farms in the USA (USDA, 2011). Turkey farms are meat production. Values are means with standard errors shown in brackets.
| Number of birds | Broiler % (SE) | Table egg % (SE) | Turkey % (SE) |
|---|---|---|---|
| <50,000 | 11.7 (0.4) | 34.3 (2.5) | 73.4 (0.5) |
| 50,000–99,999 | 56.3 (0.6) | 12.0 (1.9) | 23.9 (0.4) |
| 100,000+ | 32.0 (0.5) | 53.7 (2.7) | 2.7 (0.3) |
Fig. 5Conceptual representations of two different approaches to modeling poultry disease outbreaks. (A) Bottom-up approach. Parameters from epidemiological investigations and other sources are input into a detailed simulation of routes of transmission. Within the simulation, a local area is represented by the dotted box. In this example, contact of an infectious premises (open circle) with a focal premises that becomes infected (open star) is via long distance transmission represented by the dotted line. Other types of contact and potential routes of transmission from the focal infected premises to susceptible premises (filled circles) may be by different routes represented by the black and gray solid lines. The detailed simulation output is often a spatial-temporal prediction of outbreak dynamics. (B) Top-down approach. Spatial-temporal outbreak infection data are the input for model fitting of a local spread model. Some features of the detailed simulation model, such as long distance transmission represented by the dotted line may be maintained. Other features such as specific, local transmission routes can be subsumed into a general, local transmission kernel represented by the shaded circle with highest transmission risk near the infectious premises and decreasing transmission risk with distance. This approach may result in a simpler model that can more easily be fit to outbreak data. The output of a local spread model is often estimated outbreak parameters, such as between-premises transmission rates or the time between initial infection and notification.