| Literature DB >> 31612142 |
Akshaya Annapragada1, Cortni Borgerson2,3, Sarah Iams1, M Ando Ravelomanantsoa4, Graham C Crawford5, Marika Helin3, Evelin Jean Gasta Anjaranirina3, Hervet J Randriamady3, Christopher D Golden3,6.
Abstract
Chickens are a key source of nutrition for rural Malagasy communities. Due to high endemic rates of Newcastle disease, it remains challenging to raise sustainable chicken flocks as a consistent food source. Here, we explore the impact of triannual Newcastle disease virus (NDV) vaccine interventions on the growth and herd immunity acquisition of Malagasy chicken flocks. Between 2011 and 2018 we collected longitudinal data to assess the population dynamics of chicken populations in remote Malagasy communities. In 2016, we launched a pilot campaign for vaccination in six rural communities to determine the impacts on chicken survivorship and productivity. We used these data to specify a mathematical model of realistic Malagasy chicken population dynamics under a triannual vaccination regime. The mathematical model represents an extension to conventional SIR models that allows for modeling the impact of specific vaccinations on chicken flock dynamics, rather than estimation of parameters. Understanding chicken population dynamics is important for realizing the potential for domestic chicken flocks to serve as sustainable food sources. The results suggested that vaccination coverage of at least ~40% is necessary over 5+ years to achieve population doubling, while complete herd immunity may not be possible given the short duration of effectiveness of vaccination, and the high levels of births and deaths in the chicken flocks.Entities:
Keywords: animal-source foods; food security; malnutrition; poultry; sustainable agriculture; vaccination
Year: 2019 PMID: 31612142 PMCID: PMC6775217 DOI: 10.3389/fvets.2019.00305
Source DB: PubMed Journal: Front Vet Sci ISSN: 2297-1769
A tabular representation of where, when and what data was utilized.
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| Total chicken owning samples | N/A | 3,326 | 3,326 | 3,326 | 3,303 | 295 | |
Dataset 1: Dietary composition data = Annual 2013–2014.
Dataset 2: Ownership = Monthly, August 2011–November 2013, February 2014–January 2017.
Monthly September 2015–January 2017.
Dataset 3: Hens = Monthly August 2011–December 2013, February 2014–April 2016.
Monthly September 2015–January 2017.
Dataset 4: Ownership and transactions = Every 4 months, April 2016–January 2017.
Dataset 5: Vaccination = Every 4 months, May 2016–September 2018.
Every 4 months, May 2016–January 2018.
Calculations and values for hatches, purchases, sales, deaths due to illness, deaths due to other causes (predation and theft), and consumption.
| Household ownership, | – | – | – | |
| Death due to illness, | 3,326 | 0.437 | 0.752 | |
| Death due to predation and theft, | 3,326 | 0.0565 | 0.243 | |
| Hatch, | 3,303 | 0.7474 | 2.962 | |
| Purchase, | 3,326 | 0.0176 | 0.126 | |
| Sales, | 295 | 0.0270 | 0.0781 | |
| Community ownership, | – | – | – | |
| Consumption, | 2 | 0.498 | 0.007 |
For all k in o, d, n, h, p, s, c.
(1) The household (o, d, n, h, p, s) or community (c) level proportions are calculated as .
(2) The mean value is calculated from the proportions as .
(3) The standard deviation value is calculated from the proportions and mean as .
Calculations for hatches, purchases, sales, deaths due to illness, and deaths due to other causes (predation and theft) are calculated at the household level, while consumption is calculated at the community level.
Parameter calculations for mean-case, worst-case, and best-case scenarios.
| Mean- case | μ | μ | μ | μ | μ | μ |
| Worst case | μ | μ | μ | μ | μ | μ |
| Best case | μ | μ | μ | μ | μ | μ |
We considered the following fractions, m = 0.01, 0.05, 0.1, 0.15, in evaluating each scenario. In the mean-case scenario all parameters assume their mean value. In best-case scenarios, deaths due to illness, deaths due to predation and theft, consumption, and sales are lowered by a fraction, m, of their standard deviation, while hatch and purchases are raised by the same fraction, m, of their standard deviation. In worst-case scenarios, deaths due to illness, deaths due to predation and theft,consumption, and sales are raised by a fraction, m, of their standard deviation, while hatch and purchases are lowered by the same fraction, m, of their standard deviation.
Figure 1Total Population relative to initial flock size- mean-case scenario (A), 0.05 SD-worst-case scenario (B), and 0.05 SD-best-case scenario (C).
Figure 2Proportion of vaccinated chickens: mean scenario (A), 0.05 SD-worst scenario (B), and 0.05 SD-best scenario (C).
The vaccination rate needed for population doubling in 5 years is calculated for parameter values assuming different values with respect to their standard deviations.
| ± 0.15 SD Worst-case | Not Possible |
| ± 0.1 SD Worst-case | 83.5% |
| ± 0.05 SD Worst-case | 61.3% |
| ± 0.01 SD Worst-case | 42.4% |
| ± 0.01 SD Best-case | 32.5% |
| ± 0.05 SD Best-case | 11.9% |
| ± 0.1 SD Best-case | Vaccination not necessary |
| ± 0.15 SD Best-case | Vaccination not necessary |
The worst-case scenarios represents the rate for parameters plus the given fraction of standard deviation for each outflow parameter (deaths, sales, eating) and minus the given fraction of standard deviation for each inflow parameter (hatches, purchases). The best-case scenarios represent the rate for parameters minus the given fraction of standard deviation for each outflow parameter and plus the given fraction of standard deviation for each inflow parameter.
Figure 3Range of vaccination coverage needed for population doubling—Vaccination coverage required to achieve population doubling in 15 vaccination campaigns (5 years) in scenarios close to the mean (mean-case scenario, 0.05 SD-worst-case scenario, and 0.05 SD-best-case scenario).
Figure 4Vaccine coverage over time, across pilot communities—The community vaccination percentage at each time point for each community is shown.