African Sustainable Livestock 2050

Aishwarya Venkat

EcoHealth Net Research Exchange Intern, Summer 2017

About Me

About Me

African Sustainable Livestock (ASL) 2050

EHA & ASL 2050

Key Actors

Households

Commercial Farms

Markets

Knowns & Unknowns

Unknowns

Knowns

Small World Networks


Watts, Duncan J., and Steven H. Strogatz. Collective dynamics of 'small-world' networks, Nature 393.6684 (1998): 440

Goals & Methods

  1. Ground Metaflu simulations in reality
    • Country-wide poultry sector information collection
    • Spatial data processing
      • Probability surface development and spatial sampling for households and farms
      • Assignment of 'farm size' based on extensive/intensive production rasters
  2. Apply Small World Network principles to Random Spatial Networks
    • Generate network representations of spatial data
    • Define how each actor is connected to the others
    • Parametrize network to allow for testing of intensification and connectivity
  3. Identify limitations of existing data, and generate models and questions to share with FAO theme leaders

Livestock Survey Data

##    HHID    EAID Latitude Longitude Household.Weight Chickens
## 1 87095 1912049    9.324    38.592             3971        8
## 2 86375 1270896   10.394    38.225             4752        2
## 3 84926 1391416   15.392    39.212             3230        4

Approach: Households

Approach: Commercial Farms

Aproach: Commercial Farms

Approach: Markets

Combining Data


Parametrize connectivity


Each household is connected to nearest market

Parametrize connectivity


Each farm is connected to multiple markets

Parametrize connectivity: households


Each household is connected to two other households

Parametrize connectivity: households


Each household is connected to four other households

Connecting poultry sector actors


\[p_{u,v} = min\Bigg(\kappa_u\kappa_v\frac{f(d_{uv})}{\rho\langle\kappa\rangle},1\Bigg)\]

$u,v = $ two nodes (any of households, markets, farms)
$ p = $ probability of connection between nodes \(u\) and \(v\)
$f(d_{uv}) = $ exponential decay kernel connecting nodes, defined by a distance (rate) at which 50% of nodes in country are connected
$\kappa = $ expected degree of connections per node (Poisson distributed across nodes)
$\langle\kappa\rangle = $ average degree of connections for all nodes
$\rho = $ density of nodes within country

Lang, John, et al. Random Spatial Networks: Small Worlds without Clustering, Traveling Waves, and Hop-and-Spread Disease Dynamics. arXiv:1702.01252 (2017).

Progress

Next Steps

Skills learned

Acknowledgements





/

#