1. Agent-based modelling (ABM)
Model Description: Overview, Input, Output, Architecture
Model Overview
Agent-based modeling for the outbreak of cholera has been done before in refugee camps and this is a simplified version of the agent-based modeling (constrained by the time of the hackathon) with 500 people on a realistic map of the Moria Camp in Greece. The data about the population breakdown and their daily activities are obtained through UNHCR and NGO workers who work on the ground in the camp. The model is implemented in Netlogo and hosted on the website
ABM: Input parameters used for all simulations
Demographic inputs:
ABM: Model logic and assumptions
Basic daily routine of refugees:
ABM Intervention assumptions
PPE:
Lockdown:
Testing of Infected:
Isolation of Vulnerable:
ABM: Model performance
(pending some plots and insights)
ABM: Pros and cons
Pros:
Cons:
2. Compartment Modelling
Model Description: Overview, Input, Output, Architecture
Model Overview
Treating a population as a whole enables the full expressivity of the SEIR model where all parameters within the equation can be captured. We repurpose this model in python’s streamlite module to build our own mobile dashboard. In particular, we fix the R0, Tinc, Tinf to be the same as the parameters estimated from the Princess Diamond cruise ship (although the population density in Moria 200,000/km2 is still much higher than that of Princess Diamond cruise ship 24,400/km2). The parameters for the Princess Diamond cruise ship is taken from this study.
Compartment Model: Description
A simple SEIR (Susceptible -> Exposed ->Infected - > Removed) model that is used in research to simulate epidemics. In its core, it uses four differential equations to follow the change at each stage of the disease’s progression.
Compartment Model: Input
Compartment Model: Output
Compartment Model: Logic and assumptions
Compartment Model: Intervention assumptions
The model assumes the camp has three range of intervention parameters at disposal (can be a combination of mitigation strategies. The effectiveness range from very effective 94% to fairly effective 80%. We found that any mitigation strategy that reduce R0 by less than 80% (R0>2.6) to be ineffective as the exponential nature of the growth would just mean the most of the population will be infected with a short time delay compared to the base model.
Compartment Model: Model performance
With an R0 so high as 14 any measure taken needs to be drastic.
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