Data-Driven Allocation of Vaccines for Controlling Epidemic Outbreaks
Shuo Han, Victor M. Preciado, Cameron Nowzari, George J. Pappas

TL;DR
This paper introduces a data-driven convex optimization method using conic geometric programming to optimally allocate vaccines in epidemic control, accounting for network uncertainties from observed spreading data.
Contribution
It develops a robust framework that uses empirical data to define an uncertainty set of contact networks, enabling optimal resource allocation without precise network identification.
Findings
Efficiently determines optimal vaccine distribution strategies.
Handles network uncertainty through a tractable convex optimization approach.
Demonstrates effectiveness on a transportation network case study.
Abstract
We propose a mathematical framework, based on conic geometric programming, to control a susceptible-infected-susceptible viral spreading process taking place in a directed contact network with unknown contact rates. We assume that we have access to time series data describing the evolution of the spreading process observed by a collection of sensor nodes over a finite time interval. We propose a data-driven robust convex optimization framework to find the optimal allocation of protection resources (e.g., vaccines and/or antidotes) to eradicate the viral spread at the fastest possible rate. In contrast to current network identification heuristics, in which a single network is identified to explain the observed data, we use available data to define an uncertainty set containing all networks that are coherent with empirical observations. Our characterization of this uncertainty set of…
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Taxonomy
TopicsCOVID-19 epidemiological studies · Complex Network Analysis Techniques · Mathematical and Theoretical Epidemiology and Ecology Models
