21. A Large Neighbourhood Search Metaheuristic for the Contagious Disease Testing Problem
Invited abstract in session TA-10: Logistics in the pandemic crisis, stream Logistics and Freight Transportation.
Thursday, 9:00-10:20Room: Schreckhorn
Authors (first author is the speaker)
1. | David Wolfinger
|
Department of Business Decisions and Analytics, University of Vienna | |
2. | Margaretha Gansterer
|
University of Klagenfurt | |
3. | Karl Doerner
|
Department of Business Decisions and Analytics, University of Vienna | |
4. | Nikolas Popper
|
TU Wien |
Abstract
In late 2019 a new coronavirus disease (COVID-19) emerged, causing a global pandemic within only a few weeks. A crucial factor in the public health response to pandemics is achieving a short turnaround time between a potential case becoming known, specimen collection and availability of a test result. In this article we address a logistics problem that arises in the context of testing potential cases. We assume that specimens can be collected in two ways: either by means of a mobile test-team or by means of a stationary test-team in a so called (drive-in) test-centre. After the specimens have been collected they must be delivered to a laboratory in order to be analysed. The problem we address aims at deciding how many
test-centres to open and where, how many mobile test-teams to use, which suspected cases to assign to a test-centre and which to visit with a mobile test-team, which specimen to assign to which laboratory, and planning the routes of the mobile test-teams. The objective is to minimise the total cost of opening test-centres and routing mobile test-teams. We introduce
this new problem, which we call the contagious disease testing problem (CDTP), and present a mixed-integer linear-programming formulation for it. We propose a large neighbourhood search metaheuristic for solving the CDTP and present an extensive computational study to illustrate its performance. Furthermore, we give managerial insights regarding COVID-19 test logistics, derived from problem instances based on real world data.
Keywords
- Routing
- Location
- Metaheuristics
Status: accepted
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