Selected article for: "optimal solution and problem optimal solution"

Author: Di Lauro, F.; Kiss, I. Z.; Rus, D.; Santina, C. D.; Della Santina, C.
Title: Covid-19 and Flattening the Curve: A Feedback Control Perspective
  • Cord-id: tmh8cv6t
  • Document date: 2021_1_1
  • ID: tmh8cv6t
    Snippet: Many of the policies that were put into place during the Covid-19 pandemic had a common goal: to flatten the curve of the number of infected people so that its peak remains under a critical threshold. This letter considers the challenge of engineering a strategy that enforces such a goal using control theory. We introduce a simple formulation of the optimal flattening problem, and provide a closed form solution. This is augmented through nonlinear closed loop tracking of the nominal solution, wi
    Document: Many of the policies that were put into place during the Covid-19 pandemic had a common goal: to flatten the curve of the number of infected people so that its peak remains under a critical threshold. This letter considers the challenge of engineering a strategy that enforces such a goal using control theory. We introduce a simple formulation of the optimal flattening problem, and provide a closed form solution. This is augmented through nonlinear closed loop tracking of the nominal solution, with the aim of ensuring close-to-optimal performance under uncertain conditions. A key contribution of this paper is to provide validation of the method with extensive and realistic simulations in a Covid-19 scenario, with particular focus on the case of Codogno - a small city in Northern Italy that has been among the most harshly hit by the pandemic. © 2021 American Automatic Control Council.

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