Soltanisehat Leili, Barker Kash, González Andrés D
School of Finance and Operations, University of Tulsa, Tulsa, Oklahoma, USA.
School of Industrial and Systems Engineering, University of Oklahoma, Norman, Oklahoma, USA.
Risk Anal. 2024 Dec;44(12):2906-2934. doi: 10.1111/risa.14143. Epub 2023 Apr 25.
The health and economic crisis caused by the COVID-19 pandemic highlights the necessity for a deeper understanding and investigation of state- and industry-level mitigation policies. While different control strategies in the early stages, such as lockdowns and school and business closures, have helped decrease the number of infections, these strategies have had an adverse economic impact on businesses and some controversial impacts on social justice. Therefore, optimal timing and scale of closure and reopening strategies are required to prevent both different waves of the pandemic and the negative socioeconomic impact of control strategies. This article proposes a novel multiobjective mixed-integer linear programming formulation, which results in the optimal timing of closure and reopening of states and industries in each. The three objectives being pursued include: (i) the epidemiological impact of the pandemic in terms of the percentage of the infected population; (ii) the social vulnerability index of the pandemic policy based on the vulnerability of communities to getting infected, and for losing their job; and (iii) the economic impact of the pandemic based on the inoperability of industries in each state. The proposed model is implemented on a dataset that includes 50 states, the District of Columbia, and 19 industries in the United States. The Pareto-optimal solutions suggest that for any control decision (state and industry closure or reopening), the economic impact and the epidemiological impact change in the opposite direction.
由新冠疫情引发的健康和经济危机凸显了深入理解和研究州及行业层面缓解政策的必要性。虽然早期的不同控制策略,如封锁以及学校和企业关闭,有助于减少感染人数,但这些策略对企业产生了不利的经济影响,并且对社会正义产生了一些有争议的影响。因此,需要有最佳的关闭和重新开放策略的时机与规模,以防止疫情的不同波次以及控制策略对社会经济产生负面影响。本文提出了一种新颖的多目标混合整数线性规划公式,其得出了各州及各行业关闭和重新开放的最佳时机。所追求的三个目标包括:(i)就感染人口百分比而言的疫情流行病学影响;(ii)基于社区感染和失业脆弱性的疫情政策社会脆弱性指数;(iii)基于各州各行业无法运营情况的疫情经济影响。所提出的模型在美国包含50个州、哥伦比亚特区和19个行业的数据集上实施。帕累托最优解表明,对于任何控制决策(州和行业关闭或重新开放),经济影响和流行病学影响呈相反方向变化。