2021
DOI: 10.1016/j.jclepro.2021.127922
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A bi-objective robust optimization approach for the management of infectious wastes with demand uncertainty during a pandemic

Abstract: The current global COVID-19 pandemic attracts public attention to the management of waste generated by health-care activities. Due to the hazardous nature, infectious waste requires the design of a multi-tiered system to provide cost-efficient and eco-friendly services of waste collection, transportation, treatment, and final disposal. However, the impact of uncertainties has not been well studied in the existing literature. Considering the presence of random waste generation during a pandemic, we aim to answe… Show more

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Cited by 37 publications
(28 citation statements)
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“…Uncertainty: Considering the uncertainty in VRP operations during a pandemic, the focus was mainly placed on stochastic customer demand [77,[79][80][81]88,99]. Therefore, fuzzy chance-constrained programming [81], scenario-based approaches [77], and Monte Carlo simulation [99] were utilized to address the severe demand uncertainty. Another stochastic parameter, travel time, was investigated in Shen et al [66], and stochastic programming was used to determine the value of travel time.…”
Section: Solution Methodsmentioning
confidence: 99%
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“…Uncertainty: Considering the uncertainty in VRP operations during a pandemic, the focus was mainly placed on stochastic customer demand [77,[79][80][81]88,99]. Therefore, fuzzy chance-constrained programming [81], scenario-based approaches [77], and Monte Carlo simulation [99] were utilized to address the severe demand uncertainty. Another stochastic parameter, travel time, was investigated in Shen et al [66], and stochastic programming was used to determine the value of travel time.…”
Section: Solution Methodsmentioning
confidence: 99%
“…Note that only one work introduced dynamism in the weights, which were dependent on the real-time information of customers' request [85]. Other decomposition-based methods such as Chebyshev method [52], Membership function [82] and Goal Programming(GP) [77,81,105] were also utilized to construct a compromising model for solving multi-objectives problems.…”
Section: Solution Methodsmentioning
confidence: 99%
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