2020
DOI: 10.1111/risa.13605
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Optimization of Sampling for Monitoring Chemicals in the Food Supply Chain Using a Risk‐Based Approach: The Case of Aflatoxins and Dioxins in the Dutch Dairy Chain

Abstract: Food safety monitoring faces the challenge of tackling multiple chemicals along the various stages of the food supply chain. Our study developed a methodology for optimizing sampling for monitoring multiple chemicals along the dairy supply chain. We used a mixed integer nonlinear programming approach to maximize the performance of the sampling in terms of reducing the risk of the potential disability adjusted life years (DALYs) in the population. Decision variables are the number of samples collected and analy… Show more

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Cited by 15 publications
(20 citation statements)
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“…Optimization of food safety monitoring from cost‐effectiveness perspective is a relevant topic of food safety economics. These problems aim to minimize monitoring costs or maximize effectiveness given some constraints and can be formulated by mathematical programming (Focker et al., 2019b; Lascano‐Alcoser et al., 2013; Lascano‐Alcoser et al., 2014; Wang et al., 2020). In this study, we use integer programming (IP) to minimize food safety monitoring costs by given certain constraints, and generally IP problem could be expressed as follows: ObjectivefunctionMin:0.16emf()x1xn,$$\begin{equation}{\rm{Objective\; function\; Min}}:\,f\left( {{x}_1 \ldots \ldots {x}_n} \right),\end{equation}$$ Constraintsbold-italicG()x1xnbadbreak≤bold-italicb,$$\begin{equation}{\rm{Constraints }}{\bm{G}}\left( {{x}_{1} \ldots \ldots {x}_n} \right) {\le} {\bm{b}},\end{equation}$$ xminbadbreak≤x1xngoodbreak≤xmax,$$\begin{equation}{x}_{{\rm{min}}} \le {x}_1 \ldots \ldots {x}_n \le {x}_{{\rm{max}}},\end{equation}$$ x1xnZn,$$\begin{equation}{x}_1 \ldots \ldots {x}_n \in {Z}^n,\end{equation}$$…”
Section: Methodsmentioning
confidence: 99%
See 3 more Smart Citations
“…Optimization of food safety monitoring from cost‐effectiveness perspective is a relevant topic of food safety economics. These problems aim to minimize monitoring costs or maximize effectiveness given some constraints and can be formulated by mathematical programming (Focker et al., 2019b; Lascano‐Alcoser et al., 2013; Lascano‐Alcoser et al., 2014; Wang et al., 2020). In this study, we use integer programming (IP) to minimize food safety monitoring costs by given certain constraints, and generally IP problem could be expressed as follows: ObjectivefunctionMin:0.16emf()x1xn,$$\begin{equation}{\rm{Objective\; function\; Min}}:\,f\left( {{x}_1 \ldots \ldots {x}_n} \right),\end{equation}$$ Constraintsbold-italicG()x1xnbadbreak≤bold-italicb,$$\begin{equation}{\rm{Constraints }}{\bm{G}}\left( {{x}_{1} \ldots \ldots {x}_n} \right) {\le} {\bm{b}},\end{equation}$$ xminbadbreak≤x1xngoodbreak≤xmax,$$\begin{equation}{x}_{{\rm{min}}} \le {x}_1 \ldots \ldots {x}_n \le {x}_{{\rm{max}}},\end{equation}$$ x1xnZn,$$\begin{equation}{x}_1 \ldots \ldots {x}_n \in {Z}^n,\end{equation}$$…”
Section: Methodsmentioning
confidence: 99%
“…Optimization of food safety monitoring from costeffectiveness perspective is a relevant topic of food safety economics. These problems aim to minimize monitoring costs or maximize effectiveness given some constraints and can be formulated by mathematical programming (Focker et al, 2019b;Lascano-Alcoser et al, 2013;Lascano-Alcoser et al, 2014;Wang et al, 2020). In this study, we use integer programming (IP) to minimize food safety monitoring costs by given certain constraints, and generally IP problem could be expressed as follows:…”
Section: Food Safety Monitoring Costs Minimized By Mathematical Progr...mentioning
confidence: 99%
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“…There are many open research problems in this area, including studying how tests should be allocated at various supply chain points and how to incentivize safety through the formulation of optimization frameworks. One of the first examples of this work is in Wang et al (2020), where testing for aflatoxins and dioxins was evaluated across the Dutch dairy supply chain.…”
Section: Research Directions and Opportunitiesmentioning
confidence: 99%