2016
DOI: 10.1080/18756891.2016.1204125
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Maximizing comfort in Assembly Lines with temporal, spatial and ergonomic attributes

Abstract: We aim at maximizing the comfort of operators in mixed-model assembly lines. To achieve this goal, we evaluate two assembly line balancing models: the first that minimizes the maximum ergonomic risk and the second one that minimizes the average absolute deviations of ergonomic risk. Through a case study we compare the results of the two models by two different resolution procedures: the Mixed Integer Linear Programming (MILP) and Greedy Randomized Adaptive Search Procedures (GRASP). Although linear programming… Show more

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Cited by 31 publications
(12 citation statements)
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“…(i) Minimizing both objectives simultaneously (ii) Subordinating one objective to the other one (iii) Solving the problem mono-objectively and determining the other objective afterwards In accordance with the second way, and taking the previous work (Bautista et al, 2016a) as a reference, a mathematical model to minimize the maximum ergonomic risk of the line first, and then, the ergonomic risk dispersion between workstations, is presented. Specifically, in this work, the ergonomic risk dispersion is measured through the standard deviation, unlike Bautista et al (2016a), where the average absolute deviation was considered. The parameters, variables, and the mathematical model formulation are shown below:…”
Section: Mathematical Model: Min R_sd(r)mentioning
confidence: 99%
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“…(i) Minimizing both objectives simultaneously (ii) Subordinating one objective to the other one (iii) Solving the problem mono-objectively and determining the other objective afterwards In accordance with the second way, and taking the previous work (Bautista et al, 2016a) as a reference, a mathematical model to minimize the maximum ergonomic risk of the line first, and then, the ergonomic risk dispersion between workstations, is presented. Specifically, in this work, the ergonomic risk dispersion is measured through the standard deviation, unlike Bautista et al (2016a), where the average absolute deviation was considered. The parameters, variables, and the mathematical model formulation are shown below:…”
Section: Mathematical Model: Min R_sd(r)mentioning
confidence: 99%
“…To define the neighborhood of a solution, and how to explore it 3. To define the stopping criterion based on runtime or number of iterations Specifically, the GRASP proposed in this paper is similar to that in Bautista et al (2016a). However, in this work, the main goal is to minimize the ergonomic risk of the critical workstation (station with greatest risk), and subject to this first objective, the second goal is to minimize the standard deviation (SD) from the ergonomic risks of the assembly line.…”
Section: Grasp For Solving the Min R_sd(r) Problemmentioning
confidence: 99%
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