2014
DOI: 10.1016/j.jmsy.2013.10.002
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A mathematical programming model for manufacturing cell formation to develop multiple configurations

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Cited by 32 publications
(23 citation statements)
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“…According to the mathematical model established, the layout of the MCs can still ensure that the logistics path is in the optimized state when the number of products of the MCs changes within a certain range, as it considers the uncertainty of demand in the model. When new products are introduced into the MCs, it can effectively avoid the frequent crosscell routines of new products by distributing high flexible machines in the layout, which is guaranteed by (2). Therefore, when new products are introduced frequently, the logistics path of the entire cell is still in a more optimized state.…”
Section: Fixed Demandmentioning
confidence: 99%
See 1 more Smart Citation
“…According to the mathematical model established, the layout of the MCs can still ensure that the logistics path is in the optimized state when the number of products of the MCs changes within a certain range, as it considers the uncertainty of demand in the model. When new products are introduced into the MCs, it can effectively avoid the frequent crosscell routines of new products by distributing high flexible machines in the layout, which is guaranteed by (2). Therefore, when new products are introduced frequently, the logistics path of the entire cell is still in a more optimized state.…”
Section: Fixed Demandmentioning
confidence: 99%
“…With the intensification of market competition and the developing trend of the manufacturing system towards digitization, networking, and intelligence, the highly flexible manufacturing cells, especially numerically controlled (NC) manufacturing cells (MC), are becoming one of the most important manufacturing modes dealing with dynamic production environment [1,2].…”
Section: Introductionmentioning
confidence: 99%
“…These include mathematical programming techniques that optimize a specific algebraic objective function of specific decision variables (Chryssolouris, 2006). These exact methods converge to a single solution which is sometimes not feasible due to some unpractical condition not being considered in the model (Shiyas and Pillai, 2014). For this reason, the generation of alternative configurations that can be further scrutinized by the designer can potentially lead to a more effective decision-support tool.…”
Section: A) State Of the Artmentioning
confidence: 99%
“…They solved this multi-objective model with NSGAII in order to getting Pareto optimal solutions. Shiyas et al [38] presented and analyzed a mathematical model for the design of manufacturing cells, which considered two conflicting objectives such as the heterogeneity of cells and the intercellular moves. A genetic algorithm (GA) based solution methodology developed for solving the model using an optimization package.…”
Section: Multi-objective Approaches In Cmsmentioning
confidence: 99%