TY - JOUR
T1 - A simheuristic algorithm to set up starting times in the stochastic parallel flowshop problem
AU - Hatami, Sara
AU - Calvet, Laura
AU - Fernández-Viagas, Victor
AU - Framiñán, José M.
AU - Juan, Angel A.
N1 - Publisher Copyright:
© 2018 Elsevier B.V.
PY - 2018/8
Y1 - 2018/8
N2 - This paper addresses the parallel flowshop scheduling problem with stochastic processing times, where a product composed of several components has to be finished at a particular moment. These components are processed in independent parallel factories, and each factory can be modeled as a permutation flowshop. The processing time of each operation at each factory is a random variable following a given probability distribution. The aim is to find the robust starting time of the operations at each factory in a way that all the components of the product are completed on a given deadline with a user-defined probability. A simheuristic algorithm is proposed in order to minimize each of the following key performance indicators: (i) the makespan in the deterministic version; and (ii) the expected makespan or a makespan percentile in the stochastic version. A set of computational experiments are carried out to illustrate the performance of the proposed methodology by comparing the outputs under different levels of stochasticity.
AB - This paper addresses the parallel flowshop scheduling problem with stochastic processing times, where a product composed of several components has to be finished at a particular moment. These components are processed in independent parallel factories, and each factory can be modeled as a permutation flowshop. The processing time of each operation at each factory is a random variable following a given probability distribution. The aim is to find the robust starting time of the operations at each factory in a way that all the components of the product are completed on a given deadline with a user-defined probability. A simheuristic algorithm is proposed in order to minimize each of the following key performance indicators: (i) the makespan in the deterministic version; and (ii) the expected makespan or a makespan percentile in the stochastic version. A set of computational experiments are carried out to illustrate the performance of the proposed methodology by comparing the outputs under different levels of stochasticity.
KW - Combinatorial optimization
KW - Metaheuristics
KW - Parallel scheduling problem
KW - Simheuristics
KW - Stochastic scheduling problem
UR - https://www.scopus.com/pages/publications/85046884234
U2 - 10.1016/j.simpat.2018.04.005
DO - 10.1016/j.simpat.2018.04.005
M3 - Article
AN - SCOPUS:85046884234
SN - 1569-190X
VL - 86
SP - 55
EP - 71
JO - Simulation Modelling Practice and Theory
JF - Simulation Modelling Practice and Theory
ER -