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Combining simulation with a GRASP metaheuristic for solving the permutation flow-shop problem with stochastic processing times

机译:将仿真与GRASP元启发式方法相结合,以解决具有随机处理时间的置换流水车间问题

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Greedy Randomized Adaptive Search Procedures (GRASP) are among the most popular metaheuristics for the solution of combinatorial optimization problems. While GRASP is a relatively simple and efficient framework to deal with deterministic problem settings, many real-life applications experience a high level of uncertainty concerning their input variables or even their optimization constraints. When properly combined with the right metaheuristic, simulation (in any of its variants) can be an effective way to cope with this uncertainty. In this paper, we present a simheuristic algorithm that integrates Monte Carlo simulation into a GRASP framework to solve the permutation flow shop problem (PFSP) with random processing times. The PFSP is a well-known problem in the supply chain management literature, but most of the existing work considers that processing times of tasks in machines are deterministic and known in advance, which in some real-life applications (e.g., project management) is an unrealistic assumption.
机译:贪婪随机自适应搜索过程(GRASP)是解决组合优化问题最流行的元启发式算法。尽管GRASP是一个用于处理确定性问题设置的相对简单有效的框架,但许多实际应用程序在输入变量甚至优化约束方面都存在很大的不确定性。当与正确的元启发法适当地结合时,模拟(以其任何变体形式)可能是应对这种不确定性的有效方法。在本文中,我们提出了一种模拟算法,该算法将蒙特卡洛模拟集成到GRASP框架中,以解决具有随机处理时间的置换流水车间问题(PFSP)。 PFSP是供应链管理文献中的一个众所周知的问题,但是大多数现有工作都认为机器中任务的处理时间是确定性的,并且事先知道,在某些实际应用中(例如项目管理),一个不现实的假设。

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