帶有限等待的柔性流水車間調(diào)度問題研究
[Abstract]:Flexible flow shop scheduling problem with waiting constraints widely exists in the real production environment. The study of scheduling methods has an important impact on the production management and control system of enterprises. In this paper, with the objective of minimizing the total weighted completion time or the maximum completion time, the flexible flow-shop scheduling problem with the constraint of waiting time between processes is studied, and the solution method that accords with the characteristics of the problem is discussed. For the finite wait FFS problem with the goal of minimizing the total weighted completion time, an integer programming model is established, and a hybrid genetic algorithm with penalty function method is proposed. The penalty function method counts the number of times that each individual in the iterative population violates the constraint conditions to judge the position of the different constraints, which is helpful for the algorithm to reach the feasible solution area in the early stage of searching and to find the most satisfactory solution in the later stage. The simulation results show that the algorithm overcomes the shortcomings of the traditional genetic method and not only has a strong global convergence, but also has a faster optimization speed. It is an effective algorithm to solve flexible flow shop scheduling. In this paper, a hybrid integer programming model is established for the job-shop scheduling problem with the minimum maximum completion time and the objective function is to minimize the maximum completion time. A genetic algorithm is proposed to construct the initial solution of the problem. The method of job-based chromosome coding is presented to simplify the operation of genetic algorithm. The simulation results of two-stage and multi-stage zero-wait FFS scheduling problems show that the genetic algorithm is feasible and effective in solving large-scale FFS scheduling problems.
【學(xué)位授予單位】:鄭州大學(xué)
【學(xué)位級別】:碩士
【學(xué)位授予年份】:2014
【分類號】:TB497
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