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Study on the convergence of converse ant colony algorithm for Job Shop Scheduling Problem

机译:作业车间调度问题的逆蚁群算法收敛性研究

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A hybrid algorithm of converse ant colony optimization (HCACO) was proposed by Markov chain theory, which was applied to enhance the performance of the intelligence optimization algorithm for resolving Job Shop Scheduling Problem and overcome the disadvantages of the slow convergence speed and stagnation behavior when solving Job Shop Scheduling Problem as well. In order to improve the probability of escaping from the local optimization, we inducted converse ants into the ant colony. Meanwhile, each solution of ACO with certain probability pursued the process of parallel SA algorithm to accelerate the coverage speed and improve the quality of solutions of Job Shop Scheduling Problem. Under the guidance of the above converge theory, we found the optimums of FT10, LA19 and LA38 in a shorter period when we applied HCACO to 13 typical benchmarks Job Shop Scheduling Problems, which demonstrated the convergence and effectiveness both in theory and practice.
机译:利用马尔可夫链理论提出了一种逆向蚁群优化混合算法(HCACO),以提高智能优化算法解决作业车间调度问题的性能,克服了求解时收敛速度慢和停滞行为的弊端。作业车间调度问题也是如此。为了提高逃避局部优化的可能性,我们将逆向蚂蚁引入了蚁群。同时,ACO的每个解决方案都有一定的概率采用并行SA算法的过程,以加快覆盖速度,提高Job Shop调度问题的解决方案的质量。在上述收敛理论的指导下,当我们将HCACO应用于13个典型基准Job Shop Scheduling Problem时,我们在较短的时间内找到了FT10,LA19和LA38的最优值,这在理论和实践上都证明了收敛性和有效性。

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