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Solving the flight frequency programming problem with particle swarm optimization

机译:用粒子群算法解决飞行频率规划问题

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This paper proposes a PSO-FFPP algorithm based on the particle swarm optimization (PSO) framework to solve the flight frequency programming problem (FFPP). The FFPP is to determine the flight frequency for each type of aircraft on each flight route. This problem is fundamental to an airline's operational planning because it affects the airline's profit and market share greatly. The FFPP can be formulated as an integer programming problem with constraints that is very suitable to be solved by the PSO algorithm. The proposed PSO-FFPP algorithm codes the decision variables of the FFPP with real number to represent the potential solutions and defines the optimization objective as a maximization problem for the airlines profit. A constraints handling method that combines the ideas of feasible solution preserving and infeasible solution rejection is developed. This method avoids the expense of infeasibility repair or penalty, making the algorithm simple to use and easy to extend. An integer handing process is also devised to round the real number to the nearest valid integer before feasibility check and function evaluation. This process maintains the search tendency of the PSO algorithm and can help to search in a promising region for the global optimum. The feasibility of the proposed algorithm is demonstrated and compared with the Monte Carlo method and the enumeration method on a simulation case with promising results. Experiments are also conducted to investigate the factors that affect the solution quality and computational time.
机译:提出了一种基于粒子群优化(PSO)框架的PSO-FFPP算法,以解决飞行频率规划问题(FFPP)。 FFPP将确定每种飞行路线上每种飞机的飞行频率。这个问题对于航空公司的运营计划至关重要,因为它极大地影响了航空公司的利润和市场份额。 FFPP可以表述为具有约束条件的整数规划问题,非常适合用PSO算法解决。提出的PSO-FFPP算法用实数编码FFPP的决策变量以表示潜在的解决方案,并将优化目标定义为航空公司利润的最大化问题。开发了一种约束处理方法,该方法结合了可行的解法保留和不可行的解法思想。该方法避免了不可行修复或损失的费用,使算法易于使用且易于扩展。还设计了整数处理过程,以便在可行性检查和功能评估之前将实数舍入为最接近的有效整数。该过程保持了PSO算法的搜索趋势,并且可以帮助在有希望的区域中进行全局最优搜索。通过仿真,证明了该算法的可行性,并与蒙特卡罗方法和枚举方法进行了比较,结果令人满意。还进行了实验,以研究影响解决方案质量和计算时间的因素。

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