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An improved fruit fly optimization algorithm to solve the homogeneous fuzzy series-parallel redundancy allocation problem under discount strategies

机译:一种解决折扣策略下齐次模糊串并联冗余分配问题的改进果蝇优化算法

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In this paper, a mathematical formulation is first derived for a homogenous fuzzy series-parallel redundancy allocation problem, where both the system and its subsystems can only take two states of complete perfect and complete failure. Identical redundant components are included in order to achieve desirable system reliability. The components of each subsystem characterized by their cost, weight, and reliability, are purchased from the market under all-unit discount and incremental quantity discount strategies. The goal is to find the optimum combination of the number of components for each subsystem that maximizes the system reliability under total fuzzy cost and weight constraints. An improved fruit fly optimization algorithm (IFOA) is proposed to solve the problem, where a particle swarm optimization, a genetic algorithm, and a Tabu search algorithm are utilized to validate the results obtained. These algorithms are the most common ones in the literature to solve series-parallel redundancy allocation problems. Moreover, design of experiments using the Taguchi approach is employed to calibrate the parameters of the algorithms. At the end, some numerical examples are solved to demonstrate the applicability of the proposed methodology. The results are generally in favor IFOA.
机译:在本文中,首先为同质模糊串并联冗余分配问题推导了数学公式,其中系统及其子系统都只能处于完全失效和完全失效两种状态。包括相同的冗余组件,以实现所需的系统可靠性。每个子系统的组件都以成本,重量和可靠性为特征,这些组件是从市场上以全单位折扣和增量数量折扣策略购买的。目的是找到每个子系统的组件数量的最佳组合,以在总的模糊成本和重量约束下最大化系统可靠性。提出了一种改进的果蝇优化算法(IFOA),利用粒子群算法,遗传算法和禁忌搜索算法对所得结果进行验证。这些算法是文献中解决串并联冗余分配问题的最常用算法。此外,采用Taguchi方法进行的实验设计用于校准算法参数。最后,通过数值算例验证了所提出方法的适用性。结果总体上有利于IFOA。

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