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Modeling of Fuzzy Rule-base Algorithm for the Time Dependent Traveling Salesman Problem

机译:时间相关的旅行商问题的模糊规则库算法建模

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The Traveling Salesman Problem (TSP) is one of the most extensively studied NP-hard graph search problems. In the literature, there have been numerous published attempts, applying various approaches in order to find the optimum (least cost) or semi optimum solution. Time Dependent Traveling Salesman Problem (TD TSP) is one of the most sufficient extensions and modifications of the original TSP problem. In TD TSP the costs of edges between nodes varies, they are assigned higher cost in the traffic jam region, such as city center or during the rush hour periods. In this paper, we introduce an even more realistic approach, the 3FTD TSP (Triple Fuzzy Time Dependent Traveling Salesman Problem); a fuzzified model of the original TD TSP. The 3FTD TSP presents a variation of the TD TSP utilizing fuzzy values in the cost between two nodes (shops, cities, etc.), the geographical areas of the traffic jam region, and also the rush hour period. The goal is to give a practically useful and realistic alternative of the basic TD TSP problem. In order to calculate the (quasi-) optimum solution, the Discrete Bacterial Memetic Evolutionary Algorithm was used, since it has been proven to be rather efficient (and predictably) in a wide range of NP-hard problems, including the original TSP and the TD TSP as well. The results from the runs based on the extensions of the family of benchmarks generated from the original TD TSP benchmark data set showed rather good and credible initial results.
机译:旅行推销员问题(TSP)是最广泛研究的NP硬图搜索问题之一。在文献中,有许多公布的尝试,应用了各种方法,以找到最佳(最低成本)或半最佳解决方案。时间依赖旅行推销员问题(TD TSP)是原始TSP问题的最大扩展和修改之一。在TD TSP中,节点之间的边缘的成本变化,它们在交通卡纸区域(如市中心)或在高峰时段期间分配更高的成本。在本文中,我们介绍了一种更现实的方法,3FTD TSP(三重模糊时间依赖旅行推销员问题);原始TD TSP的模糊模型。 3FTD TSP在两个节点(商店,城市等)之间的成本,交通拥堵区域的地理区域,以及高峰时段的成本中,使用模糊值的TD TSP的变化。目标是给出基本TD TSP问题的实际上有用和现实的替代方案。为了计算(准)最佳解决方案,使用离散的细菌膜进化算法,因为它已被证明是在广泛的NP硬问题中具有相当高的(并且可预测的),包括原始TSP和TD TSP也是如此。基于原始TD TD基准数据集生成的基准族的扩展的运行结果显示了相当好且可信的初始结果。

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