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A NEW HEURISTIC FOR TRAVELING SALESMAN PROBLEM BASED ON LCO

机译:基于LCO的旅行商问题的一种新的启发式方法。

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The Traveling Salesman Problem (TSP) is one of the most well known combinatorial optimization problem and has wide range of application. Since the TSP is NP-hard, many heuristics for the TSP have been developed. This study proposes a new heuristic for the TSP based on one of these heuristics named Local Clustering Optimization (LCO). LCO is a metaheuristic proposed by Furukawa at el. to give an accurate solution for large scale problems in a reasonable time. However, conventional LCO-based heuristics for the TSP is not suited to solving asymmetric instances. The proposed method iteratively adopts tour construction heuristics such as nearest neighbor and random insertion to get an accurate solution more efficiently for the both asymmetric and symmetric TSP. The proposed method and other heuristics are applied to benchmark instances from TSP LIB and randomly generated instances. The experiment shows the proposed method is superior to conventional LCO in terms of accuracy of the solution. However, the proposed method is inefficient for instances which are not close to Euclidean due to the same property of insertion heuristic.
机译:旅行商问题(TSP)是最著名的组合优化问题之一,具有广泛的应用范围。由于TSP是NP难解的,因此已经开发了许多针对TSP的启发式方法。这项研究基于一种称为局部聚类优化(LCO)的启发式方法,为TSP提出了一种新的启发式方法。 LCO是古河在el提出的一种元启发法。在合理的时间内为大型问题提供准确的解决方案。但是,针对TSP的传统的基于LCO的启发式方法不适用于解决非对称实例。所提出的方法迭代地采用诸如最近邻居和随机插入之类的巡回构造试探法,以针对非对称和对称TSP都更有效地获得准确的解决方案。所提出的方法和其他启发式方法适用于TSP LIB的基准实例和随机生成的实例。实验表明,该方法在精度上优于传统的LCO。然而,由于插入启发式的相同特性,所提出的方法对于不接近欧几里得的实例效率不高。

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