Optimization of the Ant Colony System Algorithm to Search for Distance and Shortest Routes on Travel Salesman Problems

Paryati
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Abstract

: The travel salesman problem is a combinatorial optimization problem that is very well-known in graph theory. The travel salesman problem is categorized as a difficult problem when viewed from a computational point of view. Also includes the classic "NP-Complete" problem because it has been studied for decades. TSP can be viewed as a matter of finding the shortest route that must be taken by someone who departs from his hometown to visit each city exactly once and then returns to his hometown of departure. In the travel salesman problem, the colony can coordinate through a very simple interaction, through this interaction, the colony is known to be able to solve very difficult problems. So, the method used to solve this TSP problem, using the Ant System algorithm is modified to the Ant Colony System Algorithm, to improve its performance on larger TSP problems. The main principle used in the AS algorithm is still used in the Ant Colony System algorithm, namely the use of positive feedback through the use of pheromones. A pheromone placed along the route is intended, so that the ants are more interested in taking that route. So that the best solution later, has a high concentration of pheromones. In order not to get trapped in the local optimal, negative feedback is used in the form of pheromone evaporation. While the main differences between the Ant System and Ant Colony System algorithms are different state transition rules, different global pheromone renewal rules, and the addition of local pheromone renewal rules. With this modification, the optimization results on the TSP obtained will be better, and get the shortest route in the minimum possible time. Based on the results of the system trials that have been carried out, it shows that the ant algorithm, both Ant Colony System and Ant System can be applied to the Travel Salesmen Problem. The Ant Colony System algorithm still has a faster search time than the Ant System algorithm and the difference is quite large.
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蚁群算法在旅行推销员问题中寻找距离和最短路线的优化
旅行推销员问题是图论中一个非常有名的组合优化问题。从计算的角度来看,旅行推销员问题是一个困难的问题。还包括经典的“np完全”问题,因为它已经被研究了几十年。TSP可以被看作是一个人从他的家乡出发去每个城市只访问一次,然后返回他的出发地所必须走的最短路线的问题。在旅行推销员问题中,群体可以通过非常简单的互动进行协调,通过这种互动,已知群体能够解决非常困难的问题。因此,用于解决该TSP问题的方法,采用蚁群系统算法修改为蚁群系统算法,以提高其在更大的TSP问题上的性能。AS算法中使用的主要原理仍然是蚁群系统算法中使用的,即通过使用信息素来使用正反馈。在路线上放置信息素是为了让蚂蚁更有兴趣走这条路线。所以最好的溶液,有高浓度的信息素。为了不陷入局部最优,采用了信息素蒸发形式的负反馈。而蚂蚁系统算法与蚁群系统算法的主要区别在于不同的状态转移规则,不同的全局信息素更新规则,以及增加局部信息素更新规则。改进后的TSP优化效果更好,在最短的时间内得到最短的路线。系统试验结果表明,蚂蚁算法、蚁群系统和蚂蚁系统都可以应用于旅行商问题。蚁群算法仍然比蚁群算法有更快的搜索时间,而且差距很大。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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