Implementasi Algoritma Cheapest Insertion Heuristic (CIH) dalam Penyelesaian Travelling Salesman Problem (TSP)

Rio Guntur Utomo, D. Maylawati, C. Alam
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引用次数: 7

Abstract

Traveling salesman problem (TSP) is the problem of a salesman to visit the city of each city connected to each other and there is the weight of travel between the cities so as to form a complete weighted graph. Departing from a certain initial city, a salesman had to visit (n-1) another city exactly once and return on the initial city of departure. The purpose of TSP is to find the route of all cities with minimum total weight.Many algorithms have been found to solve the TSP, one of which is the Cheapest Insertion Heuristic (CIH) algorithm in the process of inserting weighted steps obtained from the equation c (i, k, j) = d (i, k) + d (k, j) - d (i, j). This algorithm provides different travel routes depending on the order of insertion of cities on the subtour in question.In this final project, the writer took the problem of distribution route of mineral water of al-ma'some 240 ml cup type, with vehicle capacity to meet 1200 carton and have different customer / agent demand that is the distance of depot and agent far from each other, distribution costs.
最小插入启发式算法(CIH)在penyelesian旅行商问题(TSP)中的实现
旅行推销员问题(TSP)是一个推销员访问城市的问题,每个城市之间相互连接,并且有城市之间的旅行权,从而形成一个完整的加权图。从某个初始城市出发,推销员必须访问(n-1)另一个城市恰好一次,并在初始出发城市返回。TSP的目的是找出总权重最小的所有城市的路线。求解TSP的算法有很多,其中最便宜的插入启发式算法(CIH)在插入加权步骤的过程中,由方程c (i, k, j) = d (i, k) + d (k, j) - d (i, j)得到。该算法根据所讨论的子路线上城市的插入顺序提供不同的旅行路线。在本次final project中,笔者选取了al-ma’some 240 ml杯型矿泉水的配送路线问题,车辆容量满足1200箱,且客户/代理商需求不同,即仓库与代理商距离较远,配送成本较高。
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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