Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm

碩士 === 國立臺北科技大學 === 商業自動化與管理研究所 === 96 === Vehicle Routing Problem (VRP) has been a focus topic for many researches. VRP plays an important role in the vehicle dispatching. In practice, how to minimize the time and cost so as to enhance the service quality is an important part vehicle dispatching. V...

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Main Authors: Chi-Hung Lin, 林繼弘
Other Authors: 林逾先
Format: Others
Language:zh-TW
Published: 2008
Online Access:http://ndltd.ncl.edu.tw/handle/pxkgy4
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spelling ndltd-TW-096TIT056820022019-07-25T04:46:33Z http://ndltd.ncl.edu.tw/handle/pxkgy4 Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm 車輛路徑問題:比較節省法與掃描法在不同節點數量與車輛載重限制下之求解優劣 Chi-Hung Lin 林繼弘 碩士 國立臺北科技大學 商業自動化與管理研究所 96 Vehicle Routing Problem (VRP) has been a focus topic for many researches. VRP plays an important role in the vehicle dispatching. In practice, how to minimize the time and cost so as to enhance the service quality is an important part vehicle dispatching. VRP is proven to be NP-hard. Most solution approaches to VRP are heuristic algorithms aiming at resource saving and time efficient. In this research, we compare two popular VRP heuristics, namely, Clark-Wright Savings Algorithm and Sweep Algorithm in solving different types of VRP problems. These two heuristic algorithms are first coded. They are then tested on a set of VRP test problems with different number of node and vehicle capacity. Based on the results of our computational experiment, we found that no matter how many number of node we test, when the vehicle capacity was minimize, the Sweep Algorithm is more efficient than Savings Algorithm. When the vehicle capacity increase the Savings Algorithm will become more efficient than Sweep Algorithm. In the other word, the efficiency of Savings Algorithm will increase when the vehicle capacity increase. 林逾先 2008 學位論文 ; thesis 83 zh-TW
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description 碩士 === 國立臺北科技大學 === 商業自動化與管理研究所 === 96 === Vehicle Routing Problem (VRP) has been a focus topic for many researches. VRP plays an important role in the vehicle dispatching. In practice, how to minimize the time and cost so as to enhance the service quality is an important part vehicle dispatching. VRP is proven to be NP-hard. Most solution approaches to VRP are heuristic algorithms aiming at resource saving and time efficient. In this research, we compare two popular VRP heuristics, namely, Clark-Wright Savings Algorithm and Sweep Algorithm in solving different types of VRP problems. These two heuristic algorithms are first coded. They are then tested on a set of VRP test problems with different number of node and vehicle capacity. Based on the results of our computational experiment, we found that no matter how many number of node we test, when the vehicle capacity was minimize, the Sweep Algorithm is more efficient than Savings Algorithm. When the vehicle capacity increase the Savings Algorithm will become more efficient than Sweep Algorithm. In the other word, the efficiency of Savings Algorithm will increase when the vehicle capacity increase.
author2 林逾先
author_facet 林逾先
Chi-Hung Lin
林繼弘
author Chi-Hung Lin
林繼弘
spellingShingle Chi-Hung Lin
林繼弘
Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm
author_sort Chi-Hung Lin
title Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm
title_short Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm
title_full Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm
title_fullStr Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm
title_full_unstemmed Compare different number of node and vehicle capacity by using Savings Algorithm and Sweep Algorithm
title_sort compare different number of node and vehicle capacity by using savings algorithm and sweep algorithm
publishDate 2008
url http://ndltd.ncl.edu.tw/handle/pxkgy4
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