Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models
碩士 === 南台科技大學 === 資訊管理系 === 96 === Group purchasing is the activity in which people who desire to buy the same merchandises join together to bargain or negotiate with sellers for a better price. Similarly, network-group purchasing is the one that recruits buyers through network so as to form a grea...
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ndltd-TW-096STUT03960202016-11-22T04:12:36Z http://ndltd.ncl.edu.tw/handle/99372343633991570534 Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models 運用KGA演算法為基礎的偏好分群支援網路群體採購模式 LIN YUKUN 林由堃 碩士 南台科技大學 資訊管理系 96 Group purchasing is the activity in which people who desire to buy the same merchandises join together to bargain or negotiate with sellers for a better price. Similarly, network-group purchasing is the one that recruits buyers through network so as to form a great purchasing demand for the same purpose. However, network-group purchasing has the following problems: (a) taking a long time to recruit enough buyers; (b) not easy for buyers to have a consensus for the bargaining or negotiation strategies; (c) taking a long time to bargain or negotiate. K-means algorithm is one that best represents of clustering algorithms. However, its critical shortcoming is that it is vulnerable for the regional solutions. To improve this problem, Sanghamitra Bandyopadhyay proposed a genetic algorithm that incorporates with K-means algorithm since genetic algorithms can solve the problem of regional solutions. This proposed algorithm is called K-means Genetic Algorithm (KGA). To improve the problems of network-group purchasing, this research clusters the preference attributes of buyers in the database. Based on KGA, the center of each cluster is defined as a gene to conduct the clustering. After the initial clustering, if there are not enough buyers in some clusters, clusters will continue to integrate to form a greater purchasing demand until the number of buyers in each cluster is good enough to bargain or negotiate. It is supposed that the center of each cluster represents the preferences of the cluster. In order to verify, two things will be done: (a) each center will be rounded up and down because the preference attributes must be integers; (b) hypothesis testing is used to check whether or not the rounded center is a good candidate to represent the preferences of the cluster; if not, the mode of each preference attribute of the cluster will be used instead. With the results, the corresponding merchandise will be recommended to the buyers of the cluster for the future network-group purchasing. Ping-Wen Chen 陳炳文 2008 學位論文 ; thesis 58 zh-TW |
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碩士 === 南台科技大學 === 資訊管理系 === 96 === Group purchasing is the activity in which people who desire to buy the same merchandises join together to bargain or negotiate with sellers for a better price. Similarly, network-group purchasing is the one that recruits buyers through network so as to form a great purchasing demand for the same purpose. However, network-group purchasing has the following problems: (a) taking a long time to recruit enough buyers; (b) not easy for buyers to have a consensus for the bargaining or negotiation strategies; (c) taking a long time to bargain or negotiate.
K-means algorithm is one that best represents of clustering algorithms. However, its critical shortcoming is that it is vulnerable for the regional solutions. To improve this problem, Sanghamitra Bandyopadhyay proposed a genetic algorithm that incorporates with K-means algorithm since genetic algorithms can solve the problem of regional solutions. This proposed algorithm is called K-means Genetic Algorithm (KGA).
To improve the problems of network-group purchasing, this research clusters the preference attributes of buyers in the database. Based on KGA, the center of each cluster is defined as a gene to conduct the clustering. After the initial clustering, if there are not enough buyers in some clusters, clusters will continue to integrate to form a greater purchasing demand until the number of buyers in each cluster is good enough to bargain or negotiate.
It is supposed that the center of each cluster represents the preferences of the cluster. In order to verify, two things will be done: (a) each center will be rounded up and down because the preference attributes must be integers; (b) hypothesis testing is used to check whether or not the rounded center is a good candidate to represent the preferences of the cluster; if not, the mode of each preference attribute of the cluster will be used instead. With the results, the corresponding merchandise will be recommended to the buyers of the cluster for the future network-group purchasing.
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Ping-Wen Chen |
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Ping-Wen Chen LIN YUKUN 林由堃 |
author |
LIN YUKUN 林由堃 |
spellingShingle |
LIN YUKUN 林由堃 Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models |
author_sort |
LIN YUKUN |
title |
Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models |
title_short |
Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models |
title_full |
Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models |
title_fullStr |
Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models |
title_full_unstemmed |
Using KGA Algorithm-based Preference Clustering to Support Network Group Purchasing Models |
title_sort |
using kga algorithm-based preference clustering to support network group purchasing models |
publishDate |
2008 |
url |
http://ndltd.ncl.edu.tw/handle/99372343633991570534 |
work_keys_str_mv |
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