Mining Quantitative Association Rules with Density Constraint

碩士 === 國立臺灣師範大學 === 資訊教育研究所 === 91 === A new approach, called PQAR (Partition-based Quantitative Association Rules mining) algorithm, is proposed in this thesis for mining quantitative association rules. This approach finds out all the frequent interval itemsets that satisfy the minimum relative den...

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Main Author: 郭瑞男
Other Authors: 柯佳伶
Format: Others
Language:zh-TW
Published: 2003
Online Access:http://ndltd.ncl.edu.tw/handle/13322880493417591245
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spelling ndltd-TW-091NTNU03950152016-06-22T04:26:27Z http://ndltd.ncl.edu.tw/handle/13322880493417591245 Mining Quantitative Association Rules with Density Constraint 考慮密度限制之數值區間關聯規則探勘 郭瑞男 碩士 國立臺灣師範大學 資訊教育研究所 91 A new approach, called PQAR (Partition-based Quantitative Association Rules mining) algorithm, is proposed in this thesis for mining quantitative association rules. This approach finds out all the frequent interval itemsets that satisfy the minimum relative density requirement based on space partitioning method, and the quantitative association rules are produced from these interval itemsets. When mining frequent interval itemsets, PQAR algorithm considers not only the minimum support as the filtering condition, but also the minimum relative density to prevent finding the intervals in which data distribution is sparse. In addition, based on space partitioning method to find out the largest intervals that meet the threshold requirements, the number of qualified intervals is reduced such that the resulting rules are significant and concise. Furthermore, because the number of times to scan database is reduced possibly in PQAR algorithm, the mining time is shorten considerably than the previous approaches. The experimental results show that, when testing data sets with various supports and relative densities setting, PQAR algorithm obtains results with high accuracy and recall in most cases. Moreover, under the same accuracy condition, PQAR algorithm takes much less time than QAR algorithm. 柯佳伶 2003 學位論文 ; thesis 50 zh-TW
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language zh-TW
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description 碩士 === 國立臺灣師範大學 === 資訊教育研究所 === 91 === A new approach, called PQAR (Partition-based Quantitative Association Rules mining) algorithm, is proposed in this thesis for mining quantitative association rules. This approach finds out all the frequent interval itemsets that satisfy the minimum relative density requirement based on space partitioning method, and the quantitative association rules are produced from these interval itemsets. When mining frequent interval itemsets, PQAR algorithm considers not only the minimum support as the filtering condition, but also the minimum relative density to prevent finding the intervals in which data distribution is sparse. In addition, based on space partitioning method to find out the largest intervals that meet the threshold requirements, the number of qualified intervals is reduced such that the resulting rules are significant and concise. Furthermore, because the number of times to scan database is reduced possibly in PQAR algorithm, the mining time is shorten considerably than the previous approaches. The experimental results show that, when testing data sets with various supports and relative densities setting, PQAR algorithm obtains results with high accuracy and recall in most cases. Moreover, under the same accuracy condition, PQAR algorithm takes much less time than QAR algorithm.
author2 柯佳伶
author_facet 柯佳伶
郭瑞男
author 郭瑞男
spellingShingle 郭瑞男
Mining Quantitative Association Rules with Density Constraint
author_sort 郭瑞男
title Mining Quantitative Association Rules with Density Constraint
title_short Mining Quantitative Association Rules with Density Constraint
title_full Mining Quantitative Association Rules with Density Constraint
title_fullStr Mining Quantitative Association Rules with Density Constraint
title_full_unstemmed Mining Quantitative Association Rules with Density Constraint
title_sort mining quantitative association rules with density constraint
publishDate 2003
url http://ndltd.ncl.edu.tw/handle/13322880493417591245
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