A Scalable Algorithm for Constructing Frequent Pattern Tree
Frequent Pattern Tree (FP-Tree) is a compact data structure of representing frequent itemsets. The construction of FP-Tree is very important prior to frequent patterns mining. However, there have been too limited efforts specifically focused on constructing FP-Tree data structure beyond from its ori...
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my.ump.umpir.66232018-02-02T03:05:41Z http://umpir.ump.edu.my/id/eprint/6623/ A Scalable Algorithm for Constructing Frequent Pattern Tree Noraziah, Ahmad Herawan, Tutut Zailani, Abdullah Mustafa, Mat Deris QA75 Electronic computers. Computer science Frequent Pattern Tree (FP-Tree) is a compact data structure of representing frequent itemsets. The construction of FP-Tree is very important prior to frequent patterns mining. However, there have been too limited efforts specifically focused on constructing FP-Tree data structure beyond from its original database. In typical FP-Tree construction, besides the prior knowledge on support threshold, it also requires two database scans; first to build and sort the frequent patterns and second to build its prefix paths. Thus, twice database scanning is a key and major limitation in completing the construction of FP-Tree. Therefore, this paper suggests scalable Trie Transformation Technique Algorithm (T3A) to convert our predefined tree data structure, Disorder Support Trie Itemset (DOSTrieIT) into FP-Tree. Experiment results through two UCI benchmark datasets show that the proposed T3A generates FP-Tree up to 3 magnitudes faster than that the benchmarked FP-Growth. IGI Global 2014 Article PeerReviewed application/pdf en http://umpir.ump.edu.my/id/eprint/6623/1/fskkp-2014-noraziah-Scalable_algorithm.pdf Noraziah, Ahmad and Herawan, Tutut and Zailani, Abdullah and Mustafa, Mat Deris (2014) A Scalable Algorithm for Constructing Frequent Pattern Tree. International Journal of Intelligent Information Technologies (IJIIT), 10 (1). pp. 42-56. ISSN 1548-3657 (print); 1548-3665 (online) http://dx.doi.org/10.4018/ijiit.2014010103 DOI: 10.4018/ijiit.2014010103 |
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QA75 Electronic computers. Computer science Noraziah, Ahmad Herawan, Tutut Zailani, Abdullah Mustafa, Mat Deris A Scalable Algorithm for Constructing Frequent Pattern Tree |
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Frequent Pattern Tree (FP-Tree) is a compact data structure of representing frequent itemsets. The construction of FP-Tree is very important prior to frequent patterns mining. However, there have been too limited efforts specifically focused on constructing FP-Tree data structure beyond from its original database. In typical FP-Tree construction, besides the prior knowledge on support threshold, it also requires two database scans; first to build and sort the frequent patterns and second to build its prefix paths. Thus, twice database scanning is a key and major limitation in completing the construction of FP-Tree. Therefore, this paper suggests scalable Trie Transformation Technique Algorithm (T3A) to convert our predefined tree data structure, Disorder Support Trie Itemset (DOSTrieIT) into FP-Tree. Experiment results through two UCI benchmark datasets show that the proposed T3A generates FP-Tree up to 3 magnitudes faster than that the benchmarked FP-Growth. |
format |
Article |
author |
Noraziah, Ahmad Herawan, Tutut Zailani, Abdullah Mustafa, Mat Deris |
author_facet |
Noraziah, Ahmad Herawan, Tutut Zailani, Abdullah Mustafa, Mat Deris |
author_sort |
Noraziah, Ahmad |
title |
A Scalable Algorithm for Constructing Frequent Pattern Tree |
title_short |
A Scalable Algorithm for Constructing Frequent Pattern Tree |
title_full |
A Scalable Algorithm for Constructing Frequent Pattern Tree |
title_fullStr |
A Scalable Algorithm for Constructing Frequent Pattern Tree |
title_full_unstemmed |
A Scalable Algorithm for Constructing Frequent Pattern Tree |
title_sort |
scalable algorithm for constructing frequent pattern tree |
publisher |
IGI Global |
publishDate |
2014 |
url |
http://umpir.ump.edu.my/id/eprint/6623/1/fskkp-2014-noraziah-Scalable_algorithm.pdf http://umpir.ump.edu.my/id/eprint/6623/ http://dx.doi.org/10.4018/ijiit.2014010103 |
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13.211869 |