Attribute Reduction of Boolean Matrix in Neighborhood Rough Set Model
Neighborhood rough set is a powerful tool to deal with continuous value information systems. Graphics processing unit (GPU) computing can efficiently accelerate the calculation of the attribute reduction and approximation sets based on matrix. In this paper, we rewrite neighborhood approximation set...
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2020-09-01
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doaj-597e9475d9fc4041a294d00853cf3bba2020-11-25T03:38:19ZengAtlantis PressInternational Journal of Computational Intelligence Systems 1875-68832020-09-0113110.2991/ijcis.d.200915.004Attribute Reduction of Boolean Matrix in Neighborhood Rough Set ModelYan GaoChangwei LvZhengjiang WuNeighborhood rough set is a powerful tool to deal with continuous value information systems. Graphics processing unit (GPU) computing can efficiently accelerate the calculation of the attribute reduction and approximation sets based on matrix. In this paper, we rewrite neighborhood approximation sets in the matrix-based form. Based on the matrix-based neighborhood approximation sets, we propose the relative dependency degree of attributes and the corresponding algorithm (DBM). Furthermore, we design the reduction algorithm (ARNI) for continuous value information systems. Compared with other algorithms, ARNI can effectively remove redundant attributes, and less affect the classification accuracy. On the other hand, the experiment shows ARNI based on the matrixing rough set model can significantly speed up by GPU. The speedup is many times over the central processing unit implementation.https://www.atlantis-press.com/article/125944656/viewNeighborhood rough setBoolean matrixAttribute reductionGPU |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Yan Gao Changwei Lv Zhengjiang Wu |
spellingShingle |
Yan Gao Changwei Lv Zhengjiang Wu Attribute Reduction of Boolean Matrix in Neighborhood Rough Set Model International Journal of Computational Intelligence Systems Neighborhood rough set Boolean matrix Attribute reduction GPU |
author_facet |
Yan Gao Changwei Lv Zhengjiang Wu |
author_sort |
Yan Gao |
title |
Attribute Reduction of Boolean Matrix in Neighborhood Rough Set Model |
title_short |
Attribute Reduction of Boolean Matrix in Neighborhood Rough Set Model |
title_full |
Attribute Reduction of Boolean Matrix in Neighborhood Rough Set Model |
title_fullStr |
Attribute Reduction of Boolean Matrix in Neighborhood Rough Set Model |
title_full_unstemmed |
Attribute Reduction of Boolean Matrix in Neighborhood Rough Set Model |
title_sort |
attribute reduction of boolean matrix in neighborhood rough set model |
publisher |
Atlantis Press |
series |
International Journal of Computational Intelligence Systems |
issn |
1875-6883 |
publishDate |
2020-09-01 |
description |
Neighborhood rough set is a powerful tool to deal with continuous value information systems. Graphics processing unit (GPU) computing can efficiently accelerate the calculation of the attribute reduction and approximation sets based on matrix. In this paper, we rewrite neighborhood approximation sets in the matrix-based form. Based on the matrix-based neighborhood approximation sets, we propose the relative dependency degree of attributes and the corresponding algorithm (DBM). Furthermore, we design the reduction algorithm (ARNI) for continuous value information systems. Compared with other algorithms, ARNI can effectively remove redundant attributes, and less affect the classification accuracy. On the other hand, the experiment shows ARNI based on the matrixing rough set model can significantly speed up by GPU. The speedup is many times over the central processing unit implementation. |
topic |
Neighborhood rough set Boolean matrix Attribute reduction GPU |
url |
https://www.atlantis-press.com/article/125944656/view |
work_keys_str_mv |
AT yangao attributereductionofbooleanmatrixinneighborhoodroughsetmodel AT changweilv attributereductionofbooleanmatrixinneighborhoodroughsetmodel AT zhengjiangwu attributereductionofbooleanmatrixinneighborhoodroughsetmodel |
_version_ |
1724542827777490944 |