1. 安徽省电力有限公司 信息通信分公司,安徽,合肥,230061
2. 中国劳动关系学院 机构,北京,100028
3. 中国科学技术大学 软件学院,安徽,合肥,230051
纸质出版:2020
移动端阅览
徐道磊, 陈培林, 唐轶轩, 吴尚, 路宇, 卞显福. 一种新的决策粗糙集最小化决策代价属性约简算法[J]. 微电子学与计算机, 2020, 37(8): 55-60.
XU Dao-lei, CHEN Pei-lin, TANG Yi-xu, et al. A new decision-theoretic rough set model and minimum decision cost attribute reduction algorithm[J]. 2020, 37(8): 55-60.
实际应用中存在着大量的数值型数据,然而传统的决策粗糙集只能够处理符号型数据,为了改善这一局限性,本文构造出一种模糊邻域决策粗糙集模型,并提出一种最小化决策代价的属性约简算法.文中首先将将模糊粗糙集和邻域粗糙集融入决策粗糙集中,提出了模糊邻域决策粗糙集,使得该模型同时具有模糊粗糙集和邻域粗糙集处理数值型数据的优点;然后基于该模型,给出一种决策代价定义,并提出相应的最小化决策代价属性约简算法;最后通过实验分析表明所提出的算法具有较好的代价敏感属性约简性能.
There are a lot of numerical data in practical application
but traditional decision-theoretic rough sets can only deal with symbolic data. In order to improve this limitation
this paper constructs a fuzzy neighborhood decision-theoretic rough set model and proposes a minimum decision cost attribute reduction algorithm. Firstly
the fuzzy rough set and neighborhood rough set are integrated into decision-theoretic rough set
and the fuzzy neighborhood decision-theoretic rough set is proposed
which makes the model have the advantages of both fuzzy rough set and neighborhood rough set in dealing with numerical data. Then
based on the model
a definition of decision cost is given and the corresponding minimum decision cost attribute reduction is proposed. Finally
the experimental results show that the proposed algorithm has better cost-sensitive attribute reduction performance.
ZHAO X R, HU B Q. Fuzzy and interval-valued fuzzy decision-theoretic rough set approaches based on fuzzy probability measure[J]. Information Sciences, 2015, 298:534-554. DOI: 534
HU Q H, YU D R, LIU J F, et al. Neighborhood rough set based heterogeneous feature subset selection[J]. Information Sciences, 2008, 178(18):3577-3594. DOI: 3577
YAN Y T, WU Z B, DU X Q, et al. A three-way decision ensemble method for imbalanced data oversampling[J]. International Journal of Approximate Reasoning, 2019, 107:1-16 DOI: 1
YAO Y Y, ZHAO Y. Attribute reduction in decision-theoretic rough set models[J]. Information Sciences, 2008, 178(17):3356-3373. DOI: 3356
JIA X Y, LI W W, SHANG L. A multiphase cost-sensitive learning method based on the multiclass three-way decision-theoretic rough set model[J]. Information Sciences, 2019, 485:248-262 DOI: 248
LI W W, HUANG Z Q, JIA X Y, et al. Neighborhood based decision-theoretic rough set models[J]. International Journal of Approximate Reasoning, 2016, 69:1-17. DOI: 1
ZHAO X R, HU B Q. Three-way decisions with decision-theoretic rough sets in multiset-valued information tables[J]. Information Sciences, 2020, 507:684-699 DOI: 684
FANG Y, MIN F. Cost-sensitive approximate attribute reduction with three-way decisions[J]. International Journal of Approximate Reasoning, 2019, 104:148-165. DOI: 148
LI H X, ZHOU X Z, ZHAO J B, et al. Non-monotonic attribute reduction in decision-theoretic rough sets[J]. Fundamenta Informaticae. 2013, 126(4): 415-432. DOI: 415
PAWLAK Z. Rough sets[J]. InternationalJournal of Computer InformationScience, 1982, 11(5): 341-356. DOI: 341
YAO S, WU Z Y, CHEN J, et al. A new attribute reduction method based on decision-theoretic rough set[J].Microelectronics % Computer, 2019, 36(5):76-81. DOI: 76
YAO S, XU F, ZHAO P, et al. Intuitionistic fuzzy entropy feature selection algorithm based on adaptive neighborhood space rough set model[J]. Journal of computer research and development, 2018, 55(4): 802-814. DOI: 802
XU F, YAO S, JI X, et al. Uncertainty measurement method for information system based on fuzzy neighborhood rough set[J]. Journal of Nanjing University(Natural Sciences), 2017, 53(5):926-936. DOI: 926
MA X A, WANG G Y, YU H, et al. Decision region distribution preservation reduction in decision-theoretic rough set model[J]. Information Science, 2014, 278(10):614-640. DOI: 614
CHENG T, ZHANG K, XU X Y. Application of neighborhood rough set reduction algorithm in image feature selection[J]. Modern electronics technology, 2018, 41(21):56-62. DOI: 56
YANG Y L. Research on high-precision classification algorithm for rough set data[J]. Modern electronics technology, 2018, 41(10):154-156, 160. DOI: 154
LIU D, XU L X, LI J W. Incomplete neighborhood multi-granulation decision-theoretic rough set and three-way decision[J].Computer applications and software, 2019, 36(5):145-157. DOI: 145
SONG J J, TSANG E C C, CHEN D G, et al. Minimal decision cost reduct in fuzzy decision-theoretic rough set model[J]. Knowledge-Based Systems, 2017, 126(15):104-112. DOI: 104
JIA X Y, LIAO W H, TANG Z M, et al. Minimum cost attribute reduction in decision-theoretic rough set models[J]. Information Science, 2013, 219(10):151-167 DOI: 151
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