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·486. 智能系统学报 第11卷 不确定性。 and evidence theory[J].Information sciences,2015,314: 在后续研究中,可以进一步给出基于信任函数 184-199. 和似然函数的多粒度覆盖粗糙集属性约简算法。 [15]林国平.覆盖广义粗糙集与信任函数[J].漳州师范学 院学报:自然科学版,2010(2):1-4. 参考文献: LIN Guoping.Connections between covering generization rough set and dempster-shafer theory of evidence[J].Jour- [1]PALAWK Z.Rough set[J].International journal of comput- nal of Zhangzhou normal university:natural science,2010 er information sciences,1982,11(5):341-356. (2):1-4. [2]CHEN Degang,KWONG S,HE Qiang,et al.Geometrical [16]WU Weizhi,MI Jushneg.Knowledge reduction in incom- interpretation and applications of membership functions with plete information systems based on dempster-shafer theory fuzzy rough sets[J].Fuzzy sets and systems,2012,193: of evidence[M]//WANG Guoying,PETERS J F,SKOW- 122-135. RON A,et al.Rough Sets and Knowledge Technology.Ber- [3]LIANG Jiye,CHIN K S,Dang Chuangyin,et al.A new lin Heidelberg:Springer,2006:254-261. method for measuring uncertainty and fuzziness in rough set [17]YAO YY,LINGRAS P J.Interpretations of belief func- theory[J].International journal of general systems,2002, tions in the theory of rough sets[].Information sciences, 31(4):331-342. 1998,104(1/2):81-106. [4]LIANG Jiye,WANG Feng,DANG Chaungyin,et al.A [18 CHEN Degang,ZHANG Xiaoxia,LI Wanlu.On measure- group incremental approach to feature selection applying ments of covering rough sets based on granules and evidence rough set technique[J].IEEE transactions on knowledge theory[J].Information sciences,2015,317:329-348. and data engineering,2014,26(2):294-308. [19]CHEN Degang,LI Wanlu,ZHANG Xiao,et al.Evidence- [5]TAN Anhui,LI Jinjin,LIN Guoping.Extended results on theory-based numerical algorithms of attribute reduction the relationship between information systems[].Information with neighborhood-covering rough sets[J].International sciences,2015,290:156-173. journal of approximate reasoning,2014,55(3):908-923. [6]BONIKOWSKI Z,BRYNIARSKI E,WYBRANIEC-SKAR- [20]WU Weizhi,LEUNG Y,ZHANG Wenxiu.Connections be- DOWSKA U.Extensions and intentions in the rough set theory tween rough set theory and Dempster-Shafer theory of evi- [J].Information sciences,1998,107(1/2/3/4):149-167. dence[J].International journal of general systems,2002, [7]FENG Tao,MI Jusheng,WU Weizhi.Covering-based gener- 31(4):405-430. alized rough fuzzy sets [M]//WANG Guoying,PETERS J [21]吴伟志,米据生,李同军.无限论域中的粗糙近似空间 F,SKOWRON A,et al.Rough Sets and Knowledge Tech- 与信任结构[J].计算机研究与发展,2012,49(2):327 nology.Berlin Heidelberg:Springer,2006:208-215. -336. [8]QIAN Y H,LIANG J Y.Rough set method based on multi- WU Weizhi,MI Jusheng,LI Tongjun.Rough approxima- granulations[C]//Proceedings of the 5th IEEE International tion spaces and belief structures in infinite universes of dis- Conference on Cognitive Informatics.Beijing:IEEE,2006: course[J].Journal of computer research and development, 297-304 2012,49(2):327-336. [9]徐伟华,刘士虎,张文修.一般二元关系下信息系统知 [22]TAN Anhui,WU Weizhi,LI Jinjin,et al.Evidence-theo- 识的粒度描述[J刀].计算机工程与应用,2011,47(18): ry-based numerical characterization of multi-granulation 40-44. rough sets in incomplete information systems[.Fuzzy sets XU Weihua,LIU Shihu,ZHANG Wenxiu.Granularity rep- and systems,2016,294:18-35. resentation of knowledge in information system based on gen- [23]ZAKOWSKI B W.Approximations in the space (u,) eral binary-relation[J].Computer engineering and applica- [J].Demonstratio mathematica,1983,16(3):761-769. tions,2011,47(18):40-44. 作者简介: [10]QIAN Yuhua,LIANG Jiye,YAO Yiyu,et al.MGRS:a 车晓雅,女,1991年生,硕士研究 multi-granulation rough set [J].Information sciences, 生,主要研究方向为人工智能的数学基 2010.180(6):949-970. 础。 [11]LIU Caihui,MIAO Duoqian,QIAN Jin.On multi-granula- tion covering rough sets[].International joumal of approx- imate reasoning,.2014,55(6):1404-1418. [12]DEMPSTER A P.Upper and lower probability inferences based on a sample from a finite univariate population[. 李磊军,男,1985年生,讲师,博士, Biometrika,1967,54(3/4):515-528. 主要研究方向为粗糙集,概念格,粒计 [13]SHAFER G.A mathematical theory of evidence[J].Techn- 算与集成学习等,已发表学术论文10余 ometrics,1978,20(1):242. 篇,其中被SCI检索5篇。 [14]LIN Guoping,LIANG Jiye,QIAN Yuhua.An information fusion approach by combining multigranulation rough sets不确定性。 在后续研究中,可以进一步给出基于信任函数 和似然函数的多粒度覆盖粗糙集属性约简算法。 参考文献: [1]PALAWK Z. Rough set[J]. International journal of comput⁃ er & information sciences, 1982, 11(5): 341-356. [2]CHEN Degang, KWONG S, HE Qiang, et al. Geometrical interpretation and applications of membership functions with fuzzy rough sets[ J]. Fuzzy sets and systems, 2012, 193: 122-135. [3] LIANG Jiye, CHIN K S, Dang Chuangyin, et al. A new method for measuring uncertainty and fuzziness in rough set theory[ J]. International journal of general systems, 2002, 31(4): 331-342. [4] LIANG Jiye, WANG Feng, DANG Chaungyin, et al. A group incremental approach to feature selection applying rough set technique [ J]. IEEE transactions on knowledge and data engineering, 2014, 26(2): 294-308. [5] TAN Anhui, LI Jinjin, LIN Guoping. Extended results on the relationship between information systems[J]. Information sciences, 2015, 290: 156-173. [6 ] BONIKOWSKI Z, BRYNIARSKI E, WYBRANIEC⁃SKAR⁃ DOWSKA U. Extensions and intentions in the rough set theory [J]. Information sciences, 1998, 107(1/ 2/ 3/ 4): 149-167. [7]FENG Tao, MI Jusheng, WU Weizhi. Covering⁃based gener⁃ alized rough fuzzy sets [ M] / / WANG Guoying, PETERS J F, SKOWRON A, et al. Rough Sets and Knowledge Tech⁃ nology. Berlin Heidelberg: Springer, 2006: 208-215. [8]QIAN Y H, LIANG J Y. Rough set method based on multi⁃ granulations[C] / / Proceedings of the 5th IEEE International Conference on Cognitive Informatics. Beijing: IEEE, 2006: 297-304. [9]徐伟华, 刘士虎, 张文修. 一般二元关系下信息系统知 识的粒度描述[J]. 计算机工程与应用, 2011, 47(18): 40-44. XU Weihua, LIU Shihu, ZHANG Wenxiu. Granularity rep⁃ resentation of knowledge in information system based on gen⁃ eral binary⁃relation[ J]. Computer engineering and applica⁃ tions, 2011, 47(18): 40-44. [10]QIAN Yuhua, LIANG Jiye, YAO Yiyu, et al. MGRS: a multi⁃granulation rough set [ J ]. Information sciences, 2010, 180(6): 949-970. [11]LIU Caihui, MIAO Duoqian, QIAN Jin. On multi⁃granula⁃ tion covering rough sets[J]. International journal of approx⁃ imate reasoning, 2014, 55(6): 1404-1418. [12] DEMPSTER A P. Upper and lower probability inferences based on a sample from a finite univariate population[ J]. Biometrika, 1967, 54(3 / 4): 515-528. [13]SHAFER G. A mathematical theory of evidence[J]. Techn⁃ ometrics, 1978, 20(1): 242. [14] LIN Guoping, LIANG Jiye, QIAN Yuhua. An information fusion approach by combining multigranulation rough sets and evidence theory[J]. Information sciences, 2015, 314: 184-199. [15]林国平. 覆盖广义粗糙集与信任函数[ J]. 漳州师范学 院学报: 自然科学版, 2010(2): 1-4. LIN Guoping. Connections between covering generization rough set and dempster⁃shafer theory of evidence[J]. Jour⁃ nal of Zhangzhou normal university: natural science, 2010 (2): 1-4. [16] WU Weizhi, MI Jushneg. Knowledge reduction in incom⁃ plete information systems based on dempster⁃shafer theory of evidence[M] / / WANG Guoying, PETERS J F, SKOW⁃ RON A, et al. Rough Sets and Knowledge Technology. Ber⁃ lin Heidelberg: Springer, 2006: 254-261. [17]YAO Y Y, LINGRAS P J. Interpretations of belief func⁃ tions in the theory of rough sets[ J]. Information sciences, 1998, 104(1 / 2): 81-106. [18] CHEN Degang, ZHANG Xiaoxia, LI Wanlu. On measure⁃ ments of covering rough sets based on granules and evidence theory[J]. Information sciences, 2015, 317: 329-348. [19]CHEN Degang, LI Wanlu, ZHANG Xiao, et al. Evidence⁃ theory⁃based numerical algorithms of attribute reduction with neighborhood⁃covering rough sets [ J ]. International journal of approximate reasoning, 2014, 55(3): 908-923. [20]WU Weizhi, LEUNG Y, ZHANG Wenxiu. Connections be⁃ tween rough set theory and Dempster⁃Shafer theory of evi⁃ dence[J]. International journal of general systems, 2002, 31(4): 405-430. [21]吴伟志, 米据生, 李同军. 无限论域中的粗糙近似空间 与信任结构[J]. 计算机研究与发展, 2012, 49(2): 327 -336. WU Weizhi, MI Jusheng, LI Tongjun. Rough approxima⁃ tion spaces and belief structures in infinite universes of dis⁃ course[J]. Journal of computer research and development, 2012, 49(2): 327-336. [22]TAN Anhui, WU Weizhi, LI Jinjin, et al. Evidence⁃theo⁃ ry⁃based numerical characterization of multi⁃granulation rough sets in incomplete information systems[J]. Fuzzy sets and systems, 2016, 294: 18-35. [23] ZAKOWSKI B W. Approximations in the space ( u, π) [J]. Demonstratio mathematica, 1983, 16(3): 761-769. 作者简介: 车晓雅,女, 1991 年生, 硕士研究 生, 主要研究方向为人工智能的数学基 础。 李磊军,男,1985 年生,讲师,博士, 主要研究方向为粗糙集,概念格,粒计 算与集成学习等,已发表学术论文 10 余 篇,其中被 SCI 检索 5 篇。 ·486· 智 能 系 统 学 报 第 11 卷
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