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[1]XianyongZhang,JilinYang,lingyuTang.Three-wayclass-specificattributereductsfromtheinformationviewpoint,Informationsciences,https://doi.org/10.1016/j.ins.2018.06.001.(SCI、EI收录)
[2]TaopinMu,XianyongZhang,ZhiwenMo.Double-granulesconditional-entropiesbasedonthree-levelgranularstructures.Entropy,2019.(SCI收录)
[3]ZhongYuan,XianyongZhang,ShanFeng.Hybriddata-drivenoutlierdetectionbasedonneighborhoodinformationentropyanditsdevelopmentalmeasures.ExpertSystemsWithApplications,2018,112:243-257.(SCI、EI收录)
[4]XianyongZhang,DuoqianMiao.Three-layergranularstructuresandthree-wayinformationalmeasuresofadecisiontable.InformationSciences,2017,412-413:67-86.(SCI、EI收录)
[5]XianyongZhang,DuoqianMiao.Three-wayattributereducts.InternationalJournalofApproximateReasoning,2017,88:401-434.(SCI、EI收录)
[6]YiyuYao,XianyongZhang.Class-Specificattributereductsinroughsettheory.InformationSciences,2017,418-419:601-618.(SCI、EI收录)
[7]XianyongZhang,DuoqianMiao.Quantitative/qualitativeregion-changeuncertainty/certaintyinattributereduction:Comparativeregion-changeanalysesbasedongranularcomputing.InformationSciences,2016,334-335:174-204.(SCI、EI收录)
[8]XianyongZhang,DuoqianMiao.Double-quantitativefusionofaccuracyandimportance:Systematicmeasuremining,benignintegrationconstruction,hierarchicalattributereduction.Knowledge-BasedSystems,2016,91:219-240.(SCI、EI收录)
[9]XianyongZhang,DuoqianMiao.Anexpandeddouble-quantitativemodelregardingprobabilitiesandgradesanditshierarchicaldouble-quantitativeattributereduction.InformationSciences,2015,299:312-336.(SCI、EI收录)
[10]XianyongZhang,DuoqianMiao.Region-basedquantitativeandhierarchicalattributereductioninthetwo-categorydecisiontheoreticroughsetmodel.Knowledge-BasedSystems,2014,71:146-161.(SCI、EI收录)
[11]XianyongZhang,DuoqianMiao.Reductiontargetstructure-basedhierarchicalattributereductionfortwo-categorydecision-theoreticroughsets.InformationSciences,2014,277:755-776.(SCI、EI收录)
[12]XianyongZhang,DuoqianMiao.Quantitativeinformationarchitecture,granularcomputingandroughsetmodelsinthedouble-quantitativeapproximationspaceofprecisionandgrade.InformationSciences,2014,268:147-168.(SCI、EI收录)
[13]XianyongZhang,DuoqianMiao.Twobasicdouble-quantitativeroughsetmodelsofprecisionandgradeandtheirinvestigationusinggranularcomputing.InternationalJournalofApproximateReasoning,2013,54(8):1130-1148.(SCI、EI收录)
[14]XianyongZhang,ZhiwenMo,FangXiong,WeiCheng.Comparativestudyofvariableprecisionroughsetmodelandgradedroughsetmodel.InternationalJournalofApproximateReasoning,2012,53(1):104-116.(SCI、EI收录)
[15]XianyongZhang,DuoqianMiao.Three-wayweightedentropiesandthree-wayattributereduction,LectureNotesinArtificialIntelligence,2014,8818:707-719.(EI收录)
[16]XianyongZhang,ZhiwenMo,ChangShu,LihongDeng.Compositeproductofgradeapproximationoperatorsinthesamedirection.AdvancesinIntelligentandSoftComputing,2012,147,75-84.(EI收录)
[17]YanhongZhou,ZhiwenMo,XianyongZhang.Threeuncertaintymeasuresinneighborhoodsystem.AdvancesinIntelligentSystemsandComputing,2017,646:143-153.(EI收录)
[18]YichunHuang,ZhiwenMo,XianyongZhang.Coveringtopologycountabilitybasedonasubbasis.AdvancesinIntelligentSystemsandComputing,2017,646:54-63.(EI收录)
[19]XianyongZhang,DuoqianMiao.LBRMalgorithmforruleextractionbasedonroughmembership.20133rdInternationalConferenceonComputerApplicationandSystemModeling(ICCASM2013),2013,791:1088-1091.(EI收录)
[20]XianyongZhang,DuoqianMiao.Calculationanalysesandattributereductionforthedouble-quantitativeroughsetmodelbasedonlogicaldifferenceofgradeandprecision.Proceedingsofthe2013InternationalConferenceonInformationSystemandEngineeringManagement.IEEEComputerSociety,2013:259-262.(EI收录)
[21]TangXiao,JilinYang,XianyongZhang.Theimprovedapproximationaccuracybasedonknowledgegranularity.201713thInternationalConferenceonSemantics,KnowledgeandGrids(SKG).IEEE,2017:170-175.(EI收录)
[22]ZhiyingLv,PingHuang,XianyongZhang,LiweiZheng.Atrapezoidalfuzzymultipleattributedecisionmakingbasedonroughsets.FuzzySystemsandDataMiningII:ProceedingsofFSDM2016,2016,293:94.(EI收录)
[23]JunWang,LingyuTang,XianyongZhang,YuyanLuo.Three-wayweightedcombination-entropiesbasedonthree-layergranularstructures.AppliedMathematicsandNonlinearSciences,2017,2(2):329-340.
[24]张贤勇,苗夺谦.决策粗糙集的一种新分类区域及相关比较分析.系统工程理论与实践,2014,34(12):3204-3211.(EI收录)
[25]周艳红,张贤勇,莫智文.粒化单调的邻域条件熵及其属性约简.计算机研究与发展,2018,55(11):2395-2405.(EI收录)
[26]张贤勇,杨霁琳,唐孝.三支决策与三支关注的双量化集成.模式识别与人工智能,2017,30(5):394-402.
[27]徐波,张贤勇,冯山.邻域粗糙集的加权依赖度及其启发式约简算法.模式识别与人工智能,2018,31(3):256-264.
[28]杨晓玲,张贤勇.基于邻域粗糙隶属函数的离群点检测.计算机工程与设计,2019,40(2):533-539.
[29]袁钟,张贤勇,冯山.邻域粗糙集中基于序列的混合型属性离群点检测.小型微型计算机系统,2018,39(6):1317-1322.
[30]杨霁琳,张贤勇,唐孝.模糊决策表中基于OWA算子的三支属性约简.数据处理与采集,2018,33(4):712-721.
[31]杨霁琳,张贤勇,唐孝.基于三支决策的模糊信息系统OWA算子参数选择.数据处理与采集,2016,31(6):1156-1163.
[32]杨霁琳,张贤勇,唐孝,冯林.基于最优相似度三支决策的模糊粗糙集模型.计算机科学,2018,45(10):27-32.
[33]唐玲玉,张贤勇,莫智文.粗糙数项级数及其粗糙收敛性质.计算机工程与应用,2017,53(8):15-18.
[34]孙小义,张贤勇,李露.对称传递关系的诱导拓扑及其可数性.计算机工程与应用,2018,11:35-40.
[35]冯树凯,张贤勇,冯山.基于无限度量的一元粗糙函数及其数学分析性质.数学的实践与认识,2017,47(17):260-267.
[36]李露,张贤勇,孙小义.基于近似拓扑的近似闭包.数学的实践与认识,2017(24):265-273.
[37]黄宜纯,张贤勇,杨霁琳,莫智文.基于相似关系的条件熵属性约简及其算法.数学的实践与认识,2019,49(2):166-175.
[38]左芝翠,张贤勇,莫智文,冯林.基于决策分类的分块差别矩阵及其求核算法.山东大学学报(理学版),2018,53(8):25-33.
[39]杨涛,张贤勇,冯山.基于差别矩阵的属性集求核算法.郑州大学学报(理学版),2018(01):27-32.
[40]冯树凯,张贤勇,冯山.一元粗糙函数无穷积分及其收敛性质.郑州大学学报(理学版),2018,50(02):49-55.
[41]廖升俊,张贤勇,莫智文,唐邻玉.基于粗糙熵的三支加权变形熵.四川师范大学学报(自然科学版).(录用)
[42]李露,张贤勇,孙小义.变精度粗糙集的近似幂集空间.数码设计,2016,5(1):6-10.