摘要
在电力大数据中,很多具体的应用如负荷预测、故障诊断都需要依据一段时间内的数据变化来判断所属类别,对某一条数据进行类别判定是毫无意义的.基于此,将区间值粗糙集引入到大数据分类问题中,分别从代数观和信息观提出了基于属性依赖度和基于互信息的区间值启发式约简相关定义和性质证明,并给出相应算法,丰富和发展了区间值粗糙集理论,同时为大数据的分析研究提供了思路.针对大数据的分布式存储架构,又提出了多决策表的区间值全局约简概念和性质证明,进一步给出多决策表的区间值全局约简算法.为了使得算法在实际应用中取得更好的效果,将近似约简概念引入所提的3种算法中,通过对2012上半年某电厂一台600MW的机组运行数据进行稳态判定,验证所提算法的有效性.实验结果表明,所提的3种算法均能在保持较高分类准确率的条件下从对象和属性个数两方面对数据集进行大幅度缩减,从而为大数据的进一步分析处理提供支撑.
For the big data on electric power, many specific applications, such as load forecasting and fault diagnosis, need to consider data changes during a period of time to determine their decision classes, as deriving a class label of only one data record is meaningless. Based on the above discussion, interval-valued rough set is introduced into big data classification. Employing algebra and information theory, this paper defines the related concepts and proves the properties for interval-valued reductions based on dependency and mutual information, and presents the corresponding heuristic reduction algorithms. The proposed methods can not only enrich and develop the interval-valued rough set theory, but also provide a new way for the analysis of big data. Pertaining to the distributed data storage architecture of big data, this paper further proposes the interval-valued global reduction in multi-decision tables with proofs of its properties. The corresponding algorithm is also given. In order for the algorithms to achieve better results in practical applications, approximate reduction is introduced. To evaluate three proposed algorithms, it uses six months’ operating data of one 600MW unit in some power plant. Experimental results show that the three algorithms proposed in this article can maintain high classification accuracy with the proper parameters, and the numbers of objects and attributes can both be greatly reduced.
出处
《软件学报》
EI
CSCD
北大核心
2014年第9期2119-2135,共17页
Journal of Software
基金
国家自然科学基金(61272437
60305094)
上海市教育委员会科研创新项目(12YZ140
14YZ131)
上海市自然科学基金(13ZR1417500)
关键词
大数据
区间值
近似约简
多决策表
全局约简
big data
interval-value
approximate reduction
multi-decision tables
global reduction
