模式识别信息转换中的颗粒计算

Hong Hu, Zhongzhi Shi
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引用次数: 8

摘要

在过去的十年里,关于颗粒计算(GrC)的论文已经发表了很多,但是关于颗粒计算(GrC)的关键点仍然不清楚。在本文中,我们试图找到GrC在模式识别信息转换中的关键点。信息相似度是Zadeh(1997[1])提出的颗粒计算(GrC)的原始见解的要点。许多GrC研究都是基于等价关系或更一般的容差关系,等价关系或容差关系可以用一些距离函数来描述,GrC可以在多尺度覆盖的框架中进行几何定义,另一方面,模式识别中的信息变换可以抽象为特征信息空间中的拓扑变换,因此可以利用拓扑理论来研究GrC。GrC的关键在于:(1)将高维复杂分布域转化为低维简单分布域有两种粒度计算方法;(2)如果特征向量本身可以进行粒度排列,这两种方法可以轮流使用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Granular Computing in the Information Transformation of Pattern Recognition
In the past decade, many papers about granular computing(GrC) have been published, but the key points about granular computing(GrC) are still unclear. In this paper, we try to find the key points of GrC in the information transformation of the pattern recognition. The information similarity is the main point in the original insight of granular computing (GrC) proposed by Zadeh(1997[1]). Many GrC researches are based on equivalence relation or more generally tolerance relation, equivalence relation or tolerance relation can be described by some distance functions and GrC can be geometrically defined in a framework of multiscale covering, at other hand, the information transformation in the pattern recognition can be abstracted as a topological transformation in a feature information space, so topological theory can be used to study GrC. The key points of GrC are (1) there are two granular computing approaches to change a high dimensional complex distribution domain to a low dimensional and simple domain, (2) these two kind approaches can be used in turn if feature vector itself can be arranged in a granular way.
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