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复杂控制系统随机参量的广义自相关性研究
引用本文:毛明毅,陈志成,何华灿. 复杂控制系统随机参量的广义自相关性研究[J]. 控制与决策, 2005, 20(8): 860-865
作者姓名:毛明毅  陈志成  何华灿
作者单位:西北工业大学,计算机学院,西安,710072;清华大学,信息技术研究院,北京,100084
基金项目:国家自然科学基金项目(60273087),北京市自然科学基金项目(2032009)
摘    要:研究泛逻辑推理中广义自相关系数k值的求解方法,提出了基于泛逻辑的复杂控制系统不确定性推理模型,给出了求解k值的一般步骤和相关定理.研究了3种连续型随机参量的广义自相关性:均匀分布的k值恒等于0.5,是一种理想的精确估计模型;没有基变换时的指数分布和标准正态分布的k值均小于0.5,它们对随机参量的逻辑值呈偏小估计.推导出了求解N范数和k值的通用公式,建立起泛逻辑理论和不确定性推理与控制之间的实用性桥梁.

关 键 词:泛逻辑  广义自相关系数  随机参量  分布函数  N范数
文章编号:1001-0920(2005)08-0860-06
收稿时间:2004-07-26
修稿时间:2004-07-26

On the Generalized Self-correlation of Random Parameter in Complex Control Systems
MAO Ming-Yi,CHEN Zhi-cheng,HE Hua-Can. On the Generalized Self-correlation of Random Parameter in Complex Control Systems[J]. Control and Decision, 2005, 20(8): 860-865
Authors:MAO Ming-Yi  CHEN Zhi-cheng  HE Hua-Can
Abstract:The issue of finding the value of generalized self-correlation coefficient k in universal logic reasoning is addressed. A model of uncertainty reasoning in a complex control system based on universal logic is proposed. General proceedure of finding the value of k and related theorems are given. The generalized self-correlation of three kinds of continuous random parameters are studied. The results indicate that k is identically 0.5 for proportional distributions which gives a precise model; and k is smaller than 0.5 for exponential distributions and normal distributions without radix conversion, which means the smaller logic values of random parameters. The general formula for expressing N-norms and coefficient k are derived. This sets up a practical bridge between universal logic theories and uncertainty reasoning and control.
Keywords:Universal logic  Generalized self-correlation coefficient  Random parameter  Distributing function  N-norms
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