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Boole函数的稳健线性可分及其计数
引用本文:张军英,许进,保铮. Boole函数的稳健线性可分及其计数[J]. 系统工程与电子技术, 1999, 0(1): 2
作者姓名:张军英  许进  保铮
作者单位:西安电子科技大学电子工程研究所,710071
基金项目:国家自然科学基金,电科院预研基金
摘    要:Boole函数的线性可分和线性不可分问题,一直是前向人工神经网络的一个比较困难的问题,目前仅对变量数n<7的线性可分问题给予过讨论。本文基于简化问题讨论和优化问题的解的思想,提出了稳健分类复杂度的概念,并对Boole函数稳健分类复杂度为1的稳健线性可分问题,提出了对这类Boole函数进行计数的方法,并给出了计数结果

关 键 词:神经计算电路  布尔函数  稳定性  计算机网
修稿时间:1998-03-16

The Tolerant-Linear Separability of n-Dimensional Boolean Functions and Their Numbering
Zhang Junying,Xu Jin,Bao Zheng. The Tolerant-Linear Separability of n-Dimensional Boolean Functions and Their Numbering[J]. System Engineering and Electronics, 1999, 0(1): 2
Authors:Zhang Junying  Xu Jin  Bao Zheng
Abstract:The linear and non linear separability of n dimensional Boolean functions is one of the most difficult problems in discrete feedforward neural networks,where the linear separability of n <7 dimensions was only discussed before. On the basis of simplifing the problems and optimizing the solutions of the problems, the concepts of the tolerant linear separability and its complexity of n dimensional Boolean functions are presented in this paper,with the result presented of the numbering of Boolean functions with their tolerant linear separability complexity to be 1.
Keywords:Feedforward neural networks  Linear and non linear separability  Clustering complexity and tolerant clustering complexity   N dimensional hypercube   N dimensional   Boolean function.
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