零边界与周期边界三邻域多吸引元自动机分类的比较研究

A. Kundu, A. R. Pal, Tanay Sarkar, M. Banerjee, S. Guha, Debajyoti Mukhopadhyay
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引用次数: 12

摘要

本文对零边界和周期边界3邻域多吸引子元胞自动机(MACA)进行了一般分析,以显示分类技术的比较研究。元胞自动机(CA)是当今模式识别、模式生成、测试领域、故障诊断等领域研究人员必不可少的工具。因此,在一定程度上,对CA的一般知识对于这些领域的研究人员来说是必须的。CA的行为可以是线性的,也可以是非线性的。线性/加性CA采用异或/异或逻辑,而非线性CA采用与/或/非逻辑。本文给出了CA细胞状态转移行为的图形分析。RVG (rule vector graph)是由CA的规则向量(rule vector)生成的。RVG的生成采用线性时间算法。MACA提供隐式内存来存储模式。从几个类中识别模式的类的搜索操作可以归结为运行CA的一个时间步骤。这就需要存储RV和种子值。MACA是建立在良好的CA技术理论基础之上的。本文只关注MACA,因为它负责对各种类型的模式进行分类。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Comparative study on Null Boundary and Periodic Boundary 3-neighborhood Multiple Attractor Cellular Automata for classification
This paper reports a generic analysis on null boundary and periodic boundary 3-neighborhood multiple attractor cellular automata (MACA) for showing the comparative study in classification technique. Cellular automata (CA) is now-a-days an essential tool for researchers in the area of pattern recognition, pattern generation, testing field, fault diagnosis and so on. So, general knowledge on CA up to some extent is a must for researchers in these areas. A CA may be linear or non-linear in behavior. A linear/additive CA employs XOR/XNOR logic, while a non-linear CA employs AND/OR/NOT logic. This paper shows a graph analysis along with state transition behavior of CA cells. A rule vector graph (RVG) is generated from the rule vector (RV) of a CA. Linear time algorithms are reported for generation of RVG. MACA provides an implicit memory to store the patterns. Search operation to identify the class of a pattern out of several classes boils down to running a CA for one time step. This demands storage of RV and seed values. MACA is based on sound theoretical foundation of CA technology. This paper only concentrates on MACA since it is responsible for classifying the various types of patterns.
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