基于元胞自动机的联想记忆吸引盆地及其规则空间

P. Maji, P. Pal Chaudhuri
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引用次数: 0

摘要

在本文中,我们分析地建立了(P. Maji et al., 2003)和(N. Ganguly et al., 2002)中报道的两个重要观察结果——一类特殊的非线性元胞自动机(CA)的吸引盆地的性质,称为广义多重吸引子CA (GMACA) (P. Maji et al., 2003);演化后的GMACA规则空间的特征(N. Ganguly et al., 2002)。GMACA的吸引力盆地的特征确保了CA的稀疏网络作为一种强大的模式识别器来记忆无偏模式。对GMACA规则空间的深入分析表明,更多异构CA规则能够执行复杂的计算,如模式识别。即模式识别CA的规则空间处于混沌边缘
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Basins of Attraction of Cellular Automata Based Associative Memory and Its Rule Space
In this paper, we analytically establish two important observations reported in (P. Maji et al., 2003) and (N. Ganguly et al., 2002) - the nature of the basins of attraction of a special class of non-linear cellular automata (CA), referred to as generalized multiple attractor CA (GMACA) (P. Maji et al., 2003); and the characteristics of the evolved GMACA rule space (N. Ganguly et al., 2002). Characterization of the basins of attraction of the GMACA ensures the sparse network of CA as a powerful pattern recognizer for memorizing unbiased patterns. An in-depth analysis of GMACA rule space has established that more heterogeneous CA rules are capable of executing complex computation like pattern recognition. That is, the rule space of the pattern recognizing CA lies at the edge of chaos
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