A study on learning robustness using asynchronous 1D cellular automata rules

被引:0
作者
Leonardo Vanneschi
Giancarlo Mauri
机构
[1] University of Milano-Bicocca,Department of Informatics, Systems and Communication (D.I.S.Co.)
[2] ISEGI,undefined
[3] Universidade Nova de Lisboa,undefined
来源
Natural Computing | 2012年 / 11卷
关键词
Cellular automata; Machine learning; Genetic algorithms;
D O I
暂无
中图分类号
学科分类号
摘要
Numerous studies can be found in literature concerning the idea of learning cellular automata (CA) rules that perform a given task by means of machine learning methods. Among these methods, genetic algorithms (GAs) have often been used with excellent results. Nevertheless, few attention has been dedicated so far to the generality and robustness of the learned rules. In this paper, we show that when GAs are used to evolve asynchronous one-dimensional CA rules, they are able to find more general and robust solutions compared to the more usual case of evolving synchronous CA rules.
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页码:289 / 302
页数:13
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共 36 条
[1]  
Balister P(2006)Large deviations for mean fields models of probabilistic cellular automata Random Struct Algorithms 29 339-415
[2]  
Bollobás B(2008)A neuro-genetic framework for pattern recognition in complex systems Fundam Inf 87 207-226
[3]  
Kozma R(1999)Synchronous versus asynchronous updating in the game of life Phys Rev E 59 3876-3879
[4]  
Bandini S(1984)Structure in asynchronous cellular automata Physica D 1 59-68
[5]  
Vanneschi L(2005)Ordered asynchronous processes in multi-agent systems Physica D 204 70-82
[6]  
Wuensche A(2005)An experimental study of robustness to asynchronism for elementary cellular automata Complex Syst 16 1-27
[7]  
Shehata AB(2004)Probabilistic cellular automata with conserved quantities Nonlinearity 17 159-173
[8]  
Blok H(1986)Reliable computation with cellular automata J Comput Syst Sci 32 15-78
[9]  
Bergersen B(2001)Reliable cellular automata with self-organization J Stat Phys 103 45-267
[10]  
Buvel RL(1988)A simple three-dimensional real-time reliable cellular array J Comput Syst Sci 36 125-149