Glider Dynamics in 3-Value Hexagonal Cellular Automata: The Beehive Rule
Glider Dynamics in 3-Value Hexagonal Cellular Automata: The Beehive Rule
复制标题
三值六角元胞自动机中的滑翔机动力学：蜂巢规则
DOI：
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发表时间：
2005
影响因子：
1.7
通讯作者：
A. Wuensche
中科院分区：
文献类型：
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作者：
A. Wuensche
我们提出了一个3值元胞自动机，它支持滑翔机，滑翔枪和自我复制或自我毁灭的滑翔机碰撞。复杂的动力学自发出现在二维和三维根据6-邻居，k-总体，“蜂窝”规则，在一个六角晶格上的二维动力学进行了详细研究。我们展示了如何可以找到类似的复杂规则，首先通过变异的复杂规则产生一个家庭的相关复杂的规则，其次通过分类规则空间的输入熵方差。各种复杂的规则开辟了找到一个共同的线索，以区分这几个规则从休息的可能性：自组织的基本原则？
We present a 3-value cellular automaton which supports gliders, gliderguns and self-reproduction or self-destruction by glider collisions. The complex dynamics emerge spontaneously in both 2d and 3d according to the 6-neighbor, k-totalistic, “beehive” rule; the 2d dynamics on a hexagonal lattice is examined in detail. We show how analogous complex rules can be found, firstly by mutating a complex rule to produce a family of related complex rules, and secondly by classifying rule-space by inputentropy variance. A variety of complex rules opens up the possibility of finding a common thread to distinguish those few rules from the rest: an underlying principle of self-organization?