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Language Recognition by Reversible Partitioned Cellular Automata and Iterative Arrays

机译:可逆分区蜂窝自动机和迭代阵列的语言识别

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摘要

We propose two kinds of language recognition models based on partitioned cellular automata (PCAs). They are one-dimensional PCA acceptors (PCAAs), and one-dimensional partitioned iterative array acceptors (PIAAs). We investigate how their accepting capabilities are affected by the constraint of reversibility. It is well known that (irreversible) deterministic cellular automaton acceptors and iterative array acceptors whose space is bounded by the length of the input are equivalent to deterministic linear-bounded automata (DLBAs). Here, we show reversible PCAAs and reversible PIAAs with the same space bound are also equivalent to them. These results are proved by giving concrete construction methods of a reversible PCAA and a reversible PIAA that can simulate a given DLBA. Thus, the reversibility constraint does not weaken the accepting powers of these models.
机译:我们提出了基于分区蜂窝自动机(PCA)的两种语言识别模型。 它们是一维PCA接受器(PCAAS)和一维分区迭代阵列受体(PIAA)。 我们调查其接受能力如何受到可逆性约束的影响。 众所周知,(不可逆的)确定性蜂窝自动机构和迭代阵列受体,其空间被输入的长度界定的空间相当于确定性线性有界自动机(DLBAS)。 在这里,我们展示可逆的PCAAS和具有相同空间的可逆PIAA也相当于它们。 通过提供可逆PCAA的混凝土施工方法和可逆PIAA来证明这些结果,可以模拟给定的DLBA。 因此,可逆性约束不会削弱这些模型的接受权力。

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