Stateless multicounter 5′ → 3′ Watson-Crick automata

Ö. Eğecioğlu, László Hegedüs, B. Nagy
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引用次数: 7

Abstract

The model we consider are stateless counter machines which mix the features of one-head counter machines and special two-head Watson-Crick automata (WK-automata). These biologically motivated machines have reading heads that read the input starting from the two extremes. The reading process is finished when the heads meet. The machine is realtime or non-realtime depending on whether the heads are required to advance at each move. A counter machine is k-reversal if each counter makes at most k alternations between increasing mode and decreasing mode on any computation, and reversal bounded if it is k-reversal for some k. In this paper we concentrate on the properties of deterministic stateless realtime WK-automata with counters that are reversal bounded. We give examples and establish hierarchies with respect to counters and reversals. Even I-counter stateless WK-automata turn out to be quite powerful.
无状态多计数器5 '→3 '沃森-克里克自动机
我们考虑的模型是混合了单头计数器和特殊双头沃森-克里克自动机(wk -自动机)特性的无状态计数器。这些生物驱动的机器有读取头,读取从两个极端开始的输入。当磁头相遇时,读取过程结束。这台机器是实时的还是非实时的,这取决于每次移动时是否需要头部前进。如果计数器在任何计算中在递增模式和递减模式之间进行最多k次转换,则计数器机是k反转的,如果对某些k是k反转的,则计数器机是反转有界的。本文主要研究具有反转有界计数器的确定性无状态实时wk自动机的性质。我们给出了例子,并建立了关于计数器和反转的层次结构。即使是I-counter无状态的wk -自动机也非常强大。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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