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Descriptional Complexity of Two-Way Pushdown Automata with Restricted Head Reversals

机译:具有受限头部反转的双向下推自动机的描述复杂性

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Two-way nondeterministic pushdown automata (2PDA) are classical nondeterministic pushdown automata (PDA) enhanced with two-way motion of the input head. In this paper, the subclass of 2PDA accepting bounded languages and making at most a constant number of input head turns is studied with respect to descriptional complexity aspects. In particular, the effect of reducing the number of pushdown reversals to a constant number is of interest. It turns out that this reduction leads to an exponential blow-up in case of nondeterministic devices, and to a doubly-exponential blow-up in case of deterministic devices. If the restriction on boundedness of the languages considered and on the finiteness of the number of head turns is dropped, the resulting trade-offs are no longer bounded by recursive functions, and so-called non-recursive trade-offs are shown.
机译:双向非确定性下推自动机(2PDA)是通过输入头的双向运动而增强的经典非确定性下推自动机(PDA)。在本文中,针对描述复杂性方面,研究了2PDA的子类,该子类接受有限的语言并最多使输入头匝数保持恒定。特别地,将下推反转的数量减少到恒定数量的效果是令人感兴趣的。事实证明,这种减少在非确定性设备的情况下会导致指数爆炸,在确定性设备的情况下会导致双指数爆炸。如果取消了对所考虑语言的有界性和转弯次数的限制的限制,那么所产生的取舍将不再受递归函数的限制,并且将显示所谓的非递归取舍。

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