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From Nondeterministic Büchi and Streett Automata to Deterministic Parity Automata

机译:从不确定Büchi和Streett自动机到确定奇偶自动机

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In this paper we revisit Safra's determinization constructions for automataon infinite words. We show how to construct deterministic automata with fewerstates and, most importantly, parity acceptance conditions. Determinization isused in numerous applications, such as reasoning about tree automata,satisfiability of CTL*, and realizability and synthesis of logicalspecifications. The upper bounds for all these applications are reduced byusing the smaller deterministic automata produced by our construction. Inaddition, the parity acceptance conditions allows to use more efficientalgorithms (when compared to handling Rabin or Streett acceptance conditions).
机译:在本文中,我们将回顾Safra的自动无限词的确定化构造。我们展示了如何用更少的状态(最重要的是,奇偶接受条件)构造确定性自动机。确定性用于许多应用程序中,例如关于树自动机的推理,CTL *的可满足性以及逻辑规范的可实现性和综合性。通过使用我们的结构产生的较小的确定性自动机,可以降低所有这些应用程序的上限。另外,奇偶校验接受条件允许使用更有效的算法(与处理拉宾或Streett接受条件相比)。

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