在CCS上Split-2双相似性具有有限公理化,<br>轩尼诗'的合并
Split-2 Bisimilarity has a Finite Axiomatization over CCS with<br> Hennessy's Merge
摘要:
本文指出,分裂-2互模拟等价(也称为定时等价)提供了一个有限的方程公理化的进程代数,通过增加一个辅助操作Hennessy在1981年提出的递归,重新标记和限制自由片段米尔纳的演算通信系统。因此,除了一个单一的二元运算,即轩尼诗的合并,是足够的有限的方程公理化的并行组合模这个非交错等价。这一结果与同一作者以前得到的一个定理形成鲜明对比,该定理认为同一语言不是基于模互模拟的等价语言。
英文摘要:
This note shows that split-2 bisimulation equivalence (also known as timed equivalence) affords a finite equational axiomatization over the process algebra obtained by adding an auxiliary operation proposed by Hennessy in 1981 to the recursion, relabelling and restriction free fragment of Milner's Calculus of Communicating Systems. Thus the addition of a single binary operation, viz. Hennessy's merge, is sufficient for the finite equational axiomatization of parallel composition modulo this non-interleaving equivalence. This result is in sharp contrast to a theorem previously obtained by the same authors to the effect that the same language is not finitely based modulo bisimulation equivalence.
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