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Extending Howe’s Method to Early Bisimulations for Typed Mobile Embedded Resources with Local Names

机译:扩展Howe对具有本地名称键入的移动嵌入式资源的早期BISIMULATION的方法

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We extend Howe’s method to prove that input-early strong and -delay contextual bisimulations are congruences for the Higher-order mobile embedded resources (Homer) calculus, a typed higher order process calculus with active mobile processes, nested locations and local names which conservatively extends the syntax and semantics of higher-order calculi such as Plain CHOCS and HOpi. We prove that the input-early strong and -delay contextual bisimulation congruences are sound co-inductive characterisations of barbed bisimulation congruence and in fact complete in the strong case. The extension of Howe’s method provides considerably simpler congruence proofs than established previously for similar calculi for mobile processes in nested locations.
机译:我们扩展了如何证明输入 - 早期强度和 - 何种语境分布的方法是对高阶移动嵌入资源(HOMER)微积分的同时,一种具有主动移动过程,嵌套位置和保守的局部名称的类型的高阶流程微积分高阶计算的语法和语义,如普通Chocs和Hopi。我们证明了输入早期强度和 - 较大的语境双刺激同时是倒钩双刺激同时的合理归纳特征,实际上在强大的情况下完成。 HEVE的方法的扩展提供了比以前在嵌套位置中的移动进程的类似计算器的相当简单的一致性证据。

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