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Thread Algebra with Multi-Level Strategies

机译:具有多级策略的线程代数

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摘要

In a previous paper, we developed an algebraic theory about threads and multi-threading based on the assumption that a deterministic interleaving strategy determines how threads are interleaved. The theory includes interleaving operators for a number of plausible deterministic interleaving strategies. The interleaving of different threads constitutes a multi-thread. Several multi-threads may exist concurrently on a single host in a network, several host behaviors may exist concurrently in a single network on the internet, etc. In the current paper, we assume that the above-mentioned kind of interleaving is also present at these other levels. We extend the theory developed so far with features to cover the multi-level case. We use the resulting theory to develop a simplified formal representation schema of systems that consist of several multi-threaded programs on various hosts in different networks. We also investigate the connections of the resulting theory with the algebraic theory of processes known as ACP.
机译:在上一篇论文中,我们基于确定性交织策略确定如何交织线程的假设,开发了关于线程和多线程的代数理论。该理论包括用于多种可能的确定性交织策略的交织算子。不同线程的交错构成一个多线程。网络中的单个主机上可能同时存在多个多线程,互联网上的单个网络中可能同时存在多个主机行为,等等。在本文中,我们假设上述交织也存在于这些其他级别。我们将到目前为止已发展的理论扩展为涵盖多层次案例的功能。我们使用由此产生的理论来开发系统的简化形式表示模式,该系统由位于不同网络中各种主机上的多个多线程程序组成。我们还研究了结果理论与称为ACP的过程的代数理论的联系。

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