An Adequate While-Language for Hybrid Computation

S. Goncharov, Renato Neves
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引用次数: 8

Abstract

Hybrid computation harbours discrete and continuous dynamics in the form of an entangled mixture, inherently present in various natural phenomena and in applications ranging from control theory to microbiology. The emergent behaviours bear signs of both computational and physical processes, and thus present difficulties not only in their analysis, but also in describing them adequately in a structural, well-founded way. In order to tackle these issues and, more generally, to investigate hybridness as a dedicated computational phenomenon, we introduce a while-language for hybrid computation inspired by the fine-grain call-by-value paradigm. We equip it with operational and computationally adequate denotational semantics. The latter crucially relies on a hybrid monad supporting an (Elgot) iteration operator that we developed elsewhere. As an intermediate step, we introduce a more lightweight duration semantics furnished with analogous results and based on a new duration monad that we introduce as a lightweight counterpart to the hybrid monad.
一种适合混合计算的while语言
混合计算以纠缠混合物的形式包含离散和连续动力学,固有地存在于各种自然现象中,并应用于从控制理论到微生物学的各种应用中。这些突发行为同时具有计算过程和物理过程的特征,因此不仅在分析过程中存在困难,而且在以一种结构化的、有充分根据的方式描述它们时也存在困难。为了解决这些问题,更广泛地说,为了研究混合性作为一种专用的计算现象,我们引入了一种受细粒度按值调用范式启发的混合计算while语言。我们为它配备了操作和计算上足够的指称语义。后者主要依赖于支持我们在其他地方开发的(Elgot)迭代操作符的混合单子。作为中间步骤,我们引入了一个更轻量级的持续时间语义,它提供了类似的结果,并基于一个新的持续时间单子,作为混合单子的轻量级对应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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