建立计算理论和物理系统之间的联系

Eric L. McCorkle
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引用次数: 0

摘要

编程语言的理论和语义通常使用抽象的数学模型来表述,这些模型与任何物理理论都没有明显的联系。虽然这种方法有许多优点,但它不能推广到复杂的非离散系统,并且它模糊了计算理论和物理理论之间的潜在数学联系。此外,它可能导致更复杂现象(如并发性)的不准确模型。在本文中,我们描述了当前的方向和初步结果,我们努力建立连接之间的编程语言理论和语义和物理理论。这些努力的第一个也是最成熟的目标是开发一个指称语义模型,扩展量子系统的数学公式,为并发语言提供指称基础。第二步的目标是将类型系统的概念推广到基于贝叶斯概率的概率推理系统。第三个也是最后一个努力的目的是发展对并发进程动态的理解,其目标是更详细地推理进程的真实行为。在这些努力中,我们的目标是在计算和其他科学学科之间建立联系。
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Building connections between theories of computing and physical systems
The theory and semantics of programming languages are typically formulated using abstract mathematical models that have no obvious connection to any physical theory. While this approach has a number of advantages, it does not generalize to complex nondiscrete systems, and it obscures the underlying mathematical connections between computational and physical theory. Moreover, it can lead to inaccurate models of more complex phenomena such as concurrency. In this paper, we describe the current directions and initial results of our efforts to build connections between programming language theory and semantics and physical theory. The first and most mature of these efforts aims to develop a denotational semantic model that expands upon the mathematical formulation of quantum systems to provide a denotational foundation for concurrent languages. The second effort aims to generalize the notion of type systems to a probability inference system based on Bayesian probability. The third and final effort aims to develop an understanding of the dynamics of concurrent processes, with the goal of reasoning about the real behavior of processes in greater detail. In each of these efforts, we aim to draw connections between computing and other scientific disciplines.
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