高阶Ψ计算的通用类型系统

IF 0.8 4区 计算机科学 Q3 COMPUTER SCIENCE, THEORY & METHODS Information and Computation Pub Date : 2024-07-10 DOI:10.1016/j.ic.2024.105190
Hans Hüttel , Stian Lybech , Alex R. Bendixen , Bjarke B. Bojesen
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引用次数: 0

摘要

帕罗等人提出的高阶Ψ算子框架(HOΨ)是对Ψ算子的许多一阶和高阶扩展的概括。在本文中,我们提出了 HOΨ 计算的通用类型系统。它满足主体还原属性,可以实例化以产生现有的和新的计算器类型系统,这些计算器都可以表达为 HOΨ 计算器。在本文中,我们考虑了 Demangeon 等人在 HO 中的终止类型系统。此外,我们还为 Meredith 和 Radestock 的-计算推导了一个新的类型系统,并提出了一个移动代码的非干涉类型系统。
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A generic type system for higher-order Ψ-calculi

The Higher-Order Ψ-calculus framework (HOΨ) by Parrow et al. is a generalisation of many first- and higher-order extensions of the π-calculus. In this paper we present a generic type system for HOΨ-calculi. It satisfies a subject reduction property and can be instantiated to yield both existing and new type systems for calculi, that can be expressed as HOΨ-calculi. In this paper, we consider the type system for termination in HOπ by Demangeon et al. Moreover, we derive a new type system for the ρ-calculus of Meredith and Radestock and present a type system for non-interference for mobile code.

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来源期刊
Information and Computation
Information and Computation 工程技术-计算机:理论方法
CiteScore
2.30
自引率
0.00%
发文量
119
审稿时长
140 days
期刊介绍: Information and Computation welcomes original papers in all areas of theoretical computer science and computational applications of information theory. Survey articles of exceptional quality will also be considered. Particularly welcome are papers contributing new results in active theoretical areas such as -Biological computation and computational biology- Computational complexity- Computer theorem-proving- Concurrency and distributed process theory- Cryptographic theory- Data base theory- Decision problems in logic- Design and analysis of algorithms- Discrete optimization and mathematical programming- Inductive inference and learning theory- Logic & constraint programming- Program verification & model checking- Probabilistic & Quantum computation- Semantics of programming languages- Symbolic computation, lambda calculus, and rewriting systems- Types and typechecking
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