特刊简介:合流

IF 0.4 4区 计算机科学 Q4 COMPUTER SCIENCE, THEORY & METHODS Mathematical Structures in Computer Science Pub Date : 2022-08-01 DOI:10.1017/S0960129523000063
M. Ayala-Rincón, S. Mimram
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引用次数: 0

摘要

汇流的概念概括了决定论的概念,是计算和演绎系统的中心和普遍属性。它的研究是改写理论的主要课题之一,它涉及到其他性质,如终止、模块化、交换和补全。它在许多重写形式中被研究,如条件和无条件一阶和高阶重写、λ -演算和约束重写。这期特刊介绍了一些关于合流的新结果和最新的计算技术
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Introduction to the special issue: Confluence
The notion of confluence , which generalizes the one of determinism, is a central and ubiquitous property of computational and deductive systems. Its study is one of the main topics of rewriting theory, where it relates to other properties such as termination, modularity, commutation, and completion. It has been investigated in many formalisms of rewriting, such as conditional and unconditional first- and higher order rewriting, λ -calculi, and constraint rewriting. This special issue presents a selection of novel results and recent computational techniques related to confluence
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来源期刊
Mathematical Structures in Computer Science
Mathematical Structures in Computer Science 工程技术-计算机:理论方法
CiteScore
1.50
自引率
0.00%
发文量
30
审稿时长
12 months
期刊介绍: Mathematical Structures in Computer Science is a journal of theoretical computer science which focuses on the application of ideas from the structural side of mathematics and mathematical logic to computer science. The journal aims to bridge the gap between theoretical contributions and software design, publishing original papers of a high standard and broad surveys with original perspectives in all areas of computing, provided that ideas or results from logic, algebra, geometry, category theory or other areas of logic and mathematics form a basis for the work. The journal welcomes applications to computing based on the use of specific mathematical structures (e.g. topological and order-theoretic structures) as well as on proof-theoretic notions or results.
期刊最新文献
On Hofmann–Streicher universes T0-spaces and the lower topology GADTs are not (Even partial) functors A linear linear lambda-calculus Countability constraints in order-theoretic approaches to computability
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