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Theory and Practice of Higher Order Concurrent Process Calculi

高阶并发过程计算理论与实践

基本信息

批准号：
08680343
负责人：
TOGASHI Atsushi
金额：
$ 1.73万
依托单位：
SHIZUOKA UNIVERSITY
依托单位国家：
日本
项目类别：
Grant-in-Aid for Scientific Research (C)
财政年份：
1996
资助国家：
日本
起止时间：
1996 至 1997
项目状态：
已结题

来源：
https://kaken.nii.ac.jp/grant/KAKENHI-PROJECT-08680343/
关键词：
higher order process calculus operational semantics computation model higer order modal logic type system higher order programming language equivalence interpretor モデルチェッキング双模倣

项目摘要

The main objectives pf this research are as follows :(1) We propose a computational model of higher order concurrent processes and establish their theoretical operational semantics.(2) Based on the foundations weimplement a programming environment and apply it to several practical examples.We have obtained the follwing results :(1) Contraction of a Higher Order Process CalculusWehave proposed a higer order process calculus to describe concurrent systems rigorously. This calculus gives mathematical foundations of the following research items (2) and (3).Establishment of Mathematical Foundations on Operational Semantics of Higher Order ProcessesFor the computational calculus proposed in (1), we have carried out the following items with their results :(a) Equivalence of Processes :We have given a theory on equivalence of higher order processes based on their operational semantics.(b) Higher Order Modal System and Model Checking :We have proposed a proof system for the higher oeder process calculus and given the theorems on soundness and completeness. A mechanical model checking method for the system have been given as well.(c) A Type System :We have given a type system for the calculus and discussed its properties.(3) Development of Programming EnvironmentWe have implemented the programming environment for the calculus and applied it to several practical examples.

本文的主要研究内容如下：（1）提出了一个高阶并发进程的计算模型，建立了高阶并发进程的理论操作语义。(2)在此基础上，我们实现了一个程序设计环境，并应用于几个实际的例子，得到了如下结果：（1）高阶进程演算的构造我们提出了一种高阶进程演算来严格描述并发系统。对于（1）中提出的计算演算，我们进行了以下几项工作并取得了相应的结果：（a）过程的等价性：我们根据高阶过程的操作语义，给出了高阶过程的等价性理论。(b)高阶模态系统与模型检测：提出了高阶过程演算的一个证明系统，给出了高阶过程演算的可靠性和完备性定理。给出了该系统的力学模型检验方法。(c)类型系统：我们已经给出了微积分的类型系统，并讨论了它的性质。(3)编程环境的开发我们已经实现了微积分的编程环境，并将其应用于几个实际的例子。