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Studies in the Theory of Algebraic Models of Programs with Procedures

机译:带程序的程序代数模型理论的研究

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Algebraic models of programs with procedures extend algebraic models of programs that are free of procedures (simple models of programs). A specific feature of both types of models is that they are built for some formalization of software programs. Models of programs are intended for studying functional equivalence of formalized programs and constructing wide sets of equivalent transformations of programs. Two basic problems in the theory of algebraic models of programs are the equivalence problem and the problem of building complete systems of equivalent transformations. An increasing interest in models of programs with procedures is due to the abundance of results obtained for simple models of programs. The most suitable model of programs with procedures is a gateway model. A remarkable feature of these models is that every such model is induced by some simple model of programs. This paper gives a survey of the latest results obtained for gateway models of programs.
机译:具有过程的程序的代数模型扩展了没有过程的程序的代数模型(简单的程序模型)。两种类型的模型的一个特定功能是,它们是为某种形式的软件程序而构建的。程序模型旨在研究形式化程序的功能等价关系,并构造各种程序的等效转换。程序的代数模型理论中的两个基本问题是等价问题和建立等效变换的完整系统的问题。对带有程序的程序模型越来越感兴趣,这是由于为简单的程序模型获得的大量结果。带过程的程序的最合适模型是网关模型。这些模型的显着特征是,每个这样的模型都是由一些简单的程序模型产生的。本文对程序网关模型获得的最新结果进行了调查。

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