UML/OCL和细化

Mohamed Tahar Bhiri, Mourad Kmimech, Mohamed Graiet, P. Aniorté
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引用次数: 4

摘要

像B和Event-B这样的形式化方法支持使用精化技术实现正确的系统设计。这些方法允许在不同的抽象层次上描述数据和操作。OCL为UML模型提供了一些精度。OCL Collection、Set、OrderedSet、Bag和Sequence提供的方法不足以支持基于技术精化的类图开发的增量过程。实际上,对初始模型的描述通常需要非常抽象的数学概念,如关系和函数。这些概念很难在OCL中使用TupleType和def来表达。这阻碍了设计者表达抽象约束。此外,这些概念的缺失不利于从半正式到正式的转变:UML/OCL到Event-B。为了克服这些缺陷,我们提出了一个OCL数学扩展,通过增加它的类库。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
UML/OCL and Refinement
Formal methods such as B and Event-B support the achievement of correct systems design using the refinement technique. These methods allow for the description of data and actions at different levels of abstraction. The OCL provides some precision to UML models. The means offered by OCL Collection, Set, OrderedSet, Bag and Sequence are insufficient to support an incremental process of class diagrams development based on technical refinement. Indeed, the description of an initial model often requires very abstract mathematical concepts such as relation and function. These concepts are difficult to express in OCL using TupleType and def. This discourages the designer from expressing abstract constraints. Moreover, the absence of these concepts does not favor the move from semi-formal to formal: UML/OCL to Event-B. To overcome these flaws, we propose an OCL mathematical extension by increasing its class library.
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