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Constructing Constraint-Preserving Interaction Schemes in Adhesive Categories

机译:在胶粘剂类别中构建保持约束的交互方案

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When using graph transformations to formalize model transformations, it is often desirable to design transformations that preserve consistency with respect to a given set of (model) integrity constraints. The standard approach is to equip transformations with suitable application conditions such that the introduction of constraint violations is prevented. This may lead to rules that are applicable seldom or even inapplicable at all, though. To supplement this approach, we present a new and systematic procedure to develop correct-by-construction transformations with respect to a special kind of constraints. Instead of controlling the applicability of a rule we complement its action in such a way that a given constraint holds after application: For every way in which the rule could introduce a violation of the constraint, we derive a supplementary action for the rule that remedies that violation. We formalize this construction in the setting of adhesive categories for monotonic rules and positive atomic constraints and present sufficient conditions for its correctness.
机译:当使用图转换来形式化模型转换时,通常需要设计出相对于给定的(模型)完整性约束集保持一致性的转换。标准方法是为转换配备合适的应用程序条件,以防止引入约束违规。但是,这可能导致规则很少适用甚至根本不适用。为了补充这种方法,我们提出了一种新的系统化程序,以针对一种特殊的约束条件开发按构造正确的转换方法。与其控制规则的适用性,不如以在应用后给定约束成立的方式对规则的行为进行补充:对于规则可能导致违反约束的每种方式,我们都会为规则推导补充行为,以解决以下问题:违反。我们在单调规则和正原子约束的粘合剂类别设置中将此结构形式化,并为其正确性提供了充分的条件。

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