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Business Artifacts with Guard-Stage-Milestone Lifecycles: Managing Artifact Interactions with Conditions and Events

机译:带有防护阶段里程碑生命周期的业务工件:管理条件和事件的工件交互

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A promising approach to managing business operations is based on business artifacts, a.k.a. business entities (with lifecycles). These are key conceptual entities that are central to guiding the operations of a business, and whose content changes as they move through those operations. An artifact type includes both an information model that captures all of the business-relevant data about entities of that type, and a lifecycle model, that- specifies the possible ways an entity of that type might progress through the business. Two recent papers have introduced and studied the Guard-Stage-Milestone (GSM) meta-model for artifact lifecycles. GSM lifecycles are substantially more declarative than the finite state machine variants studied in most previous work, and support hierarchy and parallelism within a single artifact instance. This paper presents the formal operational semantics of GSM, with an emphasis on how interaction between artifact instances is supported. Such interactions are supported both through testing of conditions against the artifact instances, and through events stemming from changes in artifact instances. Building on a previous result for the single artifact instance case, a key result here shows the equivalence of three different formulations of the GSM semantics for artifact instance interaction. One formulation is based on incremental application of ECA-like rules, one is based on two mathematical properties, and one is based on the use of first-order logic formulas.
机译:一种管理业务运营的有前途的方法是基于业务工件(又称为业务实体(具有生命周期))。这些是关键概念实体,它们是指导业务运营的核心,并且其内容随着这些业务的进行而变化。工件类型既包括捕获有关该类型实体的所有与业务相关的数据的信息模型,也包括生命周期模型,该生命周期模型指定该类型的实体在整个业务中可能进行的方式。最近有两篇论文介绍和研究了工件生命周期的Guard-Stage-Milestone(GSM)元模型。 GSM生命周期比大多数以前的工作中研究的有限状态机变量更具声明性,并且在单个工件实例内支持层次结构和并行性。本文介绍了GSM的形式化操作语义,重点介绍了如何支持工件实例之间的交互。通过针对工件实例的条件测试以及由于工件实例中的更改而产生的事件,都可以支持此类交互。在单个工件实例情况的先前结果的基础上,此处的关键结果显示了用于工件实例交互的GSM语义的三种不同表示形式的等效性。一种表示法是基于类似ECA规则的递增应用,一种是基于两种数学特性,另一种是基于一阶逻辑公式的使用。

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