有效管理基于BPEL的业务流程变更的机制:一种代数方法

J. A. Ginige, Uma Sirinivasan, A. Ginige
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引用次数: 9

摘要

业务流程执行语言(BPEL)是一种基于xml的Web服务组合语言,通常用于业务流程的编排。编排是指服务的排序,通常在单独的Web服务定义语言(WSDL)文档中定义,以便为处理数据提供额外的逻辑,这实际上创建了应用程序逻辑。在某些情况下,当业务目标或策略发生变化时,这些服务(在编排流程之外)可能会以影响编排流程的方式发生变化。例如,可能会删除一些服务并引入新的服务。在这种情况下,需要相应地更改BPEL模型。在大型和复杂的业务流程中,由于BPEL的冗长特性,对BPEL描述进行更改是一项艰巨的任务,并且经常会导致不一致和错误。本文演示了一种将BPEL流程和相关WSDL服务描述映射到代数表达式的方法,代数表达式将所有流程元素封装到单个短语中。这些代数表达式的目的是方便地识别编排流程中服务更改的影响,从而使所需的更改能够在给定上下文中有效地就地执行,而不会干扰整个BPEL文档的一致性。提出的代数方法是基于Kleene代数与测试(KAT),这是代数的一个新的分支,适合实际建模的目的
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Mechanism for Efficient Management of Changes in BPEL based Business Processes: An Algebraic Methodology
Business process execution language (BPEL) is an XML-based Web service composition language that is commonly used for the orchestration of business processes. Orchestration refers to the sequencing of services, usually defined in a separate Web services definition language (WSDL) document, in order to provide additional logic to process data, which essentially creates the application logic. In certain situations, when business goals or policies change, these services (external to the orchestrated process) may change in a way that it affects the orchestrated process. For example, some services may be removed and new ones introduced. In situations like this, BPEL models need to be changed accordingly. In large and complex business processes, due to the verbose nature of BPEL, making alterations to BPEL descriptions is an arduous task, and can often lead to inconsistencies and errors. This paper demonstrates a way to map BPEL processes and related WSDL service descriptions into algebraic expressions, which encapsulate all process elements into a single phrase. The purpose of these algebraic expressions is to easily identify the effect of service changes in the orchestrated process, which in turn enables the required changes to be carried out efficiently in-situ within a given context, without disturbing the consistency of the overall BPEL document. The proposed algebraic methodology is based on Kleene algebra with tests (KAT), which is a new branch of algebra that lends itself for practical modeling purposes
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