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An evolutionary multi-objective framework for business process optimisation

机译:用于业务流程优化的进化多目标框架

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This paper aims to investigate the application of evolutionary multi-objective optimisation to the new domain of business process optimisation. Business process optimisation is considered as the problem of constructing feasible business process designs with optimum attribute values such as duration and cost. The feasibility of a process design is based on: (i) the process requirements such as the required input and the expected output resources and (ii) the connectivity of the participating tasks in the process design through their input and output resources. Due to the multi-objective and discrete nature of the problem and the resulting fragmented search space, discovering feasible business process designs is one of the main challenges. The proposed approach involves the application of a series of evolutionary multi-objective optimisation algorithms (EMOAs) in an attempt to generate a series of diverse optimized business process designs for given process requirements. The proposed optimisation framework introduces a quantitative representation of business processes involving two matrices one for capturing the process design and one for calculating and evaluating the process attributes. It also introduces an algorithm that checks the feasibility of each candidate solution (i.e. process design). The results for two real-life scenarios demonstrate how the proposed framework produces a number of optimised design alternatives. NSGA-II proves unfit for the specific problem whilst PESA-II shows the best results due to its sophisticated region-based selection technique.
机译:本文旨在研究进化多目标优化在业务流程优化新领域中的应用。业务流程优化被认为是构建具有最佳属性值(例如持续时间和成本)的可行业务流程设计的问题。流程设计的可行性基于:(i)流程要求,例如所需的输入和预期的输出资源;以及(ii)流程设计中参与任务通过其输入和输出资源的连通性。由于问题的多目标性和离散性以及由此造成的零散搜索空间,发现可行的业务流程设计是主要挑战之一。所提出的方法涉及一系列进化多目标优化算法(EMOA)的应用,以尝试针对给定的流程需求生成一系列多样化的优化业务流程设计。提出的优化框架引入了业务流程的定量表示,涉及两个矩阵,一个用于捕获流程设计,一个用于计算和评估流程属性。它还引入了一种算法,该算法检查每个候选解决方案的可行性(即流程设计)。两个实际场景的结果证明了所提出的框架如何产生许多优化的设计替代方案。 NSGA-II被证明不适合特定问题,而PESA-II由于其基于区域的先进选择技术而显示出最佳结果。

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