Optimizing a Business Process Model by Using Simulation

Farzad Kamrani, R. Ayani, Anvar Karimson
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引用次数: 19

Abstract

In this paper we present the problem of optimizing a business process model with the objective of finding the most beneficial assignment of tasks to agents, without modifying the structure of the process itself. The task assignment problem for four types of processes are distinguished and algorithms for finding optimal solutions to them are presented: 1) a business process with a predetermined workflow, for which the optimal solution is conveniently found using the well-known Hungarian algorithm. 2) a Markovian process, for which we present an analytical method that reduces it to the first type. 3) a non-Markovian process, for which we employ a simulation method to obtain the optimal solution. 4) the most general case, i.e. a non-Markovian process containing critical tasks. In such processes, depending on the agents that perform critical tasks the workflow of the process may change. We introduce two algorithms for this type of processes. One that finds the optimal solution, but is feasible only when the number of critical tasks is few. The second algorithm is even applicable to large number of critical tasks but provides a near-optimal solution. In the second algorithm a hill-climbing heuristic method is combined with Hungarian algorithm and simulation to find an overall near-optimal solution for assignments of tasks to agents. The results of a series of tests that demonstrate the feasibility of the algorithms are included.
利用仿真优化业务流程模型
在本文中,我们提出了优化业务流程模型的问题,其目标是在不修改流程本身结构的情况下,为代理找到最有利的任务分配。对四类流程的任务分配问题进行了区分,并给出了其最优解的求解算法:1)一个具有预定工作流的业务流程,该流程的最优解可以使用著名的匈牙利算法方便地找到。2)马尔可夫过程,我们提出了一种将其简化为第一类的解析方法。3)一个非马尔可夫过程,我们采用模拟方法来获得最优解。4)最一般的情况,即包含关键任务的非马尔可夫过程。在这样的流程中,根据执行关键任务的代理,流程的工作流可能会发生变化。我们为这类过程介绍两种算法。一种找到最优解决方案,但只有在关键任务数量很少时才可行的方法。第二种算法甚至适用于大量关键任务,但提供了一个接近最优的解决方案。在第二种算法中,将爬山启发式方法与匈牙利算法和仿真相结合,寻找任务分配给智能体的整体近最优解。最后给出了一系列验证算法可行性的实验结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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