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Process Modeling
Application of genetic algorithms for finding edit distance between process models
A. A. Kalenkovaa, D. A. Kolesnikovb a National Research University Higher School of Economics, Laboratory of Process-Aware Information Systems,
20 Myasnitskaya St., Moscow 101000, Russia
b National Research University Higher School of Economics, Faculty of Computer Science
20 Myasnitskaya St., Moscow 101000, Russia
Abstract:
Finding graph-edit distance (graph similarity) is an important task in many computer science areas, such as image analysis, machine learning, chemicalinformatics. Recently, with the development of process mining techniques, it became important to adapt and apply existing graph analysis methods to examine process models (annotated graphs) discovered from event data. In particular, finding graph-edit distance techniques can be used to reveal patterns (subprocesses), compare discovered process models. As it was shown experimentally and theoretically justified, exact methods for finding graph-edit distances between discovered process models (and graphs in general) are computationally expensive and can be applied to small models only. In this paper, we present and assess accuracy and performance characteristics of an inexact genetic algorithm applied to find distances between process models discovered from event logs. In particular, we find distances between BPMN (Business Process Model and Notation) models discovered from event logs by using different process discovery algorithms. We show that the genetic algorithm allows us to dramatically reduce the time of comparison and produces results which are close to the optimal solutions (minimal graph edit distances calculated by the exact search algorithm).
Keywords:
minimal graph edit distance, process mining, BPMN (Business Process Model and Notation), genetic algorithm.
Received: 01.09.2018 Revised: 10.11.2018 Accepted: 20.11.2018
Citation:
A. A. Kalenkova, D. A. Kolesnikov, “Application of genetic algorithms for finding edit distance between process models”, Model. Anal. Inform. Sist., 25:6 (2018), 711–725
Linking options:
https://www.mathnet.ru/eng/mais658 https://www.mathnet.ru/eng/mais/v25/i6/p711
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Abstract page: | 187 | Full-text PDF : | 104 | References: | 28 |
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