A DMAIC Integrated Fuzzy FMEA Model: A Case Study in the Automotive Industry
Source abstract
Abstract
The growing competitiveness in the automotive industry and the strict standards to which it is subject, require high quality standards. For this, quality tools such as the failure mode and effects analysis (FMEA) are applied to quantify the risk of potential failure modes. However, for qualitative defects with subjectivity and associated uncertainty, and the lack of specialized technicians, it revealed the inefficiency of the visual inspection process, as well as the limitations of the FMEA that is applied to it. The fuzzy set theory allows dealing with the uncertainty and subjectivity of linguistic terms and, together with the expert systems, allows modeling of the knowledge involved in tasks that require human expertise. In response to the limitations of FMEA, a fuzzy FMEA system was proposed. Integrated in the design, measure, analyze, improve and control (DMAIC) cycle, the proposed system allows the representation of expert knowledge and improves the analysis of subjective failures, hardly detected by visual inspection, compared to FMEA. The fuzzy FMEA system was tested in a real case study at an industrial manufacturing unit. The identified potential failure modes were analyzed and a fuzzy risk priority number (RPN) resulted, which was compared with the classic RPN. The main results revealed several differences between both. The main differences between fuzzy FMEA and classical FMEA come from the non-linear relationship between the variables and in the attribution of an RPN classification that assigns linguistic terms to the results, thus allowing a strengthening of the decision-making regarding the mitigation actions of the most “important” failure modes.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Quality and Management Systems · Multi-Criteria Decision Making · Manufacturing Process and Optimization
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Research and Development Unit in Mechanical and Industrial Engineering (UNIDEMI), Department of Mechanical and Industrial Engineering, NOVA School of Science and Technology, Universidade NOVA de Lisboa, 2829-516 Caparica, Portugal
Funding
Fundação para a Ciência e a Tecnologia: FCT
References (43)
Show source-provided references
1. The Evolution of World Class Manufacturing toward Industry 4.0: A Case Study in the Automotive Industry
2. Majewski, M., and Kacalak, W. (2020). Statistical Process Control Accuracy Estimation of a Stamping Process in Automotive Industry. Innovations Induced by Research in Technical Systems, Springer International Publishing. Lecture Notes in Mechanical Engineering.
3. Human and Machine Performance in an Inspection Task10.1177/001872088302500404 ↗
4. A Fuzzy Logic Based Approach for Modeling Quality and Reliability Related Customer Satisfaction in the Automotive Domain10.1016/j.eswa.2012.08.032 ↗
5. An Ontology Approach to Support FMEA Studies10.1016/j.eswa.2009.06.033 ↗
6. The Consistency Analysis of Failure Mode and Effect Analysis (FMEA) in Information Technology Risk Assessment10.1016/j.heliyon.2020.e03161 ↗
7. Rastayesh, S., Bahrebar, S., Blaabjerg, F., Zhou, D., Wang, H., and Dalsgaard Sørensen, J. (2020). A System Engineering Approach Using FMEA and Bayesian Network for Risk Analysis—A Case Study. Sustainability, 12.10.3390/su12010077 ↗
8. Rehman, Z., Kifor, C.V., Jabeen, F., Naz, S., and Waqar, M. (2020). Automatic Acquisition of Failure Mode and Effect Analysis Ontology for Sustainable Risk Management. Sustainability, 12.10.3390/su122310208 ↗
9. Crawley, F. (2020). 12—Failure modes and effects analysis (FMEA) and failure modes, effects and criticality analysis (FMECA). A Guide to Hazard Identification Methods, Elsevier. [2nd ed.].10.1016/B978-0-12-819543-7.00012-4 ↗
10. Systematic Failure Mode Effect Analysis (FMEA) Using Fuzzy Linguistic Modelling10.1108/02656710510625248 ↗
11. Risk Analysis Using FMEA: Fuzzy Similarity Value and Possibility Theory Based Approach10.1016/j.eswa.2013.10.058 ↗
12. An Advanced Fuzzy Bayesian-Based FMEA Approach for Assessing Maritime Supply Chain Risks10.1016/j.tre.2019.03.011 ↗
13. Risk Evaluation Using a Novel Hybrid Method Based on FMEA, Extended MULTIMOORA, and AHP Methods under Fuzzy Environment10.1016/j.ssci.2017.10.018 ↗
14. Risk Analysis of Health, Safety and Environment in Chemical Industry Integrating Linguistic FMEA, Fuzzy Inference System and Fuzzy DEA10.1007/s00477-019-01754-3 ↗
15. Failure Mode and Effects Analysis (FMEA) for Risk Assessment Based on Interval Type-2 Fuzzy Evidential Reasoning Method10.1016/j.asoc.2020.106134 ↗
16. Fuzzy-FMEA Risk Evaluation Approach for LHD Machine—A Case Study10.1016/j.jsm.2019.08.002 ↗
17. A Novel Evidential FMEA Method by Integrating Fuzzy Belief Structure and Grey Relational Projection Method10.1016/j.engappai.2018.10.005 ↗
18. Healthcare Failure Mode and Effects Analysis Under Fuzziness10.1080/10807039.2012.737753 ↗
19. An Extended FMEA Approach Based on the Z-MOORA and Fuzzy BWM for Prioritization of Failures10.1016/j.asoc.2019.105505 ↗
20. A Risk-Based Fuzzy Evidential Framework for FMEA Analysis under Uncertainty: An Interval-Valued DS Approach10.3233/JIFS-169684 ↗
21. Benchmarking the Risk Assessment in Green Supply Chain Using Fuzzy Approach to FMEA: Insights from an Indian Case Study10.1108/BIJ-04-2017-0074 ↗
22. Evaluating Knowledge Management Failure Factors Using Intuitionistic Fuzzy FMEA Approach10.1007/s10115-018-1172-3 ↗
23. Stamatis, D.H. (2003). Failure Mode and Effect Analysis FMEA from Theory to Execution, ASQ Quality Press. [2nd ed.].
24. An Analysis of the Six Sigma DMAIC Method from the Perspective of Problem Solving10.1016/j.ijpe.2012.05.035 ↗
25. Enhancing Effectiveness of Shell and Tube Heat Exchanger through Six Sigma DMAIC Phases10.1016/j.proeng.2014.12.449 ↗
26. Structural Equation Modelling on Knowledge Creation in Six Sigma DMAIC Project and Its Impact on Organizational Performance10.1016/j.ijpe.2015.06.007 ↗
27. Development of a Fuzzy FMEA Based Product Design System10.1007/s00170-006-0898-3 ↗
28. Zimmermann, H.-J. (1996). Fuzzy Set Theory—And Its Applications, Springer. [3rd ed.].10.1007/978-94-015-8702-0 ↗
29. Rustum, R., Kurichiyanil, A.M.J., Forrest, S., Sommariva, C., Adeloye, A.J., Zounemat-Kermani, M., and Scholz, M. (2020). Sustainability Ranking of Desalination Plants Using Mamdani Fuzzy Logic Inference Systems. Sustainability, 12.10.3390/su12020631 ↗
30. Leondes, C.T. (1999). 44—Techniques in Fuzzy Inference Neural Networks for Fuzzy Model Improvement and Their Application. Fuzzy Theory Systems, Academic Press.
31. A Comparative Study and Measuring Performance of Manufacturing Systems with Mamdani Fuzzy Inference System10.1007/s10845-017-1307-5 ↗
32. Construction Fuzzy Logic with Curve Shoulder in Inference System Mamdani10.1088/1742-6596/1776/1/012060 ↗
33. Ipriadi Fountains Height Measurement Accuracy with Mamdani Fuzzy Inference System Algorithm10.1088/1742-6596/1783/1/012009 ↗
34. Batyrshin, I., de Martínez-Villaseñor, M.L., and Ponce Espinosa, H.E. (2018). An Innovative and Improved Mamdani Inference (IMI) Method. Proceedings of the Advances in Soft Computing, Springer International Publishing.10.1007/978-3-030-04491-6 ↗
35. Ross, T.J. (2016). Fuzzy Logic with Engineering Applications, Wiley. [4th ed.].
36. Ahmed, J.S., Mohammed, H.J., and Chaloob, I.Z. (2021). Application of a Fuzzy Multi-Objective Defuzzification Method to Solve a Transportation Problem. Mater. Today Proc.10.1016/j.matpr.2020.12.1062 ↗
37. Kalaiarasi, K., Sabina Begum, M., and Sumathi, M. (2021). Optimization of Unconstrained Multi-Item (EPQ) Model Using Fuzzy Geometric Programming with Varying Fuzzification and Defuzzification Methods by Applying Python. Mater. Today Proc.10.1016/j.matpr.2020.10.588 ↗
38. Leondes, C.T. (1999). 31-Techniques and Applications of Fuzzy Theory in Generalized Defuzzification Methods and Their Utilization in Parameter Learning Techniques**Portions reprinted, with permission, from IEEE Trans. Fuzzy Systems, Vol. 4, No. 1. pp. 64-71, February 1996, © 2021 IEEE
39. IEEE Trans. Systems Man. Cybernet., Vol. 27, No. 5, pp. 877-883, October 1997, © 2021 IEEE. Fuzzy Theory Systems, Academic Press.10.1109/3477.623241 ↗
40. Modeling, Simulation and Experimental Realization of a New Nonlinear Fuzzy PID Controller Using Center of Gravity Defuzzification10.1016/j.isatra.2020.10.048 ↗
41. Fuzzy Pay-off Method for Real Options: The Center of Gravity Approach with Application in Oilfield Abandonment10.1016/j.fss.2018.03.008 ↗
42. Center-of-Gravity Fuzzy Systems Based on Normal Fuzzy Implications10.1016/j.camwa.2011.03.074 ↗
43. Efficient Tools for Managing Uncertainties in Design and Operation of Engineering Structures