شناسایی و اولویت‌بندی حالات شکست با استفاده رویکرد بهترین-بدترین فازی و ویکورفازی در صنعت قطعه‌سازی خودرو

نوع مقاله : مقاله پژوهشی

نویسندگان

1 گروه مدیریت، دانشکده علوم اداری و اقتصاد، دانشگاه فردوسی مشهد، مشهد، ایران

2 گروه مدیریت، دانشکده علوم اداری و اقتصاد، دانشگاه فردوسی مشهد، مشهد،‌ایران

چکیده
در صنعت رقابتی قطعه‌سازی خودرو، شناسایی و اولویت‌بندی دقیق حالت‌های شکست به‌منظور پیشگیری از خسارات مالی، تضمین ایمنی سرنشینان و حفظ استانداردهای کیفی، ضرورتی اجتناب‌ناپذیر است؛ چراکه مدیریت ریسک نظام‌مند به‌طور مستقیم بر بهره‌وری تولید و قابلیت اطمینان محصولات نهایی تأثیر می‌گذارد. پژوهش حاضر با هدف شناسایی و اولویت‌بندی حالت‌های شکست در فرآیند مونتاژ مجموعه پلوس در یک شرکت ایرانی قطعه‌سازی خودرو، با به‌کارگیری رویکرد ترکیبی روش بهترین-بدترین فازی و ویکور فازی انجام شد. این پژوهش از لحاظ هدف، کاربردی و از نظر ماهیت، توصیفی-تحلیلی است که به شیوه پیمایشی اجرا شد. در این راستا، پانزده خبره به‌صورت هدفمند انتخاب و طی سه دور پرسشنامه دلفی (با طیف پنج‌درجه‌ای لیکرت) به غربالگری شاخص‌های ریسک و حالت‌های بالقوه شکست پرداختند؛ سپس شاخص‌های باقی‌مانده با روش بهترین-بدترین فازی وزن‌دهی و حالت‌های خرابی غربال‌شده با روش ویکور فازی رتبه‌بندی شدند. یافته‌ها نشان داد شاخص شدت در میان شاخص‌های منتخب بیشترین وزن نسبی را به خود اختصاص داد و حالت‌های شکست مرتبط با مقاومت کششی و تلرانس‌های ابعادی و هزارخار قطعات مجموعه پلوس، بالاترین اولویت را برای اقدامات اصلاحی کسب کردند. مقایسات زوجی خبرگان از سازگاری بالایی برخوردار بود و ترکیب غربالگری دلفی با وزن‌دهی و رتبه‌بندی چندمعیاره فازی، دقت اولویت‌بندی را نسبت به رویکرد سنتی عدد اولویت ریسک بهبود بخشید. یافته‌های این پژوهش مبنایی قابل‌اعتماد و تکرارپذیر برای تصمیم‌گیری پیشگیرانه و بهینه‌سازی فرآیندهای تولید در صنعت قطعه‌سازی خودرو در اختیار مدیران تولید قرار می‌دهد.

کلیدواژه‌ها

موضوعات

عنوان مقاله English

Failure Modes Identification and Prioritization Using the Fuzzy Best–Worst and Fuzzy VIKOR Approaches in the Automotive Parts Manufacturing Industry

نویسندگان English

mostafa kazemi 1
Saba Seyrani 2
Zahra Naji Azimi 1
1 Department of Management, Faculty of Economics and Administrative Sciences, Ferdowsi University of Mashhad, Mashhad, Iran
2 Department of Management, Faculty of Economics and Administrative Sciences, Ferdowsi University of Mashhad, Mashhad, Iran
چکیده English

In the competitive automotive parts manufacturing industry, identifying and prioritizing failure modes is essential for preventing financial losses, ensuring passenger safety, and maintaining quality. This applied, descriptive-analytical study aimed to identify and prioritize failure modes in the constant-velocity (CV) joint assembly process of an Iranian automotive parts manufacturer, integrating the Fuzzy Best-Worst Method (FBWM) and Fuzzy VIKOR (FVIKOR). Fifteen purposively selected experts participated in a three-round Delphi survey to screen risk factors and failure modes; retained factors were weighted using FBWM and failure modes ranked using FVIKOR. Severity received the highest weight among retained risk factors, and failure modes associated with tensile strength and dimensional and spline tolerances of CV-joint components received the highest corrective-action priority. Expert pairwise comparisons showed high consistency, and combining Delphi screening with fuzzy multi-criteria weighting and ranking improved prioritization accuracy compared with the traditional risk priority number approach, providing production managers with a reliable basis for preventive decision-making.
Introduction
The automotive parts manufacturing sector in Iran faces persistent challenges related to product quality, safety, and reliability. Failure Mode and Effects Analysis (FMEA) is one of the most widely used preventive quality management tools, designed to identify and prioritize potential failures before they occur (McDermott et al., 2009; Baghery et al., 2018). The traditional Risk Priority Number (RPN)—the product of severity, occurrence, and detection—has well-documented limitations: identical RPN values can arise from different risk combinations, equal weighting is assumed, and crisp scores cannot capture expert judgment ambiguity (Liu et al., 2013; Yousefi et al., 2018). Recent literature called for replacing RPN with fuzzy multi-criteria approaches (Liu, 2016; Akkus, 2024; Liou et al., 2024). This study integrated three complementary methods (Delphi screening, FBWM for criterion weighting, and FVIKOR for failure mode ranking) in the context of CV-joint assembly, a safety-critical powertrain component. No prior study had simultaneously applied all three elements in the Iranian automotive parts sector, nor provided empirical sensitivity validation and an RPN comparison.
Methodology
This applied, descriptive-analytical study was conducted via a survey approach. A panel of fifteen purposively selected experts from a CV-joint manufacturer—drawn from quality, production engineering, R&D, sales, and senior assembly roles, each with at least ten years of experience—participated in all study phases. Delphi screening used a five-point Likert scale with an acceptance threshold of 3; termination required a Kendall’s W change of less than 0.02 between rounds and no further item elimination. Five candidate criteria (severity, occurrence, detection, cost, time) were screened in three rounds. The four retained criteria were weighted using FBWM with the nonlinear optimization model solved in Lingo; weights were defuzzified using the Graded Mean Integration Representation (GMIR) method (Chen & Hsieh, 1999) as standardized in Guo and Zhao (2017). The consistency ratio was computed as CR = k/CI. Seventy-one potential failure modes were reduced to 68 through three Delphi rounds. The 68 retained failure modes were evaluated using fuzzy linguistic scales (Patil & Kant, 2014) and ranked by FVIKOR (Opricovic, 2011) with compromise parameter v = 0.5, defuzzifying S, R, and Qusing (l + 2m + u) / 4. A sensitivity analysis across v ∈ {0, 0.25, 0.5, 0.75, 1} and an illustrative RPN comparison were also conducted for a 12-FM subsample.
Findings
FBWM yielded weights of 0.408 (severity), 0.265 (cost), 0.186 (occurrence), and 0.139 (detection). The consistency ratio CR ≈ 0.064 confirmed high expert agreement. The “time” criterion was eliminated in Delphi round 1 (mean = 2.933). Three failure modes were eliminated in the failure-mode Delphi round 1. Cronbach’s alpha was 0.91 (round 2) and 0.90 (round 3); Kendall’s W was 0.247 (round 2) and 0.254 (round 3). FVIKOR ranked all 68 failure modes; the five highest-priority were: FM32—Insufficient tensile force in the trunnion test (Q = 0.0195); FM65—Low stopper bearing tensile strength (Q = 0.0349); FM56—Spline deformation (Q = 0.0352); FM4—Dimensional non-conformance (Q = 0.0364); FM13—Shaft contact with boot edge (Q = 0.0468). The RPN comparison showed that failure modes with high detection difficulty but low severity (FM64, FM67) were over-ranked by the simple additive approach relative to FVIKOR. The sensitivity analysis demonstrated full robustness: {FM3, FM4, FM65, FM66} occupied the top four positions across all five v values, and the ordering of the remaining eight subsample failure modes was completely unchanged.
Discussion and Results
The findings confirmed that integrating Delphi screening, FBWM weighting, and FVIKOR ranking provided a robust approach to failure mode prioritization. The dominance of severity (weight = 0.408) reflected the safety-critical nature of the CV joint. FVIKOR’s superiority over simple additive scoring was most apparent when criticality was concentrated in high-severity or high-cost criteria. The study extended existing literature as the first to simultaneously apply all three elements (Delphi, FBWM, FVIKOR) in Iranian automotive parts manufacturing, and provided empirical sensitivity validation and an RPN comparison. A key limitation was that raw decision matrix data could not be fully disclosed due to company confidentiality.
Conclusion
This study demonstrated that the Delphi–FBWM–FVIKOR framework effectively identified and prioritized failure modes in CV-joint manufacturing. The three highest-priority failure modes—insufficient tensile force in the trunnion test, low stopper bearing tensile strength, and spline deformation—warrant immediate corrective action. The consistency (CR ≈ 0.064) and robustness (full rank stability across all v values) confirmed the reliability of the approach. Future research should replicate the framework across multiple production lines and explore K-means expert clustering prior to FBWM weighting, following Amoozad Mahdiraji et al. (2022).

کلیدواژه‌ها English

Keywords: Prioritization
Automotive Parts Manufacturing Industry
Fuzzy Best-Worst Method (FBWM)
Fuzzy VIKOR
Failure Mode and Effects Analysis (FMEA)
1.    رشیدی، م.، موغلی، ع. و رسولی، ر. (1393). طراحی مدل تقویت ماندگاری سازمانی کارکنان دانش‌پایه: با استفاده از فن دلفی. مشاوره شغلی و سازمانی، 6(21)، e99373.
2.    روانستان، ک.، آقاجانی، ح.، صفایی قادیکلایی، ع. و یحیی‌زاده‌فر، م. (1396). تعیین و وزن‌دهی استراتژی‌های تاب‌آوری در زنجیره تأمین ایران خودرو. چشم‌انداز مدیریت صنعتی، 7(1)، 145–172.
3.    صیامیان، ن.، نصیراحمدی، ک. و احسانی امرئی، ر. (1400). ارزیابی ریسک بهداشت، ایمنی و محیط‌زیست در صنعت خودروسازی براساس روش FTA و FMEA. پژوهش و فناوری محیط‌زیست، 5(8)، 139–159. https://www.magiran.com/p2295853
4.    مشایخی، ع.، فرهنگی، ع.، مؤمنی، م. و علیدوستی، س. (1400). بررسی عوامل کلیدی مؤثر بر کاربرد فناوری اطلاعات در سازمان‌های دولتی ایران: کاربرد روش دلفی. پژوهش‌های مدیریت در ایران، 9(20)، 191–239.
5.    معصوم‌بیگی، ح.، مطلبی پیکانی، د.، غنی‌زاده، ق.، اکبری جور، ح. و اسمعیلی، م. (1402). شناسایی و ارزیابی خطر در یک صنعت باتری‌سازی به روش FMEA و برآورد نسبت هزینه رخداد حوادث به پیشگیری. نشریه سلامت و محیط‌زیست، 16(4)، 787–804. https://www.magiran.com/p2698965
 
6.    Akbar, M. A., Naseem, A., Ahmad, Y., & Zaman, U. K. uz. (2024). Production risk analysis and prioritization in manufacturing industry: A hybrid approach using Monte Carlo simulation and DEMATEL analysis. Ain Shams Engineering Journal, 15(7), Article 102756. https://doi.org/10.1016/j.asej.2024.102756
7.    Akkus, D., & Testik, O. M. (2024). A novel method for weighting decision makers for failure mode and effect analysis under intuitionistic fuzzy environment. Quality and Reliability Engineering International, 40(4), 1566–1592. https://doi.org/10.1002/qre.3510
8.    Amoozad Mahdiraji, H., Hafeez, K., Kord, H., & Abbasi Kamardi, A. A. (2022). Analysing the voice of customers by a hybrid fuzzy decision-making approach. Management Decision, 60(2), 399–425. https://doi.org/10.1108/MD-01-2020-0017
9.    Baghery, M., Yousefi, S., & Rezaee, M. J. (2018). Risk measurement and prioritization of auto parts manufacturing processes. Journal of Intelligent Manufacturing, 29(8), 1803–1825. https://doi.org/10.1007/s10845-016-1226-0
10.     Baloch, A. U., & Mohammadian, H. (2016). Fuzzy failure modes and effects analysis by using fuzzy VIKOR and data envelopment analysis-based fuzzy AHP. International Journal of Advanced and Applied Sciences, 3(8), 23–30. https://doi.org/10.21833/ijaas.2016.08.005
11.     Baynal, K., Sari, T., & Akpinar, B. (2018). Risk management in automotive manufacturing process based on FMEA and grey relational analysis. Advances in Production Engineering & Management, 13(1), 69–80. https://doi.org/10.14743/apem2018.1.273
12.     Chang, K.-H., Chang, Y.-C., & Lee, Y.-T. (2014). Integrating TOPSIS and DEMATEL methods to rank the risk of failure of FMEA. International Journal of Information Technology & Decision Making, 13(6), 1229–1257. https://doi.org/10.1142/S0219622014500631
13.     Charan, K. V., Singh, M., Redhu, S., & Soni, G. (2026). A framework for automating failure modes and effects analysis (FMEA) using large language models (LLMs) and retrieval-augmented generation (RAG). International Journal of System Assurance Engineering and Management, 17, 1495–1509. https://doi.org/10.1007/s13198-026-03171-6
14.     Chen, S.-H., & Hsieh, C.-H. (1999). Graded mean integration representation of generalized fuzzy number. Journal of Chinese Fuzzy Systems, 5(2), 1–7.
15.     Ghoushchi, S. J., Yousefi, S., & Khazaeili, M. (2019). An extended FMEA approach based on Z-MOORA and fuzzy BWM. Applied Soft Computing, 81, Article 105505. https://doi.org/10.1016/j.asoc.2019.105505
16.     Guo, S., & Zhao, H. (2017). Fuzzy best-worst multi-criteria decision-making method and its applications. Knowledge-Based Systems, 121, 23–31. https://doi.org/10.1016/j.knosys.2017.01.010
17.     Kutlu, A. C., & Ekmekçioğlu, M. (2012). Fuzzy FMEA by using fuzzy TOPSIS-based fuzzy AHP. Expert Systems with Applications, 39(1), 61–67. https://doi.org/10.1016/j.eswa.2011.06.121
18.     Liou, J. J. H., Guo, B. H. T., Huang, S. W., & Yang, Y. T. (2024). FMEA using interval type-2 fuzzy and multiple-criteria decision-making methods. Mathematics, 12(24), Article 3931. https://doi.org/10.3390/math12243931
19.     Liu, H.-C. (2016). FMEA using uncertainty theories and MCDM methods. Springer. https://doi.org/10.1007/978-981-10-1466-6
20.     Liu, H.-C., Liu, L., & Liu, N. (2013). Risk evaluation approaches in FMEA: A literature review. Expert Systems with Applications, 40(2), 828–838. https://doi.org/10.1016/j.eswa.2012.08.069
21.     McDermott, R. E., Mikulak, R. J., & Beauregard, M. R. (2009). The basics of FMEA (2nd ed.). CRC Press.
22.     Mirzaei, S., & Avakhdarestani, S. (2016). Development of FMEA using fuzzy ANP. International Journal of Productivity and Quality Management, 17(2), 213–228. https://doi.org/10.1504/IJPQM.2016.075016
23.     Opricovic, S. (2011). Fuzzy VIKOR with an application to water resources planning. Expert Systems with Applications, 38(10), 12983–12990. https://doi.org/10.1016/j.eswa.2011.04.097
24.     Patil, S. K., & Kant, R. (2014). A fuzzy AHP-TOPSIS framework for ranking solutions of knowledge management adoption. Expert Systems with Applications, 41(2), 679–693. https://doi.org/10.1016/j.eswa.2013.07.028
25.     Rezaee, M. J., Salimi, A., & Yousefi, S. (2017). Identifying and managing failures in the stone processing industry using cost-based FMEA. The International Journal of Advanced Manufacturing Technology, 88(9–12), 3329–3342. https://doi.org/10.1007/s00170-016-8940-2
26.     Rezaei, J. (2015). Best-worst multi-criteria decision-making method. Omega, 53, 49–57. https://doi.org/10.1016/j.omega.2014.11.009
27.     Sakthivel, G., & Ikua, B. W. (2017). FMEA using fuzzy AHP and GRA-TOPSIS. International Journal of Productivity and Quality Management, 22(4), 466–484. https://doi.org/10.1504/IJPQM.2017.083049
28.     Sakthivel, G., Saravanakumar, D., & Muthuramalingam, T. (2018). Application of FMEA in manufacturing industry with FAHP-fuzzy TOPSIS and FAHP-fuzzy VIKOR. International Journal of Productivity and Quality Management, 24(3), 398–423. https://doi.org/10.1504/IJPQM.2018.090875
29.     Sumasto, F., Nugroho, Y. A., Solih, E. S., Arohman, A. W., Agustin, D., & Permana, A. K. (2024). Enhancing quality control in the Indonesian automotive parts industry through FMEA and MSA. Instrumentation Mesure Métrologie, 23(1), 43–53. https://doi.org/10.18280/i2m.230105
30.     Tadić, D., Marinković, D., & Komatina, N. (2025). A novel IPF-AHP-FMEA approach for prioritizing failure modes in the automotive industry. Proceedings of the Institution of Mechanical Engineers, Part O: Journal of Risk and Reliability. Advance online publication. https://doi.org/10.1177/1748006X251361955
31.     Tian, Z. P., Wang, J. Q., & Zhang, H. Y. (2018). An integrated approach for FMEA based on fuzzy best-worst, relative entropy, and VIKOR methods. Applied Soft Computing, 72, 636–646. https://doi.org/10.1016/j.asoc.2018.08.015
32.     Yousefi, S., Alizadeh, A., Hayati, J., & Baghery, M. (2018). HSE risk prioritization using robust DEA-FMEA approach. Safety Science, 102, 144–158. https://doi.org/10.1016/j.ssci.2017.10.010
33.     Yucesan, M., Gul, M., & Celik, E. (2021). A holistic FMEA approach by fuzzy-based Bayesian network and best-worst method. Complex & Intelligent Systems, 7, 1547–1564. https://doi.org/10.1007/s40747-021-00279-3