5. Conclusion
Limited failure data and statistical analyses of helicopter components reliability exist in the technical literature and few statistical studies were made to model the reliability of these parts. This issue motivates the development of the present statistical analysis of helicopter blade reliability. In this work, this gap is filled by conducting a nonparametric statistical analysis of helicopter blade reliability. It is demonstrated that the 3-parameter Weibull distribution is a good fit for helicopter blade reliability. The Weibull parameters are calculated using the maximum likelihood estimation technique. One important result from the parametric analysis is that the blade reliability function versus life has 3-parameter Weibull distribution. Regarding the Kaplan plots in both strategies, they show that in the first strategy the reliability of the blade decreases to 91.71% after 2504 flight hours. Nevertheless, in the second strategy the reliability of the blade decreases to 84.31% after 418 flight hours. Further, the blades exhibit an increasing failure rate or wear-out. In other words, their failure probability of occurrence increases over time and with regarding the bathtub hazard rate curve their expected average life in wear-out period of life can be much smaller than their mean life in the period of their useful life. This finding has important implications for the helicopter industry and should prompt serious consideration for wear-out procedures. Finally, considering the cumulative modespecific hazard functions it was observed that the failure mode 1, i.e., the “excessive vibration” is the major reason for the blade failure. After “excessive vibration” the failure mode 3, i.e., “the chipped” is the second major reason for failure of the blades. The slopes of the cumulative mode-specific functions provide rough estimates of the hazard functions λj(t).