Techniques from the perturbation method, the Edgeworth series, the reliability-based design theory, and the sensitivity analysis approach are employed to present a practical and efficient method for the reliability sensitivity of automobile components with arbitrary distribution parameters. On the condition of first four moments of original random variables known, the reliability sensitivity theory and case studies are researched. The respective program can be used to obtain the reliability sensitivity of automobile components with arbitrary distribution parameters accurately and quickly.
MateykaJ.DanzeisenR.WeissD. W.Faulttree applications to the automobile industrySAE Preprints, 1973, 14–18 May, no. 730587.
2.
NilssonS. O.Reliability data on automotive components. Proceedings of the Annual Reliability and Maintainability Symposium, 1975, 28–30 January, Washington DC, USA, pp. 276–279.
RaoK. G. K.R&D in automobile industryJ. Instn Engrs (India), Part ME: Mech. Eng. Div., 1983, 63 (March), 163–170.
5.
BrizaJ.Dynamic laboratory testing for automobilesNoise Vib. Control Worldw., 1986, 17 (5), 135–137.
6.
DavisJ. A.JohriS.Reliability analysis of mechanical componentsSAE Special Publications, Automotive Electronics Reliability. Papers Presented at the SAE International Congress and Exposition, 1987, Warrendale, PA, USA, pp. 21–27.
KhandelwalP. K.VaccariD. L.Life prediction methodology for ceramic componentsProceedings—Society of Automotive Engineers, Proceedings of the Annual Automotive Technology Development Contractors’ Meeting, 1990, 22–25 October, pp. 183–188.
KepkaM.RehorP.Methodology of experimental research into operating strength and fatigue life of bus and trolleybus bodyworkInt. J. Veh. Des., 1992, 13 (3), 242–250.
11.
HuJ. M.SalisburyK.Temperature spectrums of an automotive environment for fatigue reliability analysisJ. IES, 1994, 37 (6), 19–25.
12.
CoreyL.Innovative approach for increasing the life, reliability, functionality and safety of windshield wiper systemsSAE Special Publications, Proceedings of the 1996 International Truck and Bus Meeting and Exposition, 1996, 14–16 October, pp. 39–50.
13.
HsiehP. I.LeeR. E.TormaB. L.Reliability engineering process in a simultaneous engineeringSAE Special Publications, Proceedings of the 1998 SAE International Congress and Exposition, 1998, 23–26 February, pp. 7–11.
14.
LuM.-W.Automotive reliability prediction based on early field failure warranty dataQual. Reliab. Eng. Int., 1998, 14 (2), 103–108.
15.
BerceaI.NeliasD.CretuS.Optimum initial axial compression due to preload in an arrangement of two tapered roller bearings—Part 2: Application to the transfer shaft of an automobile automatic transaxleProc. Instn Mech. Engrs, Part J: J. Engineering Tribology, 2000, 214 (J2), 135–146.
16.
SohnI.BaeD.Fatigue life prediction of spotwelded joint by strain energy density factor using artificial neural networkFract. Strength Solids, 2000, 183 (1), 957–962.
17.
LuM.-W.RudyR. J.Reliability test target development. Proceedings of the Annual Reliability and Maintainability Symposium, 2000, 24–27 January, Advancing the Technology—A Commitment to Lifelong Learning, 2000, pp. 77–81 (IEEE, USA).
18.
ZhangY.LiuQ.Reliability-based design of automobile componentsProc. Instn Mech. Engrs, Part D: J. Automobile Engineering, 2002, 216 (D6), 455–471.
19.
ZhangY. M.LiuQ. L.Practical reliabilitybased analysis of coil tube-springProc. Instn Mech. Engrs, Part C: J. Mechanical Engineering Science, 2002, 216 (C2), 179–182.
HohenbichlerM.RackwitzR.Sensitivity and importance measures in structural reliabilityCivil Engineering Systems, 1986, 3 (4), 203–209.
22.
BjeragerP.KrenkS.Parametric sensitivity in first order reliability analysisJ. Engrg. Mech., ASCE, 1989, 115 (7), 1577–1582.
23.
VetterW. J.Matrix calculus operation and Taylor expansionsSIAM Review, 1973, 15 (2), 352–369.
24.
AngA. H.S.TangW. H.Probability concepts in engineering planning and design, Vol. II, decision, risk, and reliability, 1984 (John Wiley & Sons, Inc., New York, USA).
25.
CramerH.Mathematical methods of statistics, 1964 (Princeton, N. J., USA).
26.
ZhangY. M.WenB. C.LiuQ. L.First passage of uncertain single degree-of-freedom nonlinear oscillatorsComput. Methods Appl. Mech. Eng., 1998, 165 (4), 223–231.
