Abstract
As indicated in Chapter 2, assumptions made in the design of the data base, such as a restriction to a fault-count structure, severely affect the analysis of data. Further, the validity of any analysis that is possible is dubious if the assumptions are not valid. In this chapter we discuss both the analysis methods that can be applied in various circumstances and the investigation of the validity of the assumptions on which they are based.
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References
British Standard BS 5760, Reliability of Systems, Equipments and Components. British Standards Institution, London.
Billington R. & Allen, R. N., Reliability Evaluation of Engineering Systems, 1982.
Mann N. R., Schafer, R. E. & Singpurwalla, N. D., Methods for Statistical Analysis of Reliability and Life Data. John Wiley, New York, 1974.
Johnson L. G., The median ranks of sample values in their population with an application to certain fatigue studies. Ind. Math., 2 (1951) 1–6.
Ferrell E. B., Probability paper for plotting experimental data. Ind. Quality Control, XV(1) (1958).
Bompas-Smith, J. H., Mechanical Survival: The Use of Reliability Data. McGraw-Hill, New York, 1973.
Nelson W., Hazard plotting for incomplete failure data. J. Quality Technol, 1(1) (1969).
Kao, J. H. K., Graphical estimation of mixed Weibull parameters in life testing of electron tubes. Technometrics, 1 (1959) 389–407.
Kao, J. H. K., A summary of some new techniques on failure analysis. Proc. 6th Nat. Symp. Reliab. Quality Control in Electronics, 1960, pp. 190–20
King, J. R., Probability Charts for Decision Making. Industrial Press, 1971.
Kimball B. F., On the choice of plotting positions on probability paper. J. Am. Statist. Assoc, 55 (1960) 546–560.
Hinds P. R., Newton, D. W. & Jardine, A. K. S., Problems of Weibull parameter estimation from small samples. National Reliability Conf., Nottingham. National Centre of Systems Reliability (UKAEA), 1977, NRC 5/3/1-32.
Walls A. & Bendell A., Human factors and sampling variation in graphical identification and testing for the Weibull distribution. Reliab. Engng (1984).
Lomnicki Z. A., Some aspects of the statistical approach to reliability (with discussion). J. R. Statist. Soc, B, 136 (1973) 395–419.
Walls L. A., & Bendell A., The structure and exploration of reliability field data; what to look for and how to analyse it. Proc. 5th Nat. Reliab. Conf., 1985, 5B/5/1-17.
Bendell A. & Walls L. A., Exploring reliability data. Quality Reliab. Engng Int., 1 (1985) 37–52.
Bendell A., New methods in reliability analysis. Proc. Euroconf., Copenhagen, 1986.
Lawless J. F., Statistical methods in reliability (with discussion). Technometrics, 25 (1983) 305–355.
Duane J. T., Learning curve approach to reliability. IEEE Trans. Aerospace (1964) 563–566.
Crow L. H., On tracking reliability growth. Proc. Annual Reliability and Maintainability Symp., 1975, pp. 438–443.
Singpurwalla N. D., Estimating reliability growth (or deterioration) using time series analysis. Naval Res. Logistics Quart., 25 (1978) 1–4.
Singpurwalla N. D., Analysing availability using transfer function models and cross-spectral analysis. Naval Res. Logistics Quart., 27 (1980).
Singpurwalla N. D., & Soyer R., Assessing (software) reliability growth using a random coefficient autoregressive process and its ramifications. IEEE Trans. Software Engng, SE-11 (1985) 1456–1464.
Walls L. A., & Bendell A., Time series methods in reliability. Proc. 9th ARTS, Bradford, April 1986 (to appear in Reliab. Engng).
Buckland, W R., Reliability of nuclear power plants. Statistical techniques for analysis. Task Force on Problems of Rare Events in the Reliability of Nuclear Power Plants. Commission of the European Communities, Joint Research Centre, Ispra, 8-10 June 1976, CSNI Rep. 10, 1976.
Libberton G. P., Bendell A., Walls L. A., & Cannon A. G., Reliability data collection and analysis for automatic fire detection systems on a large industrial site. Proc. Seminar on Data Collection and Analysis for Reliability Assessment. Inst. Mech. Engrs, 1986.
Kalbfleisch, J. D. & Prentice, R. L., The Statistical Analysis of Failure Time Data. John Wiley, Chichester, 1980.
Wightman, D. W & Bendell A., The practical application of proportional hazards modelling. Reliab. Engng, 15 (1986) 29–55.
Colombo A. G., & Saracco O., Bayesian estimation of the time-independent failure rate of an item, taking into account its quality and operational constraints. Proc. 4th EuReDatA Conf., 1983.
Crow L. H., & Singpurwalla N. D., An empirically derived Fourier series model for describing software failures. IEEE Trans. Reliab., R-33 (1984) 176–183.
Cox D. R., Regression models and life-tables (with discussion). J. R. Statist. Soc, B, 34 (1972) 187–220.
Bendell A., Proportional hazards modelling in reliability assessment. Reliab. Engng, 11 (1985) 175–183.
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© 1991 ELSEVIER SCIENCE PUBLISHERS LTD
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Bendell, A. (1991). Analysis Methodologies. In: Cannon, A.G., Bendell, A. (eds) Reliability Data Banks. Springer, Dordrecht. https://doi.org/10.1007/978-94-011-3858-1_3
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DOI: https://doi.org/10.1007/978-94-011-3858-1_3
Publisher Name: Springer, Dordrecht
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