1961
DOI: 10.1080/00401706.1961.10489946
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On the Possibility of Improving the Mean Useful Life of Items by Eliminating Those with Short Lives

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Cited by 92 publications
(36 citation statements)
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“…As a result, the probability P(LD−SS| −SS; , ) can be calculated. This probability is required in the warranty cost model shown in Equation (7). The probability of P(LD−SS| −SS; , ) for the various EST termination times, , are shown in Table VII.…”
Section: Calculating P(ld−ss| −Ss; )mentioning
confidence: 98%
“…As a result, the probability P(LD−SS| −SS; , ) can be calculated. This probability is required in the warranty cost model shown in Equation (7). The probability of P(LD−SS| −SS; , ) for the various EST termination times, , are shown in Table VII.…”
Section: Calculating P(ld−ss| −Ss; )mentioning
confidence: 98%
“…Another ageing property for M OEEE distribution is the mean residual life (mrl), was introduced by Watson and Wells [20] to analyse burn-in problems, has been studied by reliabilists, statisticians, survival analysts and others. Its defined simply as the expected value of the remaining lifetime beyond an age t. If X is M OEEE rv with sf (4), The residual life rv at age t, denoted by X t = X − t|X > t. The mrl is defined formally as,…”
Section: Hazard Rate Function and Mean Residual Lifementioning
confidence: 99%
“…Note, however, that rF(t) *I/mF(t) is usually the case. See Hall and Wellner (1981), RoIski (1975), Meilijson (1972), and Watson and wells (1961) In a multivariate setting, Lee (1985) shows the effect of dependence by total positivity on MRL functions.…”
Section: M(t) a (U-t)÷/f'(t) For Tmentioning
confidence: 99%
“…For ex~aple, Watson and Wells (1961) use MJL in studying burn-in. Kuo (1984) '(1980) and Gross and Clark (1975).…”
mentioning
confidence: 99%