Reliability Properties of Reversed Residual Lifetime

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Some Properties of Past Entropy and their Applications (2006, background): “(or equivalently, αF (x) ≤ αG(x) ,w hereαF and αG are the reversed mean residual life functions corresponding to F and G respectively) (cf. Nanda et al. 2003 );”
A new two parameter lifetime distribution: model and properties (2012, background): “given that its life is less than or equal to t. This random variable may also be called the inactivity time (or time since failure); for more details one can see (Kundu and Nanda, [11]; Nanda et al., [21]). Also, in reliability, the mean reversed residual life and ratio of two consecutive moments of”
On Relative Reversed Hazard Rate Order (2015, methodology): “It is noticeable here that Nanda et al. (2003), in Proposition 2.1, established that qF (x) is decreasing in x, if and only if, X(x) gets stochastically larger for large values of x.”
Some new results on the cumulative residual entropy (2010, background): “Nanda et al. (2003) showed that there exists no non-degenerate random variables with decreasing mean inactivity time (DMIT) over the domain [0,∞).”