Weibull distribution: Some stochastic comparisons results

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Stochastic comparisons on sample extremes of dependent and heterogenous observations (2016, background): “For two samples X ∼ PH(F̄, α, e−t) and Y ∼ PH(F̄, β, e−t), Khaledi and Kochar [11, Corollary 4.3] showed that β p α or equivalently (lnβ1, . . . , lnβn) w (lnα1, . . . , lnαn) implies Xn:n ≥st Yn:n. Recently, Li and Fang [4, Theorem 4.2] extended this result to two heterogeneous PH samples with diff”
Stochastic comparisons of parallel and series systems with heterogeneous resilience-scaled components (2018, background): “Along this line, there have been large amount of extension works to the case of Weibull distribution; see, for example, Khaledi and Kochar [6], Kochar and Xu [7], Fang and Zhang [8], Torrado [9] and Torrado and Kochar [10].”
ORDERING PROPERTIES OF ORDER STATISTICS FROM HETEROGENEOUS POPULATIONS: A REVIEW WITH AN EMPHASIS ON SOME RECENT DEVELOPMENTS (2013, background): “The next example, due to Khaledi and Kochar [26], shows the DFR condition in Part (iii) of Theorem 2.”