CORRECTION TO “STOCHASTIC COMPARISONS OF PARALLEL SYSTEMS WHEN COMPONENTS HAVE PROPORTIONAL HAZARD RATES”

By Subhash C. Kochar, Maochao Xu. Probability in the engineering and informational sciences (Print), 2008

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ORDERING PROPERTIES OF ORDER STATISTICS FROM HETEROGENEOUS POPULATIONS: A REVIEW WITH AN EMPHASIS ON SOME RECENT DEVELOPMENTS (2013, background): “14) Subsequently, Kochar and Xu [29] and Khaledi and Kochar [26] extended the results in (2.”
Some characterization results for parallel systems with two heterogeneous exponential components (2011, background): “3 in Kochar and Xu [14], one may extend Theorem 3.”
Comparisons of Parallel Systems According to the Convex Transform Order (2009, methodology): “Proof. The proof is similar to Theorem 2.3 of Kochar and Xu (2007b) .”
On the skewness of order statistics in multiple-outlier models (2011, methodology): “Using arguments similar to those in the proof of Theorem 2.3 of Kochar and Xu (2007), we can derive the following result from Lemma 4.1.”
Stochastic comparisons on sample extremes of dependent and heterogenous observations (2016, background): “For more on comparison of order statistics from heterogeneous or homogeneous samples, please see for example Bon and Păltănea,[19] Kochar and Xu [20] and Mao and Hu.”
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].”