A formulation is given and a procedure is proposed for constructing a confidence interval for a certain ordered location or scale parameter and for simultaneously selecting all populations having parameters equal or larger than this ordered parameter with a preassigned minimal probability. The well-known indifference-zone formulation of the ranking problem is obtained as a special case as is the problem of interval estimation of an ordered parameter.
"On Interval Estimation and Simultaneous Selection of Ordered Location or Scale Parameters." Ann. Statist. 2 (6) 1340 - 1345, November, 1974. https://doi.org/10.1214/aos/1176342888