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Global rates of convergence of the MLE for multivariate interval censoring
1Department of Mathematics, University of Idaho, Moscow, Idaho 83844-1103, fuchang@uidaho.edu.
Abstract:
We establish global rates of convergence of the Maximum Likelihood Estimator (MLE) of a multivariate distribution function on ℝ in the case of (one type of) "interval censored" data. The main finding is that the rate of convergence of the MLE in the Hellinger metric is no worse than n-1/3(log n)γ for γ = (5d - 4)/6.
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