Estimation of Dirichlet process priors with monotone missing data
Lei Yang and
Xianyi Wu
Journal of Nonparametric Statistics, 2013, vol. 25, issue 4, 787-807
Abstract:
This article investigates the estimation of Dirichlet process priors DP(α, α¯) of a random ( J +1)-dimensional distribution by monotone missing observations, where the precision parameter α is a positive scalar and α¯ a probability measure on ℝ-super- J +1. While α is estimated by maximising a particularly designed likelihood function, α¯ is estimated using kernel smoothing. The asymptotic properties show that the estimate of α is strongly consistent and asymptotically normally distributed. For the estimate of α¯, the L 1 consistency and the optimal bandwidths under an asymptotic mean integrated squared error criterion are examined. Finally, the performance of these estimates are analysed by means of a small simulation.
Date: 2013
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DOI: 10.1080/10485252.2013.804074
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