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Least-squares estimation of a convex discrete distribution

机译:凸离散分布的最小二乘估计

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摘要

The least squares estimator of a discrete distribution under the constraint of convexity is introduced. Its existence and uniqueness are shown and consistency and rate of convergence are established. Moreover it is shown that it always outperforms the classical empirical estimator in terms of the Euclidean distance. Results are given both in the well- and the mis-specified cases. The performance of the estimator is checked throughout a simulation study. An algorithm, based on the support reduction algorithm, is provided. Application to the estimation of species abundance distribution is discussed.
机译:介绍了在凸度约束下离散分布的最小二乘估计。显示了其存在性和唯一性,并确定了一致性和收敛速度。此外,从欧几里得距离的角度来看,它总是优于经典的经验估计量。在正确和错误指定的情况下都给出结果。在整个模拟研究中都会检查估计器的性能。提供了一种基于支持减少算法的算法。讨论了在物种丰度分布估计中的应用。

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