Smoothed Maximum Score Estimation of Discrete Duration Models

Sadat Reza, Paul Rilstone
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引用次数: 1

Abstract

This paper extends Horowitz’s smoothed maximum score estimator to discrete-time duration models. The estimator’s consistency and asymptotic distribution are derived. Monte Carlo simulations using various data generating processes with varying error distributions and shapes of the hazard rate are conducted to examine the finite sample properties of the estimator. The bias-corrected estimator performs reasonably well for the models considered with moderately-sized samples.
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离散持续时间模型的平滑最大分数估计
本文将Horowitz的光滑最大分数估计推广到离散时间持续模型。给出了估计量的相合性和渐近分布。蒙特卡罗模拟使用不同的数据生成过程与不同的误差分布和形状的危险率进行了检验估计器的有限样本性质。偏差校正估计器对于中等大小的样本所考虑的模型表现相当好。
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