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CWLS and ML estimates in a heteroscedastic RCA(1) model

机译:异方差RCA(1)模型中的CWLS和ML估计

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摘要

The paper concerns with parameter estimation in a heteroscedastic random coefficient autoregressive (RCA) model of the form X{sub}t = b{sub}tX{sub}(t-1) + Y{sub}t. A conditionally weighted least squares (CWLS) estimator of β = Eb{sub}t is studied. Its strong consistency and asymptotic normality are proved. For this purpose theory of near-epoch dependent (NED) processes is used. Consistency results are also obtained in case that variances both of the random parameter and heterogeneous errors are unknown and have to be estimated. Some simulations are presented to support the theory.
机译:本文涉及形式为X {sub} t = b {sub} tX {sub}(t-1)+ Y {sub} t的异方差随机系数自回归(RCA)模型中的参数估计。研究了β= Eb {sub} t的条件加权最小二乘(CWLS)估计器。证明了其强大的一致性和渐近正态性。为此目的,使用了近时相依存(NED)过程的理论。如果随机参数和异构误差的方差均未知且必须估计,则还可以获得一致性结果。提出了一些模拟以支持该理论。

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