存在最优实验的无限视界模型的逼近

Q2 Economics, Econometrics and Finance International Journal of Economics and Finance Studies Pub Date : 2023-01-31 DOI:10.5539/ijef.v15n2p70
H. Amman, M. Tucci
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引用次数: 0

摘要

在最近的一篇文章中,Amman和Tucci(2020)比较了经济学中解决最优实验模型的两种主要方法;值函数法和近似法。这种近似方法可以追溯到20世纪70年代的工程文献(参见Tse & Bar-Shalom, 1973)。Kendrick(1981)在经济学中引入了这种方法。通过使用与Beck和Wieland(2002)相同的模型和数据集,Amman和Tucci得出结论,这两种方法之间的差异可能很小。在上一篇论文中,我们没有给出这类模型的近似方法的推导。因此,在这里,我们将介绍在经济模型中最常见的无限视界情况下的所有近似方法的推导。通过推导,读者对如何充分逼近价值函数有了更好的理解和洞察。
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Approximating an Infinite Horizon Model in the Presence of Optimal Experimentation
In an recent article Amman and Tucci (2020) make a comparison of the two dominant approaches for solving models with optimal experimentation in economics; the value function approach and an approximation approach. The approximation approach goes back to engineering literature in the 1970ties (cf. Tse & Bar-Shalom, 1973). Kendrick (1981) introduces this approach in economics. By using the same model and dataset as in Beck and Wieland (2002), Amman and Tucci conclude that differences may be small between the both approaches. In the previous paper we did not present the derivation of the approximation approach for this class of models. Hence, here we will present all derivations of the approximation approach for the case where there is an infinite horizon as is most common in economic models. By presenting the derivations, a better understanding and insight is obtained by the reader on how the value function is adequately approximated.
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来源期刊
International Journal of Economics and Finance Studies
International Journal of Economics and Finance Studies Economics, Econometrics and Finance-Economics, Econometrics and Finance (miscellaneous)
CiteScore
3.40
自引率
0.00%
发文量
0
审稿时长
12 weeks
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