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Using structural restrictions to achieve theoretical consistency in benefit transfers

机译:使用结构性限制来实现收益转移的理论一致性

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摘要

Analysts often extrapolate estimates of the value of environmental improvements reported in prior studies to evaluate new policy proposals, a practice sometimes referred to as “benefit transfer.” Benefit transfer functions are frequently specified based on statistical considerations alone. However, such a purely statistical approach can lead to willingness-to-pay functions that fail to satisfy some aspects of theoretical consistency that may be especially important for policy evaluations. In this paper, we examine several previous meta-analyses of nonmarket valuation studies in light of the adding-up condition, which is one important aspect of theoretical validity. We then use meta-regression to estimate a new willingness-to-pay function for surface water quality improvements intended to be used for benefit transfers. We estimate the meta-regression model using summary results from 51 previously published stated preference studies. An important feature of our approach is that we develop the meta-regression estimating equation to ensure that the resulting benefit transfer function will necessarily comply with the adding-up condition. This is achieved by first specifying a marginal willingness-to-pay function and then deriving an expression for total willingness-to-pay. This leads to a non-linear estimating equation, so we estimate the parameters of the model using non-linear least squares. We discuss the advantages and disadvantages of our approach relative to other structural approaches, and we compare our empirical results to a more traditional nonstructural meta-regression model. Finally, we examine the quantitative importance of imposing the adding-up condition in our case study by performing some illustrative calculations of willingness-to-pay for hypothetical water quality improvements using both structural and non-structural models.
机译:分析师经常推断先前研究中报告的环境改善价值的估算值,以评估新的政策建议,这种做法有时被称为“利益转移”。经常仅基于统计考虑因素来指定利益转移函数。但是,这种纯粹的统计方法可能导致支付意愿函数无法满足理论一致性的某些方面,这对于政策评估而言可能尤其重要。在本文中,我们根据加总条件检验了先前对非市场价值研究的一些荟萃分析,这是理论有效性的重要方面。然后,我们使用元回归来估计用于收益转移的地表水水质改善的新的支付意愿函数。我们使用先前发表的51篇陈述的偏好研究的总结结果估算了元回归模型。我们方法的一个重要特征是,我们开发了元回归估计方程,以确保所得的收益转移函数必定符合加总条件。这是通过首先指定边际支付意愿函数,然后导出总支付意愿的表达式来实现的。这导致了非线性估计方程,因此我们使用非线性最小二乘估计模型的参数。我们讨论了我们的方法相对于其他结构方法的优缺点,并将实证结果与更传统的非结构元回归模型进行了比较。最后,我们通过使用结构模型和非结构模型对假设的水质改善进行支付意愿的一些说明性计算,来检验在案例研究中强加附加条件的数量重要性。

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