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A methodology for measuring the impact of risk prudence on economic decisions with application toward consumption, risk sharing, and social security.

机译:一种用于衡量风险审慎对经济决策的影响的方法,并应用于消费,风险分担和社会保障。

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摘要

Kimball (1990) introduces risk prudence both as a definition from derivatives of a utility function and as a measure of the precautionary saving motive. This dissertation explores the question "what is the magnitude of impact of prudence?" In a variety of settings, the sign of the impact can be determined analytically without specifying a functional form of the utility, but to determine the magnitude of impact requires the specification of a functional form. As it turns out, the commonly used utility functions provide little help in assessing the impact of prudence since they do not have a parameter to specify the level of prudence. A Kimball and Weil (1992) decomposition of absolute prudence into its two additive components (absolute risk aversion, and an additional prudence factor) shows that the additional prudence factor is parameterless for both exponential and log-power utility, hence suggesting the need to create a utility function that does have a prudence parameter. This is accomplished using the Brockett-Golden (1987) approach, and one such utility function is introduced here as the Brockett-Golden-Inverse-Gaussian (BG-IG) utility function. The BG-IG is a first step in exploring the magnitude of impact, since it has a prudence parameter, and since it can reduce to both exponential and log-power levels of prudence, allowing comparisons. Results suggest the magnitude of impact is significant in the consumption decision only when the inter-temporal discount differs significantly from one, or when the reference wealth level is either low or with high variability. However, the magnitude seems more significant for the risk sharing aspects of a simple insurance decision. In general, the results suggest the need to create additional utility functions that have even more prudence than that of the exponential, log-power and BG-IG classes. And with the introduction of the BG-IG there are now additional consumer preference models to test empirically.
机译:Kimball(1990)引入了风险谨慎性,既作为效用函数导数的定义,又作为对预防性储蓄动机的一种度量。本文探讨了“审慎性影响的幅度是多少?”这一问题。在各种设置中,可以通过分析确定影响的征兆,而无需指定实用程序的功能形式,但是要确定影响的大小,需要指定功能形式。事实证明,常用的效用函数在评估审慎性影响方面几乎没有帮助,因为它们没有用于指定审慎级别的参数。 Kimball和Weil(1992)将绝对审慎度分解为两个附加成分(绝对风险规避和附加审慎因数)表明,对于指数效用和对数幂效用,附加审慎因数是无参数的,因此建议需要确实具有谨慎参数的效用函数。这是使用Brockett-Golden(1987)方法实现的,这里介绍一种这样的效用函数,即Brockett-Golden-Inverse-Gaussian(BG-IG)效用函数。由于BG-IG具有审慎性参数,并且可以降低至审慎性的指数级和对数幂级,因此是进行比较的第一步,是探索影响程度的第一步。结果表明,只有当跨期折扣与一次折扣显着不同时,或者当参考财富水平较低或变化较大时,影响的大小才对消费决策产生重大影响。但是,对于简单的保险决定中的风险分担而言,幅度似乎更为重要。通常,结果表明需要创建其他实用程序功能,这些实用程序功能要比指数类,对数幂类和BG-IG类的审慎性更高。随着BG-IG的推出,现在有更多的消费者偏好模型可以进行经验检验。

著录项

  • 作者

    Wurts, Henry Conrad.;

  • 作者单位

    University of Pennsylvania.;

  • 授予单位 University of Pennsylvania.;
  • 学科 Finance.
  • 学位 Ph.D.
  • 年度 1999
  • 页码 130 p.
  • 总页数 130
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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