AI summary · arXiv: 1103.5668v1 · q-fin.RM

Spectral Risk Measures and the Choice of Risk Aversion Function

kevin dowd, john cotter

Original paper · DOI Submitted to arXiv on 29 Mar. 2011 License: NONEXCLUSIVE-DISTRIB 1.0

The essentials

  • Spectral risk measures are widely used in finance to align risk preferences.
  • Limited guidance on selecting appropriate risk aversion functions for spectral risk measures.
  • Authors focus on exponential and power utility functions as popular risk aversion functions.
  • Exponential utility functions result in intuitive spectral risk measures.
  • Power utility functions can lead to spectral risk measures with perverse characteristics.
  • Further research needed to ensure respectable utility functions consistently generate well-behaved spectral risk measures.
  • Understanding implications of different risk aversion functions helps practitioners and researchers make informed decisions.
  • Paper contributes to literature by highlighting the importance of choosing the right risk aversion function for spectral risk measures.

Key points written by AI: they may contain errors, check them against the paper.

AI-generated keywords: Spectral Risk Measures Risk Aversion Functions Exponential Utility Function Power Utility Function Financial Analysis

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The paper titled "Spectral Risk Measures and the Choice of Risk Aversion Function" by Kevin Dowd and John Cotter delves into the concept of spectral risk measures and their relationship with risk aversion functions. Spectral risk measures are widely used in finance as they allow individuals to obtain risk measures that align with their risk preferences. However, there has been limited guidance on selecting appropriate risk aversion functions for these measures. In this study, the authors focus on two popular types of risk aversion functions: exponential and power utility functions. They investigate how these functions impact the properties of spectral risk measures. The findings reveal that using exponential utility functions results in spectral risk measures with intuitive properties. On the other hand, employing power utility functions can lead to spectral risk measures that exhibit perverse characteristics. These results highlight the need for further research to ensure that arbitrary but respectable utility functions consistently generate well-behaved spectral risk measures. By understanding the implications of different risk aversion functions, practitioners and researchers can make more informed decisions when applying spectral risk measures in financial analysis and decision-making processes. This paper contributes to the existing literature by shedding light on an important aspect of spectral risk measures – the choice of underlying risk aversion function. The insights provided pave the way for future studies aimed at refining and expanding our understanding of these measures and their applications in various financial contexts.

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