The two-moment decision model with additive risks

Research output: Contribution to journalArticleResearchpeer review

Authors

  • Xu Guo
  • Andreas Wagener
  • Wing Keung Wong
  • Lixing Zhu

Research Organisations

External Research Organisations

  • Beijing Normal University
  • Asia University Taiwan
  • Hang Seng Management College
  • Lingnan University
  • Hong Kong Baptist University
  • Shanghai University of International Business and Economics (SUIBE)
View graph of relations

Details

Original languageEnglish
Pages (from-to)77-94
Number of pages18
JournalRisk management
Volume20
Issue number1
Early online date31 Oct 2017
Publication statusPublished - Feb 2018

Abstract

With multiple additive risks, the mean-variance approach and the expected utility approach of risk preferences are compatible if all attainable distributions belong to the same location-scale family. Under this proviso, we survey existing results on the parallels of the two approaches with respect to risk attitudes, the changes thereof, and the comparative statics for simple, linear choice problems under risks. In mean-variance approach all effects can be couched in terms of the marginal rate of substitution between mean and variance. We provide some simple proofs of some previous results. We apply the theory we stated or developed in our paper to study the behavior of banking firm and study risk-taking behavior with background risk in the mean-variance model.

Keywords

    Background risk, Expected utility approach, Location-scale family, Mean-variance model, Multiple additive risks

ASJC Scopus subject areas

Cite this

The two-moment decision model with additive risks. / Guo, Xu; Wagener, Andreas; Wong, Wing Keung et al.
In: Risk management, Vol. 20, No. 1, 02.2018, p. 77-94.

Research output: Contribution to journalArticleResearchpeer review

Guo, X, Wagener, A, Wong, WK & Zhu, L 2018, 'The two-moment decision model with additive risks', Risk management, vol. 20, no. 1, pp. 77-94. https://doi.org/10.1057/s41283-017-0028-6
Guo, X., Wagener, A., Wong, W. K., & Zhu, L. (2018). The two-moment decision model with additive risks. Risk management, 20(1), 77-94. https://doi.org/10.1057/s41283-017-0028-6
Guo X, Wagener A, Wong WK, Zhu L. The two-moment decision model with additive risks. Risk management. 2018 Feb;20(1):77-94. Epub 2017 Oct 31. doi: 10.1057/s41283-017-0028-6
Guo, Xu ; Wagener, Andreas ; Wong, Wing Keung et al. / The two-moment decision model with additive risks. In: Risk management. 2018 ; Vol. 20, No. 1. pp. 77-94.
Download
@article{b12b3d75b5d848a0b8a96f88530c535a,
title = "The two-moment decision model with additive risks",
abstract = "With multiple additive risks, the mean-variance approach and the expected utility approach of risk preferences are compatible if all attainable distributions belong to the same location-scale family. Under this proviso, we survey existing results on the parallels of the two approaches with respect to risk attitudes, the changes thereof, and the comparative statics for simple, linear choice problems under risks. In mean-variance approach all effects can be couched in terms of the marginal rate of substitution between mean and variance. We provide some simple proofs of some previous results. We apply the theory we stated or developed in our paper to study the behavior of banking firm and study risk-taking behavior with background risk in the mean-variance model.",
keywords = "Background risk, Expected utility approach, Location-scale family, Mean-variance model, Multiple additive risks",
author = "Xu Guo and Andreas Wagener and Wong, {Wing Keung} and Lixing Zhu",
year = "2018",
month = feb,
doi = "10.1057/s41283-017-0028-6",
language = "English",
volume = "20",
pages = "77--94",
journal = "Risk management",
issn = "1460-3799",
publisher = "Palgrave Macmillan Ltd.",
number = "1",

}

Download

TY - JOUR

T1 - The two-moment decision model with additive risks

AU - Guo, Xu

AU - Wagener, Andreas

AU - Wong, Wing Keung

AU - Zhu, Lixing

PY - 2018/2

Y1 - 2018/2

N2 - With multiple additive risks, the mean-variance approach and the expected utility approach of risk preferences are compatible if all attainable distributions belong to the same location-scale family. Under this proviso, we survey existing results on the parallels of the two approaches with respect to risk attitudes, the changes thereof, and the comparative statics for simple, linear choice problems under risks. In mean-variance approach all effects can be couched in terms of the marginal rate of substitution between mean and variance. We provide some simple proofs of some previous results. We apply the theory we stated or developed in our paper to study the behavior of banking firm and study risk-taking behavior with background risk in the mean-variance model.

AB - With multiple additive risks, the mean-variance approach and the expected utility approach of risk preferences are compatible if all attainable distributions belong to the same location-scale family. Under this proviso, we survey existing results on the parallels of the two approaches with respect to risk attitudes, the changes thereof, and the comparative statics for simple, linear choice problems under risks. In mean-variance approach all effects can be couched in terms of the marginal rate of substitution between mean and variance. We provide some simple proofs of some previous results. We apply the theory we stated or developed in our paper to study the behavior of banking firm and study risk-taking behavior with background risk in the mean-variance model.

KW - Background risk

KW - Expected utility approach

KW - Location-scale family

KW - Mean-variance model

KW - Multiple additive risks

UR - http://www.scopus.com/inward/record.url?scp=85032696164&partnerID=8YFLogxK

U2 - 10.1057/s41283-017-0028-6

DO - 10.1057/s41283-017-0028-6

M3 - Article

AN - SCOPUS:85032696164

VL - 20

SP - 77

EP - 94

JO - Risk management

JF - Risk management

SN - 1460-3799

IS - 1

ER -