一致性风险度量
分位数
次加性
风险度量
计量经济学
普遍性(动力系统)
精算学
动态风险度量
预期短缺
市场风险
风险分析(工程)
风险价值
光谱风险度量
计算机科学
经济
风险管理
数学
金融经济学
业务
财务
物理
离散数学
文件夹
量子力学
作者
Philippe Artzner,Freddy Delbaen,Jean‐Marc Eber,David Heath
标识
DOI:10.1111/1467-9965.00068
摘要
In this paper we study both market risks and nonmarket risks, without complete markets assumption, and discuss methods of measurement of these risks. We present and justify a set of four desirable properties for measures of risk, and call the measures satisfying these properties “coherent.” We examine the measures of risk provided and the related actions required by SPAN, by the SEC/NASD rules, and by quantile‐based methods. We demonstrate the universality of scenario‐based methods for providing coherent measures. We offer suggestions concerning the SEC method. We also suggest a method to repair the failure of subadditivity of quantile‐based methods.
科研通智能强力驱动
Strongly Powered by AbleSci AI