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Monte Carlo Methods for Value-at-Risk and Conditional Value-at-Risk: A Review

机译:风险价值和条件风险价值的蒙特卡罗方法:综述

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摘要

Value-at-risk (VaR) and conditional value-at-risk (CVaR) are two widely used risk measures of large losses and are employed in the financial industry for risk management purposes. In practice, loss distributions typically do not have closed-form expressions, but they can often be simulated (i.e., random observations of the loss distribution may be obtained by running a computer program). Therefore, Monte Carlo methods that design simulation experiments and utilize simulated observations are often employed in estimation, sensitivity analysis, and optimization of VaRs and CVaRs. In this article, we review some of the recent developments in these methods, provide a unified framework to understand them, and discuss their applications in financial risk management.
机译:风险价值(VaR)和条件风险价值(CVaR)是两个广泛使用的大损失风险度量,在金融行业中用于风险管理。实际上,损失分布通常不具有闭合形式的表达式,但是它们通常可以被模拟(即,可以通过运行计算机程序来获得对损失分布的随机观察)。因此,设计模拟实验并利用模拟观测值的蒙特卡洛方法通常用于VaR和CVaR的估计,灵敏度分析和优化。在本文中,我们回顾了这些方法的最新进展,提供了一个统一的框架来理解它们,并讨论了它们在财务风险管理中的应用。

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