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An integrated inverse adaptive neural fuzzy system with Monte-Carlo sampling method for operational risk management

机译:蒙特卡洛采样法的集成逆自适应神经模糊系统在操作风险管理中的应用

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摘要

Operational risk refers to deficiencies in processes, systems, people or external events, which may generate losses for an organization. The Basel Committee on Banking Supervision has defined different possibilities for the measurement of operational risk, although financial institutions are allowed to develop their own models to quantify operational risk. The advanced measurement approach, which is a risk sensitive method for measuring operational risk, is the financial institutions preferred approach, among the available ones, in the expectation of having to hold less regulatory capital for covering operational risk with this approach than with alternative approaches. The advanced measurement approach includes the loss distribution approach as one way to assess operational risk. The loss distribution approach models loss distributions for business-line-risk combinations, with the regulatory capital being calculated as the 99,9% operational value at risk, a percentile of the distribution for the next year annual loss. One of the most important issues when estimating operational value at risk is related to the structure (type of distribution) and shape (long tail) of the loss distribution. The estimation of the loss distribution, in many cases, does not allow to integrate risk management and the evolution of risk; consequently, the assessment of the effects of risk impact management on loss distribution can take a long time. For this reason, this paper proposes a flexible integrated inverse adaptive fuzzy inference model, which is characterized by a Monte-Carlo behavior, that integrates the estimation of loss distribution and different risk profiles. This new model allows to see how the management of risk of an organization can evolve over time and it effects on the loss distribution used to estimate the operational value at risk. The experimental study results, reported in this paper, show the flexibility of the model in identifying (1) the structure and shape of the fuzzy input sets that represent the frequency and severity of risk; and (2) the risk profile of an organization. Therefore, the proposed model allows organizations or financial entities to assess the evolution of their risk impact management and its effect on loss distribution and operational value at risk in real time. (C) 2018 Elsevier Ltd. All rights reserved.
机译:操作风险是指流程,系统,人员或外部事件中的缺陷,可能会给组织带来损失。尽管允许金融机构开发自己的模型来量化操作风险,但是巴塞尔银行监管委员会为操作风险的度量定义了不同的可能性。高级测量方法是一种对操作风险进行风险敏感的测量方法,是金融机构中首选的方法,因为与其他方法相比,期望用这种方法来覆盖操作风险所需的监管资金更少。先进的衡量方法包括损失分配方法,这是评估操作风险的一种方法。损失分配方法对业务线-风险组合的损失分配进行建模,其监管资本被计算为99.9%的风险运营价值,即下一年年度损失分配的百分位数。估计有风险的运营价值时,最重要的问题之一与损失分布的结构(分布类型)和形状(长尾巴)有关。在许多情况下,对损失分布的估计无法整合风险管理和风险演变;因此,评估风险影响管理对损失分配的影响可能需要很长时间。因此,本文提出了一种灵活的集成逆自适应模糊推理模型,该模型的特征在于蒙特卡洛行为,将损失分布的估计和不同的风险状况进行了综合。通过这种新模型,可以了解组织的风险管理如何随着时间的推移而发展,以及它对用于估计风险运营价值的损失分配的影响。本文报道的实验研究结果表明,该模型在识别(1)代表风险发生频率和严重程度的模糊输入集的结构和形状方面具有灵活性。 (2)组织的风险状况。因此,提出的模型允许组织或金融实体实时评估其风险影响管理的演变及其对损失分配和处于风险状态的运营价值的影响。 (C)2018 Elsevier Ltd.保留所有权利。

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