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The IUP Journal of Financial Risk Management
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Description |
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Operational risk is defined as the risk of loss resulting from inadequate or failed
internal processes, people or systems, or from external events.
The New Basel Capital Accord (BCBS, 2004)
emphasizes the quantification and management of operational risk because of
its pervasive nature. The proposed methods for operational risk quantification
are: Basic Indicator Approach, Standardized Approach and Advanced Measurement
Approach (AMA), which includes Loss Distribution Approach (LDA) and
Scenario-Based Approach. Among these methods, LDA measures operational risk capital based on bank's own historical loss data
of least five years. LDA involves two types of distribution fitting and analysis, which are
severity and frequency distribution, and then loss distribution is generated employing
mathematical convolution, usually conducted by
Monte-Carlo simulation in practice. There is a 7 *
8 operational loss data matrix for LDA, where 7 denotes types
of loss events and 8 denotes business lines. The atomic unit for the calculation of operational risk capital is a specific
cell of the 7 * 8 matrix. To quantify bank-wide operational risk capital, we need to model
the dependence among cell by cell loss distributions employing statistical
methodology. For this purpose, we should consider the source of dependence of bank-wide aggregate loss
distribution. In this paper, we focus on the dependence among loss frequencies
of the cells of the 7 * 8 matrix and propose how to generate bank-wide loss distribution considering
the frequency dependence.
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Keywords |
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| Financial Risk Management Journal, Advanced Measurement Approach, AMA, Loss Distribution Approach
LDA, Operational Risk Matrix, Marginal Loss Distribution, Statistical
Methodology, Correlation Matrix,
Linear Correlation,
Mathematical Convolution,
Marginal Distribution,
Operational
Capital, Marginal Loss.
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