Estimation of Contagion: Bayesian Model Averaging on Tail Dependence of Mixture Copula

This study introduces a novel approach to estimate tail dependence in financial contagion using mixture copulas. Addressing the challenges of weight parameter estimation in conventional models, we propose a Bayesian model averaging method to determine optimal copula weights. Through both simulations and empirical studies, the proposed method demonstrates improved robustness and accuracy, particularly when handling extreme weight scenarios. These advancements offer more reliable measurements of financial contagion, contributing to enhanced risk management and policy-making in interconnected financial markets.

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Publication Details

Journal
Mathematics
Published
2024-10-25
DOI
https://doi.org/10.3390/math12213350
Citations
2
Primary Topic
Financial Risk and Volatility Modeling
Type
article
Field-Weighted Citation Impact
1.08

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article

Estimation of Contagion: Bayesian Model Averaging on Tail Dependence of Mixture Copula

Woraphon Yamaka, Parkpoom Phetpradap, Nawapon Nakharutai, Phisanu Chiawkhun et al.
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article

Estimation of Contagion: Bayesian Model Averaging on Tail Dependence of Mixture Copula

Woraphon Yamaka, Parkpoom Phetpradap, Nawapon Nakharutai, Phisanu Chiawkhun, Sundusit Saekow
article en
2 citations

Abstract

This study introduces a novel approach to estimate tail dependence in financial contagion using mixture copulas. Addressing the challenges of weight parameter estimation in conventional models, we propose a Bayesian model averaging method to determine optimal copula weights. Through both simulations and empirical studies, the proposed method demonstrates improved robustness and accuracy, particularly when handling extreme weight scenarios. These advancements offer more reliable measurements of financial contagion, contributing to enhanced risk management and policy-making in interconnected financial markets.

MathematicsVol. 12(21)
Chiang Mai University (TH)
Chiang Mai University
Openalex Percentile: Top 20%
Financial Risk and Volatility Modeling
1.08
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