2011
DOI: 10.3905/jpm.2011.37.2.107
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Fat-Tailed Models for Risk Estimation

Abstract: In the post-crisis era, financial institutions seem to be more aware of the risks posed by extreme events. Even though there are attempts to adapt methodologies drawing from the vast academic literature on the topic, there is also skepticism that fat-tailed models are needed. In this paper, we address the common criticism and discuss three popular methods for extreme risk modeling based on full distribution modeling and and extreme value theory.

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Cited by 49 publications
(28 citation statements)
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References 24 publications
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“…Predlagani su različiti ekonometrijski modeli koji bi pojasnili volatilnost koja varira kroz vreme a oni koji su najčešće korišćeni su modeli GARCH tipa (Stoyanov et al, 2011). U našoj studiji smo koristili modele vremenskih serija GARCH (1,1) i EGARCH (1,1) kako bi smo raščistili grupisanje efekta volatilnosti u klastere pretpostavljajući normalnu, klasičnu studentov-t raspodelu i GED raspodelu inovacija.…”
Section: Data and Empirical Resultsunclassified
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“…Predlagani su različiti ekonometrijski modeli koji bi pojasnili volatilnost koja varira kroz vreme a oni koji su najčešće korišćeni su modeli GARCH tipa (Stoyanov et al, 2011). U našoj studiji smo koristili modele vremenskih serija GARCH (1,1) i EGARCH (1,1) kako bi smo raščistili grupisanje efekta volatilnosti u klastere pretpostavljajući normalnu, klasičnu studentov-t raspodelu i GED raspodelu inovacija.…”
Section: Data and Empirical Resultsunclassified
“…Different econometric models have been suggested to explain the time varying volatility and the most widely used ones are the GARCH-type models (Stoyanov et al, 2011). In our study we fitted time series models GARCH(1,1) and EGARCH(1,1) to clean the clustering of volatility effect assuming the normal, classical Student-t model and generalized error distribution on the innovations.…”
Section: Data and Empirical Resultsmentioning
confidence: 99%
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“…The conclusions are the same for 2013. While fat-tailness is not a well known characteristic of the grid frequency, it is a common topic in the financial industry [12], [13], e.g. when dealing with asset returns, and it is a practical concern for the modeller.…”
Section: Fat-tailness Of the Grid Frequencymentioning
confidence: 99%
“…The general issue with downside risk modeling is that the tails of the distribution are important but the sample usually contains only a few data points from the tails which implies that the model needs to be based on some parametric hypothesis or a statistical theory about the behavior of extreme losses such as extreme value theory (EVT). See Stoyanov et al (2011) for a discussion on fat-tailed models for risk estimation and Embrechts, Klüppelberg, and Mikosch (2004) for applications of EVT in insurance and finance.…”
Section: Introductionmentioning
confidence: 99%