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Performance of Stochastic Volatility and GARCH Models in Different Market Regimes

Viitanen, Felix LU and Lundgren, Erik LU (2022) STAH11 20212
Department of Statistics
Abstract
Reliable methods for estimating financial return volatility are crucial in many areas of trading and investing. Two such frameworks, the GARCH and SV, have been of particular interest to academics and practitioners alike. The GARCH model describes the variance of the current innovation as a function of the actual sizes of the previous innovations. In contrast, the stochastic volatility model describes volatility as a latent variable following
a stochastic process. This thesis attempts to extend the research conducted by Lopes and Polson (2010) by analyzing the performance of the Gaussian GARCH(1,1) and basic SV model on the SP500 and OMXS30 before and during the endogenous credit crisis, as well as before and during the exogenous COVID-19... (More)
Reliable methods for estimating financial return volatility are crucial in many areas of trading and investing. Two such frameworks, the GARCH and SV, have been of particular interest to academics and practitioners alike. The GARCH model describes the variance of the current innovation as a function of the actual sizes of the previous innovations. In contrast, the stochastic volatility model describes volatility as a latent variable following
a stochastic process. This thesis attempts to extend the research conducted by Lopes and Polson (2010) by analyzing the performance of the Gaussian GARCH(1,1) and basic SV model on the SP500 and OMXS30 before and during the endogenous credit crisis, as well as before and during the exogenous COVID-19 pandemic. The results indicate that the SV model consistently fits the data better than the GARCH model on all data sets, while the fit for both models became worse during the periods of market stress, and even more so for the pandemic. In regards to the volatility estimation performance, the GARCH model tends to be better for periods with low volatility, while the performance is similar
in highly volatile climates. Finally, the pandemic appeared to be the stress event that had the largest negative impact on the model validation. (Less)
Popular Abstract
Reliable methods for estimating financial return volatility are crucial in many areas of trading and investing. Two such frameworks, the GARCH and SV, have been of particular interest to academics and practitioners alike. The GARCH model describes the variance of the current innovation as a function of the actual sizes of the previous innovations. In contrast, the stochastic volatility model describes volatility as a latent variable following
a stochastic process. This thesis attempts to extend the research conducted by Lopes and Polson (2010) by analyzing the performance of the Gaussian GARCH(1,1) and basic SV model on the SP500 and OMXS30 before and during the endogenous credit crisis, as well as before and during the exogenous COVID-19... (More)
Reliable methods for estimating financial return volatility are crucial in many areas of trading and investing. Two such frameworks, the GARCH and SV, have been of particular interest to academics and practitioners alike. The GARCH model describes the variance of the current innovation as a function of the actual sizes of the previous innovations. In contrast, the stochastic volatility model describes volatility as a latent variable following
a stochastic process. This thesis attempts to extend the research conducted by Lopes and Polson (2010) by analyzing the performance of the Gaussian GARCH(1,1) and basic SV model on the SP500 and OMXS30 before and during the endogenous credit crisis, as well as before and during the exogenous COVID-19 pandemic. The results indicate that the SV model consistently fits the data better than the GARCH model on all data sets, while the fit for both models became worse during the periods of market stress, and even more so for the pandemic. In regards to the volatility estimation performance, the GARCH model tends to be better for periods with low volatility, while the performance is similar
in highly volatile climates. Finally, the pandemic appeared to be the stress event that had the largest negative impact on the model validation. (Less)
Please use this url to cite or link to this publication:
author
Viitanen, Felix LU and Lundgren, Erik LU
supervisor
organization
course
STAH11 20212
year
type
M2 - Bachelor Degree
subject
language
English
id
9071849
date added to LUP
2022-03-22 11:10:20
date last changed
2022-03-22 11:10:20
@misc{9071849,
  abstract     = {{Reliable methods for estimating financial return volatility are crucial in many areas of trading and investing. Two such frameworks, the GARCH and SV, have been of particular interest to academics and practitioners alike. The GARCH model describes the variance of the current innovation as a function of the actual sizes of the previous innovations. In contrast, the stochastic volatility model describes volatility as a latent variable following
a stochastic process. This thesis attempts to extend the research conducted by Lopes and Polson (2010) by analyzing the performance of the Gaussian GARCH(1,1) and basic SV model on the SP500 and OMXS30 before and during the endogenous credit crisis, as well as before and during the exogenous COVID-19 pandemic. The results indicate that the SV model consistently fits the data better than the GARCH model on all data sets, while the fit for both models became worse during the periods of market stress, and even more so for the pandemic. In regards to the volatility estimation performance, the GARCH model tends to be better for periods with low volatility, while the performance is similar
in highly volatile climates. Finally, the pandemic appeared to be the stress event that had the largest negative impact on the model validation.}},
  author       = {{Viitanen, Felix and Lundgren, Erik}},
  language     = {{eng}},
  note         = {{Student Paper}},
  title        = {{Performance of Stochastic Volatility and GARCH Models in Different Market Regimes}},
  year         = {{2022}},
}