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Value at Risk Prediction for the GJR-GARCH Aggregation Model
Pattimura International Journal of Mathematics (PIJMath), 2022Volatility is the level of risk faced due to price fluctuations. The greater the volatility brings, the greater the risk. We need a measure such as Value at Risk (VaR) and volatility modeling to overcome this. The most frequently used volatility model in the financial sector is GARCH.
Ariestha Widyastuty Bustan +2 more
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Quantum prediction GJR model and its applications
Statistica Neerlandica, 2014In this paper, a new statistical method to deal with the quantum finance is proposed. Through analyzing the stock data of China Mobile Communication Corporation, we discover its quantum financial effect, and then we innovate the method of testing the existence of the quantum financial effect.
Feixing Wang, Yingshuai Wang
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Semiparametric efficient adaptive estimation of the GJR-GARCH model
Statistics and Risk Modeling, 2018Abstract In this paper we derive a semiparametric efficient adaptive estimator for the GJR-GARCH ( 1 , 1 )
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GJR-GARCH process with normal errors of varying mean
Communications in Statistics Part B: Simulation and ComputationYakoub Boularouk
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GJR-GARCH model in value-at-risk of financial holdings
Applied Financial Economics, 2011In this study, we introduce an asymmetric Generalized Autoregressive Conditional Heteroscedastic (GARCH) model, Glosten, Jagannathan and Runkle-GARCH (GJR-GARCH), in Value-at-Risk (VaR) to examine whether or not GJR-GARCH is a good method to evaluate the market risk of financial holdings.
Y. C. Su, H. C. Huang, Y. J. Lin
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Approximating the GJR-GARCH and EGARCH option pricing models analytically
The Journal of Computational Finance, 2006In Duan, Gauthier and Simonato (1999), an analytical approximate formula for European options in the GARCH framework was developed. The formula is however restricted to the nonlinear asymmetric GARCH model. This paper extends the same approach to two other important GARCH specifications GJR-GARCH and EGARCH.
Jin-Chuan Duan +3 more
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Building Fuzzy Levy-GJR-GARCH American Option Pricing Model
2019Taking into account the time-varying, jump and leverage effect characteristics of asset price fluctuations, we first obtain the asset return rate model through the GJR-GARCH model (Glosten, Jagannathan and Rundle-generalized autoregressive conditional heteroskedasticity model) and introduce the infinite pure-jump Levy process into the asset return rate
Huiming Zhang, Junzo Watada
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Nonlinear neural network forecasting model for stock index option price: Hybrid GJR–GARCH approach
Expert Systems With Applications, 2009This study integrated new hybrid asymmetric volatility approach into artificial neural networks option-pricing model to improve forecasting ability of derivative securities price. Owing to combines the new hybrid asymmetric volatility method can be reduced the stochastic and nonlinearity of the error term sequence and captured the asymmetric volatility
Yi-Hsien Wang
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Study on Dynamic Risk Measurement Based on ARMA-GJR-AL Model [PDF]
This paper established the ARMA-GJR-AL model of dynamic risk VaR and CVaR measurement. Considering from aspects of the correlation and volatility and residual distribution characteristics, studying the dynamic risk measures of VaR and CVaR based on ARMA-GJR-AL model.
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Forecasting of Solar Power Volatility using GJR-GARCH method
2021 IEEE Electrical Power and Energy Conference (EPEC), 2021Sumana Ghosh, Pawan Kumar Gupta
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