Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models
In this chapter we develop and implement a method for maximum simulated likelihood estimation of the continuous time stochastic volatility model with the constant elasticity of volatility. The approach does not require observations on option prices, nor volatility. To integrate out latent volatility...
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sg-smu-ink.soe_research-22662020-03-31T05:30:30Z Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models KLEPPE, Tore Selland YU, Jun SKAUG, Hans J. In this chapter we develop and implement a method for maximum simulated likelihood estimation of the continuous time stochastic volatility model with the constant elasticity of volatility. The approach does not require observations on option prices, nor volatility. To integrate out latent volatility from the joint density of return and volatility, a modified efficient importance sampling technique is used after the continuous time model is approximated using the Euler–Maruyama scheme. The Monte Carlo studies show that the method works well and the empirical applications illustrate usefulness of the method. Empirical results provide strong evidence against the Heston model. 2010-01-01T08:00:00Z text application/pdf https://ink.library.smu.edu.sg/soe_research/1267 info:doi/10.1108/S0731-9053(2010)0000026009 https://ink.library.smu.edu.sg/context/soe_research/article/2266/viewcontent/Simulated_Maximum_Likelihood_Estimation_of_Continuous_Time_Stochastic_Volatility_Models_2009.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University Econometrics |
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Econometrics KLEPPE, Tore Selland YU, Jun SKAUG, Hans J. Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models |
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In this chapter we develop and implement a method for maximum simulated likelihood estimation of the continuous time stochastic volatility model with the constant elasticity of volatility. The approach does not require observations on option prices, nor volatility. To integrate out latent volatility from the joint density of return and volatility, a modified efficient importance sampling technique is used after the continuous time model is approximated using the Euler–Maruyama scheme. The Monte Carlo studies show that the method works well and the empirical applications illustrate usefulness of the method. Empirical results provide strong evidence against the Heston model. |
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text |
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KLEPPE, Tore Selland YU, Jun SKAUG, Hans J. |
author_facet |
KLEPPE, Tore Selland YU, Jun SKAUG, Hans J. |
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KLEPPE, Tore Selland |
title |
Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models |
title_short |
Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models |
title_full |
Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models |
title_fullStr |
Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models |
title_full_unstemmed |
Simulated Maximum Likelihood Estimation of Continuous Time Stochastic Volatility Models |
title_sort |
simulated maximum likelihood estimation of continuous time stochastic volatility models |
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Institutional Knowledge at Singapore Management University |
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2010 |
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https://ink.library.smu.edu.sg/soe_research/1267 https://ink.library.smu.edu.sg/context/soe_research/article/2266/viewcontent/Simulated_Maximum_Likelihood_Estimation_of_Continuous_Time_Stochastic_Volatility_Models_2009.pdf |
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