Galli, Fausto (2014): Stochastic conditonal range, a latent variable model for financial volatility.
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Abstract
In this paper I introduce a latent variable augmented version of the conditional autoregressive range (CARR) model. The new model, called stochastic conditional- range (SCR) can be estimated by Kalman filter or by efficient importance sampling depending on the hypotheses on the distributional form of the innovations. A predic- tive accuracy comparison with the CARR model shows that the new approach can provide an interesting alternative.
Item Type: | MPRA Paper |
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Original Title: | Stochastic conditonal range, a latent variable model for financial volatility |
Language: | English |
Keywords: | Financial econometrics, range, volatility, importance sampling |
Subjects: | C - Mathematical and Quantitative Methods > C1 - Econometric and Statistical Methods and Methodology: General > C15 - Statistical Simulation Methods: General C - Mathematical and Quantitative Methods > C5 - Econometric Modeling C - Mathematical and Quantitative Methods > C5 - Econometric Modeling > C58 - Financial Econometrics |
Item ID: | 54030 |
Depositing User: | Mr Fausto Galli |
Date Deposited: | 02 Mar 2014 16:56 |
Last Modified: | 28 Sep 2019 03:34 |
References: | Alizadeh, S., M. W. Brandt, and F. X. Diebold (2002): “Range-based estimation of stochastic volatility models,” The Journal of Finance, 57(3), 1047–1091. Bauwens, L., and F. Galli (2009): “Efficient importance sampling for ML estimation of SCD models,” Computational Statistics and Data Analysis, 53(6), 1974–1992. Bauwens, L., and N. Hautsch (2006): “Stochastic conditional intensity processes,” Journal of Financial Econometrics, 4, 450–493. Bauwens, L., and D. Veredas (2004): “The stochastic conditional duration model: a latent factor model for the analysis of financial durations,” Journal of Econometrics, 119(2), 381–412. Bollerslev, T. (1986): “Generalized autoregressive conditional heteroskedasticity,” Journal of Econometrics, 31, 307–327. Brandt, M. W., and F. X. Diebold (2006): “A No-Arbitrage Approach to Range- Based Estimation of Return Covariances and Correlations,” Journal of Business, 79(1), 61–74. Broto, C., and E. Ruiz (2004): “Estimation methods for stochastic volatility models: a survey,” Journal of Economic Surveys, 18(5), 613–649. Chou, R. Y. (2005): “Forecasting Financial Volatilities with Extreme Values: The Conditional Autoregressive Range (CARR) Model,” Journal of Money, Credit, and Banking, 37(3). Diebold, F. X., and R. S. Mariano (2002): “Comparing predictive accuracy,” Journal of Business & economic statistics, 20(1). Engle, R. (1982): “Autoregressive conditional heteroskedasticity with estimates of the variance of United Kingdom inflation,” Econometrica, 50, 987–1007. Engle, R., and J. R. Russell (1998): “Autoregressive conditional duration: a new approach for irregularly spaced transaction data,” Econometrica, 66, 1127–1162. Knight, J., and C. Q. Ning (2008): “Estimation of the stochastic conditional duration model via alternative methods - ECF and GMM,” Econometrics Journal, 11(3), 593–616. Liesenfeld, R., and J. F. Richard (2003): “Univariate and multivariate stochastic volatility models: estimation and diagnostics,” Journal of Empirical Finance, 10(4), 505–531. Parkinson, M. (1980): “The extreme value method for estimating the variance of the rate of return,” Journal of Business, 53(1), 61. Richard, J. F., and W. Zhang (2007): “Efficient high-dimensional importance sampling,” Journal of Econometrics, 141(2), 1385–1411. Strickland, C., C. Forbes, and G. Martin (2006): “Bayesian analysis of the stochas- tic conditional duration model,” Computational Statistics and Data Analysis, 50(9), 2247–2267. Taylor, S. J. (2007): “Modelling financial time series,” . |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/54030 |