Properties of the Autocorrelation Function of Squared Observations for Second‐order Garch Processes Under Two Sets of Parameter Constraints
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DOI: 10.1111/1467-9892.00123
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Other versions of this item:
- He, Changli & Teräsvirta, Timo, 1997. "Properties of the Autocorrelation Function of Squared Observations for Second Order GARCH Processes under Two Sets of Parameter Constraints," SSE/EFI Working Paper Series in Economics and Finance 169, Stockholm School of Economics.
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Cited by:
- Georgios Bampinas & Konstantinos Ladopoulos & Theodore Panagiotidis, 2018.
"A note on the estimated GARCH coefficients from the S&P1500 universe,"
Applied Economics, Taylor & Francis Journals, vol. 50(34-35), pages 3647-3653, July.
- Georgios Bampinas & Konstantinos Ladopoulos & Theodore Panagiotidis, 2017. "A note on the estimated GARCH coefficients from the S&P1500 universe," Working Paper series 17-09, Rimini Centre for Economic Analysis.
- Georgios Bampinas & Konstantinos Ladopoulos & Theodore Panagiotidis, 2017. "A note on the estimated GARCH coefficients from the S&P1500 universe," Discussion Paper Series 2017_04, Department of Economics, University of Macedonia, revised May 2017.
- Doornik, Jurgen A. & Ooms, Marius, 2008.
"Multimodality in GARCH regression models,"
International Journal of Forecasting, Elsevier, vol. 24(3), pages 432-448.
- Jurgen A. Doornik & Marius Ooms, 2003. "Multimodality in the GARCH Regression Model," Economics Papers 2003-W20, Economics Group, Nuffield College, University of Oxford.
- Feng, Yuanhua & Beran, Jan & Yu, Keming, 2006.
"Modelling financial time series with SEMIFAR-GARCH model,"
MPRA Paper
1593, University Library of Munich, Germany.
- Feng, Yuanhua & Beran, Jan & Yu, Keming, 2007. "Modelling financial time series with SEMIFAR-GARCH model," CoFE Discussion Papers 07/14, University of Konstanz, Center of Finance and Econometrics (CoFE).
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JEL classification:
- C22 - Mathematical and Quantitative Methods - - Single Equation Models; Single Variables - - - Time-Series Models; Dynamic Quantile Regressions; Dynamic Treatment Effect Models; Diffusion Processes
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