Volatility puzzle: Long memory or anti-persistency
The log realized volatility (RV) is often modeled as an autoregressive fractionally integrated moving average model ARFIMA(1,d,01,d,0). Two conflicting empirical results have been found in the literature. One stream shows that log RV has a long memory (i.e., the fractional parameter d > 0). The o...
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sg-smu-ink.soe_research-36372023-12-18T01:38:50Z Volatility puzzle: Long memory or anti-persistency SHI, Shuping Jun YU, The log realized volatility (RV) is often modeled as an autoregressive fractionally integrated moving average model ARFIMA(1,d,01,d,0). Two conflicting empirical results have been found in the literature. One stream shows that log RV has a long memory (i.e., the fractional parameter d > 0). The other stream suggests that the autoregressive coefficient α is near unity with antipersistent errors (i.e., d α close to 0 and d close to 0.5) from Model 2Model 2 (ARFIMA(1,d,01,d,0) with α close to unity and d close to –0.5). An intuitive explanation is given. For the 10 financial assets considered, despite that no definitive conclusions can be drawn regarding the data-generating process, we find that the frequency domain maximum likelihood (or Whittle) method can generate the most accurate out-of-sample forecasts. 2023-07-01T07:00:00Z text application/pdf https://ink.library.smu.edu.sg/soe_research/2638 info:doi/10.1287/mnsc.2022.4552 https://ink.library.smu.edu.sg/context/soe_research/article/3637/viewcontent/VolatilityPuzzle_sv.pdf http://creativecommons.org/licenses/by-nc-nd/4.0/ Research Collection School Of Economics eng Institutional Knowledge at Singapore Management University long memory fractional integration roughness short-run dynamics realized volatility Econometrics |
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long memory fractional integration roughness short-run dynamics realized volatility Econometrics SHI, Shuping Jun YU, Volatility puzzle: Long memory or anti-persistency |
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The log realized volatility (RV) is often modeled as an autoregressive fractionally integrated moving average model ARFIMA(1,d,01,d,0). Two conflicting empirical results have been found in the literature. One stream shows that log RV has a long memory (i.e., the fractional parameter d > 0). The other stream suggests that the autoregressive coefficient α is near unity with antipersistent errors (i.e., d α close to 0 and d close to 0.5) from Model 2Model 2 (ARFIMA(1,d,01,d,0) with α close to unity and d close to –0.5). An intuitive explanation is given. For the 10 financial assets considered, despite that no definitive conclusions can be drawn regarding the data-generating process, we find that the frequency domain maximum likelihood (or Whittle) method can generate the most accurate out-of-sample forecasts. |
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SHI, Shuping Jun YU, |
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SHI, Shuping Jun YU, |
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SHI, Shuping |
title |
Volatility puzzle: Long memory or anti-persistency |
title_short |
Volatility puzzle: Long memory or anti-persistency |
title_full |
Volatility puzzle: Long memory or anti-persistency |
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Volatility puzzle: Long memory or anti-persistency |
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Volatility puzzle: Long memory or anti-persistency |
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volatility puzzle: long memory or anti-persistency |
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Institutional Knowledge at Singapore Management University |
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2023 |
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https://ink.library.smu.edu.sg/soe_research/2638 https://ink.library.smu.edu.sg/context/soe_research/article/3637/viewcontent/VolatilityPuzzle_sv.pdf |
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