Long-Memory and Level Shifts in the Volatility of Stock Market Return Indices
By Pierre Perron, Zhongjun Qu. 2010
195 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/a653f5b52e50ebc8b3b836e42c23950edc966ce0
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Citations in the corpus
- Modified local Whittle estimator for long memory processes in the presence of low frequency (and other) contaminations (2014, methodology): “From MP, Perron and Qu (2010) and Qu (2011): Iyu(λk) = Op(T−1/2λ −(1+d0) k ) and fk = fz,k = fy,k + fu,k = Gλ −2d0 k + GuT −1λ−2k .”
- Long memory and regime switching: A simulation study on the Markov Regime-Switching ARFIMA model (2015, unknown): “In a recent study, Perron and Qu (2010) propose a test to effectively distinguish the long- and short-memory processes with mean shifts at the first moment of financial series.”
- Modeling and forecasting stock return volatility using a random level shift model (2010, background): “Perron and Qu (2008) showed that, when applied to daily S&P 500 absolute”
- MEMORY PARAMETER ESTIMATION IN THE PRESENCE OF LEVEL SHIFTS AND DETERMINISTIC TRENDS (2013, unknown): “Using Theorem 2 of Robinson (1995), an extension of arguments in Perron and Qu (2010) and Qu (2011), provides Ix ( λj )= Iv (λj)+ Iu (λj)+2Ivu (λj) , (2) where Iv (λj ) = Op(λ−2dj ), Iu(λj ) = Op(T −1λ−2j ), and Ivu(λj ) = Op(T −1/2λ−(1+d)j ).”
- Modelling the volatility of the Dow Jones Islamic Market World Index using a fractionally integrated time-varying GARCH (FITVGARCH) model (2014, background): “However, recent contributions to this literature have attempted to discriminate between long memory and structural changes in the volatility process (Diebold and Inoue, 2001; Stărică and Granger, 2005; Mikosch and Stărică, 2004; Perron and Qu, 2007, 2010).”
- A Test Against Spurious Long Memory (2011, methodology): “The second test is the mean-td test of Perron and Qu (2010).”