Moments of the Arma-Egarch Model
By Menelaos Karanasos, Jinki Kim. 2003
57 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/88d50870cebb6d78e27f55a5391743cf31b234d6
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Liudas Giraitis
- Peter M. Robinson
- Remigijus Leipus
- Donatas Surgailis
- Piotr Fryzlewicz
- S. Rao
- Paolo Zaffaroni
- Katsumi Shimotsu
In Finance
- Liudas Giraitis
- Donatas Surgailis
- Peter M. Robinson
- Remigijus Leipus
- S. Rao
- Paolo Zaffaroni
- Piotr Fryzlewicz
- Gilles Teyssière
Citations in the corpus
- GARCH Modelling of Cryptocurrencies (2017, unknown): “…1) model; Nelson (1990) (Theorem 6, p. 326, 1990) for the SGARCH (1, 1) and IGARCH (1, 1) models; Zakoian (1994) (Proposition 7, 1994) for the TGARCH (1, 1) model; Karanasos and Kim (2003) (Theorem 1, pp. 149–150, 2003) and Francq and Zakoian (2010) (Theorem 10.2, 2010) for the EGARCH (1, 1) model.”
- Modelling and Forecasting of Price Volatility: An Application of GARCH and EGARCH Models (2015, unknown): “Karanasos and Kim (2003) have carried out a detailed analysis of moment’s structure of the ARMA-EGARCH model, while Kobayashi and Shi (2005) have studied the testing for EGARCH against stochastic volatility models.”
- LARCH, leverage and long memory (2003, methodology): “17) (see Lee and Hansen (1994), Lumsdaine (1996)), it would be expected to be asymptotically normal and (if the Gaussianity holds) efficient, without stringent assumptions on unconditional moments of Xt, though the asymptotic theory would likely be difficult. A less elegant asymptotic theory should ”