The ARL of modified Shewhart control charts for conditionally heteroskedastic models

Author:

Gonçalves Esmeralda,Leite Joana,Mendes-Lopes Nazaré

Publisher

Springer Science and Business Media LLC

Subject

Statistics, Probability and Uncertainty,Statistics and Probability

Reference9 articles.

1. Engle RF (1982) Autoregressive conditional heteroscedasticity with estimates of the variance of United Kingdom inflation. Econometrica 50: 987–1007

2. Gonçalves E, Mendes-Lopes N (1994) The generalized threshold ARCH model: wide sense stationarity and asymptotic normality of the temporal aggregate. Pub Inst Stat Univ Paris XXXVIII: 19–35

3. Gonçalves E, Mendes-Lopes N (2007) On the distribution of generalized threshold ARCH stochastic processes. Int J Pure Appl Math 35: 397–419

4. Pawlak M, Schmid W (2001) On the distributional properties of GARCH processes. J Time Ser Anal 22: 339–352

5. Schmid W (1995) On the run length of a Shewhart chart for correlated data. Stat Papers 36: 111–130

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1. GARCH processes and the phenomenon of misleading and unambiguous signals;Applied Stochastic Models in Business and Industry;2018-05-04

2. On the Distribution Estimation of Power Threshold Garch Processes;Journal of Time Series Analysis;2016-01-17

3. On the Finite Dimensional Laws of Threshold GARCH Processes;Recent Developments in Modeling and Applications in Statistics;2012-09-13

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