Asymptotic inference for nearly unstable INAR(1) models
By Marton Ispany, Gyula Pap, M. V. Zuijlen. Journal of Applied Probability, 2003
48 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/6d6a9bb0f000bab72dfaaaf49142431dc278c9e7
How researchers see this paper
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In Economics and Econometrics
- Gael M. Martin
- Brendan McCabe
- D. Harris
- Konstantinos Fokianos
- J. De Gooijer
- Rob J Hyndman
- Roberto Ricciuti
- Xanthi Pedeli
In Finance
- Gael M. Martin
- Brendan McCabe
- D. Harris
- Konstantinos Fokianos
- Rob J Hyndman
- J. De Gooijer
- Sangyeol Lee
- Fukang Zhu
In Statistics and Probability
- Gael M. Martin
- D. Harris
- Brendan McCabe
- Konstantinos Fokianos
- Christian H. Weiβ
- Sangyeol Lee
- Xanthi Pedeli
- Dimitris Karlis
Citations in the corpus
- Efficient probabilistic forecasts for counts (2011, background): “It was further investigated by, among others, Du and Li (1991), Dion et al. (1995), Latour (1998), Ispany et al. (2003), Freeland and McCabe (2004), Jung et al. (2005), McCabe and Martin (2005), Silva and Oliveira (2005), Jung and Tremayne (2006), Zhu and Joe (2006), Neal and Subba Rao (2007), Bu…”
- Efficient Estimation of Autoregression Parameters and Innovation Distributions forSemiparametric Integer-Valued AR(p) Models (Revision of DP 2007-23) (2008, unknown): “For p = 1, inference in the nonstationary INAR(p) model, that is θ1 ≈ 1, has been discussed in Ispány et al. (2003a, 2003b, 2005) and Drost et al. (2006a).”
- Count Time Series Models (2012, background): “In Ispány et al. (2003), the authors study the INAR(1) model where the autoregressive coefficient a1 = a1n satisfies a1n = 1 − γn/n with γn → γ > 0.”