Estimation in Random Coefficient Autoregressive Models
By Alexander Aue, Lajos Horv'ath, Josef G. Steinebach. 2006
91 citations recorded by the source corpus.
Subfields: Finance, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/028e1bcc1f25b3559ebf6f878019cdad974d1e47
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- Lajos Horv'ath
- Alexander Aue
- S. Ling
- Jean-Michel Zakoian
- Christian Francq
- Heino Bohn Nielsen
- Anders Rahbek
- István Berkes
In Statistics and Probability
- Lajos Horv'ath
- Alexander Aue
- S. Ling
- Anders Rahbek
- Heino Bohn Nielsen
- István Berkes
- Christian Francq
- Jean-Michel Zakoian
Citations in the corpus
- Estimation in nonstationary random coefficient autoregressive models (2009, background): “…1980, 1982) that under condition (2) and E logþ je0j < 1 and E logþ ju þ b0j < 1; ð3Þ (1) has a stationary, nonanticipating (i.e. Xk is measurable with respect to the ralgebra generated by (bi, ei), i k) solution if and only if 1 E log juþ b0j < 0: ð4Þ Quinn and Nicholls (1981) started the…”
- QUASI-LIKELIHOOD ESTIMATION IN STATIONARY AND NONSTATIONARY AUTOREGRESSIVE MODELS WITH RANDOM COEFFICIENTS (2011, methodology): “We use the QMLE procedure to estimate the parameters of the processes (X(`)j : j ∈ N), ` = 1, . . . , 4.”
- Unit root vector autoregression with volatility induced stationarity (2014, background): “In terms of (1), we show that adding a constant term, say, on the right hand side does not imply a linear trend, nor that the properties of in terms of stationarity and (geometric) ergodicity are changed, despite the unit-root in .”