Estimation in integer‐valued moving average models
By Kurt Brännäs, Andreia O. Hall. 2001
81 citations recorded by the source corpus.
Subfields: Finance, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/d9055d4372610b06ecbb6899eeb44b58e9db448d
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- A. Tremayne
- Robert C. Jung
- S. Quoreshi
- Christian H. Weiβ
- Jörgen Hellström
- Kurt Brännäs
- Brendan McCabe
- Gyula Pap
In Statistics and Probability
- Robert C. Jung
- A. Tremayne
- S. Quoreshi
- Jörgen Hellström
- Kurt Brännäs
- Christian H. Weiβ
- Brendan McCabe
- R. Bu
Citations in the corpus
- Bivariate Time Series Modeling of Financial Count Data (2006, methodology): “The presented count data model can be seen as an inverse of the conditional duration model of Engle and Russell (1998) in the sense that short durations in a time interval correspond to a large count and vice versa.”
- Integer-valued moving average modelling of the number of transactions in stocks (2010, methodology): “Assumptions of this type can be relaxed (cf. Brännäs and Hall, 2001). k ¼ k þ X1 i¼1 i kþi !”
- Binomial thinning models for integer time series (2006, methodology): “Although retaining the basic structure of the process as well as the unconditional mean and variance given earlier, its ACF is slightly different, refer Brännäs and Hall (2001) for a comparison of the two specifications, together with additional possibilities.”
- GENERALIZED INTEGER-VALUED AUTOREGRESSION (2001, methodology): “They may be viewed as duals to INMA(q) models for which Al-Osh and Alzaid (1988) and Brännäs and Hall (1998) have offered some interpretations.”