1 |
Ali M, Debes AK, Luquero FJ, et al. (2016). Potential for controlling cholera using a ring vaccination strategy: re-analysis of data from a cluster-randomized clinical trial, PLoS Medicien, 13, e1002120.
DOI
|
2 |
Al-Osh MA and Alzaid AA (1988). Integer-valued moving average (INMA) process, Statistical Papers, 29, 281-300.
DOI
|
3 |
Alzaid AA and Al-Osh M (1990). An integer-valued pth-order autoregressive structure INAR(p) process, Journal of Applied Probability, 27, 314-324.
DOI
|
4 |
Azman AS, Rudolph KE, Cummings DAT, and Lessler J (2013). The incubation period of cholera: a systematic review, The Journal of Infection, 66, 432-438.
DOI
|
5 |
Bartlett A and McCormick WP (2017). Estimation for a first-order bifurcating autoregressive process with heavy-tail innovations, Stochastic Models, 33, 210-228.
DOI
|
6 |
Cardinal M, Roy R, and Lambert J (1999). On the application of integer-valued time series models for the analysis of disease incidence, Statistics in Medicine, 18, 2025-2039.
DOI
|
7 |
Ferland R, Latour A, and Oraichi D (2006). Integer-valued GARCH process, Journal of Time Series Analysis, 27, 923-942.
DOI
|
8 |
Fokianos K and Fried R (2010). Interventions in INGARCH processes, Journal of Time Series Analysis, 31, 210-225.
DOI
|
9 |
Freeland R and McCabe B (2004). Analysis of low count time series data by Poisson autoregression, Journal of Time Series Analysis, 25, 701-722.
DOI
|
10 |
McCabe BPM and Martin GM (2005). Bayesian prediction of low count time series, International Journal of Forecasting, 21, 315-330.
DOI
|
11 |
McKenzie E (1985). Some simple models for discrete variate time series, Water Resources Bulletin, 21, 635-644.
DOI
|
12 |
McKenzie E (1988). Some ARMA models for dependent sequences of Poisson counts, Advances in Applied Probability, 20, 822-835.
DOI
|
13 |
Pavlopoulos H and Karlis D (2008). INAR(1) modeling of overdispersed count series with an environmental application, Environmetrics, 190, 369-393.
DOI
|
14 |
Puig P and Valero J (2006). Count data distributions, Journal of the American Statistical Association, 101, 332-340.
DOI
|
15 |
Quoreshi AMMS (2014). A long-memory integer-valued time series model, INARFIMA, for financial application, Quantitative Finance, 14, 2225-2235.
DOI
|
16 |
Ridout M, Hinde J, and Demetrio CGB (2001). A score test for testing a zero-inflated Poisson regression model against zero-inflated negative binomial alternatives, Biometrics, 57, 219-223.
DOI
|
17 |
Self SG and Liang KY (1987). Asymptotic properties of maximum likelihood estimators and likelihood ratio tests under nonstandard conditions, Journal of American Statistical Association, 82, 605-610.
DOI
|
18 |
Wang C, Liu H, Yao JF, Davis RA, and Li WK (2014). Self-excited threshold Poisson autoregression, Journal of the American Statistical Association, 109, 777-787.
DOI
|
19 |
Thyregod P, Carstensen J, Madsen H, and Arnbjerg-Nielsen K (1999). Integer valued autoregressive models for tipping bucket rainfall measurements, Environmetrics, 10, 395-411.
DOI
|
20 |
Truong BC, Chen CW, and Sriboonchitta S (2017). Hysteretic Poisson INGARCH model for integer-valued time series, Statistical Modelling, 17, 401-422.
DOI
|
21 |
WeiB CH (2010). The INARCH(1) model for overdispersed time series of counts, Communications in Statistics: Simulation and Computation, 39, 1269-1291.
DOI
|
22 |
Wu S and Chen R (2007). Threshold variable determination and threshold variable driven switching autoregressive models, Statistica Sinica, 17, 241-264.
|
23 |
Yoon JE and Hwang SY (2015a). Integer-valued GARCH models for count time series: case study, Korean Journal of Applied Statistics, 28, 115-122.
DOI
|
24 |
Yoon JE and Hwang SY (2015b). Zero-inflated INGARCH using conditional Poisson and negative binomial: data application, Korean Journal of Applied Statistics, 28, 583-592.
DOI
|
25 |
Zhou J and Basawa IV (2005). Least-squared estimation for bifurcation autoregressive processes, Statistics & Probability Letters, 74, 77-88.
DOI
|
26 |
Zhu F (2011). A negative binomial integer-valued GARCH model, Journal of Time Series Analysis, 32, 54-67.
DOI
|
27 |
Zhu F (2012a). Zero-inflated Poisson and negative binomial integer-valued GARCH models, Journal of Statistical Planning and Inference, 142, 826-839.
DOI
|
28 |
Zhu F and Wang D (2010). Diagnostic checking integer-valued ARCH(p) models using conditional residual autocorrelations, Computational Statistics and Data Analysis, 54, 496-508.
DOI
|
29 |
Zhu F (2012b). Modeling overdispersed or underdispersed count data with generalized Poisson integer-valued GARCH models, Journal of Mathematical Analysis and Applications, 389, 58-71.
DOI
|