A flexible univariate moving average time-series model for dispersed count data
暂无分享,去创建一个
[1] C. Weiß. Stationary count time series models , 2020, WIREs Computational Statistics.
[2] Kimberly F. Sellers,et al. A Flexible Univariate Autoregressive Time‐Series Model for Dispersed Count Data , 2019, Journal of Time Series Analysis.
[3] Kimberly F. Sellers,et al. Zero-inflated sum of Conway-Maxwell-Poissons (ZISCMP) regression , 2019, Journal of Statistical Computation and Simulation.
[4] C. Weiß,et al. An Introduction to Discrete-Valued Time Series , 2018 .
[5] Kimberly F. Sellers,et al. A flexible distribution class for count data , 2017, Journal of Statistical Distributions and Applications.
[6] Kimberly F. Sellers,et al. Bridging the Gap: A Generalized Stochastic Process for Count Data , 2017 .
[7] Joseph M. Hilbe,et al. Modeling Count Data , 2014, International Encyclopedia of Statistical Science.
[8] J. Hilbe. Modeling Count Data , 2014, International Encyclopedia of Statistical Science.
[9] Joseph B. Kadane,et al. Sums of Possibly Associated Bernoulli Variables: The Conway-Maxwell-Binomial Distribution , 2014, 1404.1856.
[10] N. Balakrishnan,et al. A COM–poisson type generalization of the binomial distribution and its properties and applications , 2014 .
[11] Christian H. Weiß,et al. Thinning operations for modeling time series of counts—a survey , 2008 .
[12] Christian H. Weiß,et al. Controlling correlated processes of Poisson counts , 2007, Qual. Reliab. Eng. Int..
[13] T. Minka,et al. A useful distribution for fitting discrete data: revival of the Conway–Maxwell–Poisson distribution , 2005 .
[14] Kurt Brännäs,et al. Estimation in integer‐valued moving average models , 2001 .
[15] H. Joe. Time series models with univariate margins in the convolution-closed infinitely divisible class , 1996, Journal of Applied Probability.
[16] A. Alzaid,et al. Some autoregressive moving average processes with generalized Poisson marginal distributions , 1993 .
[17] A. Alzaid,et al. Integer-valued moving average (INMA) process , 1988 .
[18] E. McKenzie,et al. Some ARMA models for dependent sequences of poisson counts , 1988, Advances in Applied Probability.
[19] Mohamed Alosh,et al. FIRST‐ORDER INTEGER‐VALUED AUTOREGRESSIVE (INAR(1)) PROCESS , 1987 .
[20] Sharad Borle,et al. A Useful Distribution for Fitting Discrete Data: Revival of the COM-Poisson , 2003 .
[21] F. Famoye. Restricted generalized poisson regression model , 1993 .
[22] Mohamed Alosh,et al. Binomial autoregressive moving average models , 1991 .