First-order random coefficient integer-valued autoregressive processes

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A geometric time series model with dependent Bernoulli counting series (2013, background): “(2006) or following the proof for the ergodicity from Zheng et al. (2006). 4.”
Count Time Series Models (2012, unknown): “Random coefficient integer-valued autoregressive models have been proposed in Zheng et al. (2006) and Zheng et al. (2007).”
Estimation in an Integer-Valued Autoregressive Process with Negative Binomial Marginals (NBINAR(1)) (2012, methodology): “( 2007 ) introduced random coefficient integer-valued autoregressive processes, providing nonparametric as well as parametric methods of the model parameters estimation.”
Zero truncated Poisson integer-valued AR(1) model (2010, background): “We can note that ZTPINAR(1) process andRCINAR(1) process defined byZheng et al. (2007) are similar in their general form but the ZTPINAR(1) takes positive integer values and its random coefficient has discrete distribution while the RCINAR(1) takes non-negative integer values and its random coeffici”
Parameter change test for random coefficient integer‐valued autoregressive processes with application to polio data analysis (2009, methodology): “The last inequality can be established as in Proof of Theorem 3.2 of Zheng et al. (2007), and the details are omitted here.”