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On the Extension of the Mover-Stayer Model when Rate of Transition Follows Negative Binomial Distribution

机译:关于转变率遵循负二项分布的Mover-Stayer模型的扩展

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The extension of the Mover-Stayer Model proposed by Blumen, Kogan and McCarthy (1955) is an active area of research. Spilerman (1972) extended the basic model by specifying gamma distribution for the transition rate, the mixture of which resulted in Negative Binomial distribution. However, the Negative Binomial distribution being a unimodal distribution, may not capture situations where excess zeroes exist in the distribution of movements. This paper extends the model using Negative Binomial distribution to model rate of transition in Poisson distribution, which gave the Polya-Aeppli distribution (which is bimodal) as a mixture. The obtained model was validated using a simulated data adopted from Spilerman (1972).
机译:Blumen,Kogan和McCarthy(1955)提出的Mover-Stayer模型的扩展是一个活跃的研究领域。 Spilerman(1972)通过为跃迁速率指定伽玛分布扩展了基本模型,其混合导致负二项式分布。但是,负二项式分布是单峰分布,可能无法捕获运动分布中存在过多零的情况。本文使用负二项式分布扩展了模型,以模拟泊松分布中的跃迁速率,从而给出了混合的Polya-Aeppli分布(双峰)。使用从Spilerman(1972)采用的模拟数据验证了所获得的模型。

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