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A note on asymptotic distributions in directed exponential random graph models with bi-degree sequences

机译:关于具有BI度序列的指数随机图模型中的渐近分布的注意事项

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摘要

The asymptotic normality of a fixed number of the maximum likelihood estimators (MLEs) in the directed exponential random graph models with an increasing bi-degree sequence has been established recently. In this article, we further derive a central limit theorem for a linear combination of all the MLEs with an increasing dimension. Simulation studies are provided to illustrate the asymptotic results.
机译:最近已经建立了具有增加的双程序列的指向指数随机图模型中固定数量的最大似然估计(MLE)的渐近常态。在本文中,我们进一步推导了所有MLES的线性组合的中央极限定理,其尺寸增加。提供仿真研究以说明渐近结果。

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