Precise asymptotics in complete moment convergence of the associated counting process

Precise Asymptotics in Complete Moment Convergence of the Uniform Empirical Process

In this paper, we investigate the Precise asymptotics in complete moment convergence of the uniform empirical process.

On the Precise Asymptotics in Complete Moment Convergence of Moving Average Processes under NA Random Variables

Let {ε i | − ∞ < i < ∞} be a sequence of identically distributed negatively associated random variables and {a i | − ∞ < i < ∞} a sequence of real numbers with

Precise Asymptotics for the Moment Convergence of Moving-average Process under Dependence

Let {εi : −∞ < i < ∞} be a strictly stationary sequence of linearly positive quadrant dependent random variables and P∞ i=−∞ |ai| < ∞. In this paper, we prove the precise asymptotics in the law of iterated logarithm for the moment convergence of moving-average process of the form Xk = P∞ i=−∞ ai+kεi, k ≥ 1.

Asymptotics for the Moment Convergence of U-Statistics in LIL

the investigation of research articles in applied linguistics: convergence and divergence in iranian elt context

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