
doi: 10.2307/1426128
For every N ≧ 1, let be a real-valued stationary process, and let . Suppose that and var, where ∊ N and τ N are positive null sequences. Limiting distributions of as N → ∞ are obtained for the cases τ N = ∊ N and τ N = o ( ∊ N ). These results are established by an extension of a method due to Moran. The theory is illustrated by a variety of applications to genetic models.
Stationary stochastic processes, Central limit and other weak theorems, Genetics and epigenetics, Diffusion processes
Stationary stochastic processes, Central limit and other weak theorems, Genetics and epigenetics, Diffusion processes
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