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THE UNIFORM LOCAL ASYMPTOTICS OF THE OVERSHOOT OF A RANDOM WALK WITH HEAVY-TAILED INCREMENTS

机译:具有重尾的随机漫步的牛顿数的一致局部渐近性

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摘要

The article obtains the uniform local asymptotics of the overshoot of a random walk with heavy-tailed increments. When the overshoot is in (x + y, x + y + T] for some 0 < T < ∞, we discuss the asymptotics for the cases of y ≥f(x) for any positive function f(x) → ∞ as x → ∞ and y ∈ [0, N] for any 0 < N < ∞, respectively. Based on the stated results, we get a unified form of the local asymptotics of the overshoot of a random walk for the case y ≥ 0. The obtained results require certain uniform requirements for y.
机译:该文章获得了具有重尾增量的随机游走的过冲的统一局部渐近性。当过冲在(x + y,x + y + T]中大约为0

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