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首页> 外文期刊>Theory of probability and its applications >SMALL DEVIATION PROBABILITIES FOR A WEIGHTED SUM OF INDEPENDENT POSITIVE RANDOM VARIABLES WITH COMMON DISTRIBUTION FUNCTION THAT CAN DECREASE AT ZERO FAST ENOUGH
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SMALL DEVIATION PROBABILITIES FOR A WEIGHTED SUM OF INDEPENDENT POSITIVE RANDOM VARIABLES WITH COMMON DISTRIBUTION FUNCTION THAT CAN DECREASE AT ZERO FAST ENOUGH

机译:具有常见分布函数的独立正随机变量的加权和偏差概率,可以在零快速下降

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摘要

The present note puts forward the most general conditions to date under which the classical asymptotics of the small deviation probabilities for a weighted sum of independent positive random variables takes place. Regarding random variables it is assumed that their common distribution function can, in particular, have an exponential falloff at zero.
机译:本说明提出了最常规的条件迄今为止,在其进行独立正随机变量的加权和加权之和的小偏差概率的经典渐近性。 关于随机变量,假设它们的公共分布函数尤其可以具有零的指数下降。

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