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Evident form of the Laplace transformation of the distribution of the first moment reaching the positive delaying screen with the semi-Markovian process

机译:用半马尔可夫过程的第一时刻到达正延迟屏幕的分布的拉普拉斯变换的明显形式

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摘要

On the sequence of the independent, equal distributed and the positive random variables the process of the semi-markovian random walk with negative drift, positive jumps and with the positive delaying screen is constructed. In the case, when the random walk has the complex Laplace distribution, the evident form of Laplace transformation of the distribution of the first moment of reaching of the positive delaying screen with this process is found.
机译:在独立,相等分布和正随机变量的序列上,构造了具有负漂移,正跳跃和正延迟屏幕的半马尔可夫随机游动的过程。在这种情况下,当随机游走具有复杂的拉普拉斯分布时,通过该过程,可以找到正延迟屏幕到达的第一时刻的分布的拉普拉斯变换的明显形式。

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