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The Total Overflow during a Busy Cycle in a Markov-Additive Finite Buffer System

机译:马尔可夫加性有限缓冲系统在繁忙循环中的总溢出量

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We consider a finite buffer system where the buffer content moves in a Markov-additive way while it is strictly between the buffer boundaries. Upon reaching the upper boundary of the buffer the content is not allowed to go higher and for every additional input into the system a penalty must be paid (to negotiate buffer overflow). At the lower boundary (empty buffer) the process terminates. For this system we determine the joint distribution of the total overflow and the last time of being at the upper boundary. The analysis is performed using excursion theory for Markov-additive processes.
机译:我们考虑一个有限的缓冲区系统,其中缓冲区内容严格按照缓冲区边界进行移动,并以马尔可夫加性方式移动。在到达缓冲区的上限时,内容不允许更高,并且对于系统中每增加一个输入,都必须支付罚款(以协商缓冲区溢出)。在下边界(空缓冲区)处,过程终止。对于此系统,我们确定总溢流的联合分布以及最后一次位于上边界的时间。使用偏移理论对马尔可夫加法过程进行分析。

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