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Almost sure convergence of relative frequency of occurrence of burst errors on channels with memory

机译:几乎可以肯定地收敛具有存储器的通道上突发错误的相对发生频率

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Motivated by intention to evaluate asymptot- icallymultiple-error-correcting codes on channels with memory, we willderive the following fact. Let{Z_i}be a hidden Markov process, i.e.,a functional of a Markov chain with a finite State space, andW_b(Z_1Z_2...Z_n)denote the number of burst Error that appear inZ_1Z_2...Z_n, where the number of burst er- Rors is counted usingGabidulin's burst metric1, 1971. As the Main result, we will provethe almost sure convergence of relative Burst weightW_b(Z_1Z_2...Z_n)/n, i.e., the relative frequency of Occurrence ofburst errors, for a broad class of functionals{Z_i} Of finite Markovchains.
机译:出于对具有内存的通道上的渐近多纠错码的评估的动机,我们将得出以下事实。设{Z_i}是一个隐马尔可夫过程,即具有有限状态空间的马尔可夫链的泛函,andW_b(Z_1Z_2...Z_n)表示inZ_1Z_2...Z_n出现的突发误差数,其中突发数使用Gabidulin的突发度量[1],1971年计算。作为主要结果,我们将证明相对突发weightW_b(Z_1Z_2...Z_n)/n,即猝发误差发生的相对频率,对于一大类有限马尔可夫链{Z_i}。

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