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A practical approach for determining burst error distributions for convolutional codes

机译:确定卷积码突发误差分布的实用方法

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In evaluating the performance of concatenated error-correction codes, it is useful to know the error statistics at the inner code output. A common inner code is a convolutional code. Methods for characterizing the output error statistics for convolutional codes do exist, but the computational effort required grows exponentially with the constraint length. This paper presents a computationally feasible method for characterizing error statistics output from any convolutional code. Specifically, a technique for determining the error statistics for a k=3, rate /sup 1spl solsub 3/ and a k=7, rate /spl frac12/ convolutional encoder is discussed. An error state diagram is utilized to derive discrete state equations necessary to solve for the transfer function in terms of trellis transition probabilities. Work presented by Best can be manipulated to yield theoretical transition probabilities, but doing so is not computationally practical. Results presented in this paper are based on using empirical trellis transition probabilities in the transfer function.
机译:在评估串联纠错码的性能时,知道内部代码输出处的错误统计是有用的。常见的内部代码是卷积码。存在用于表征卷积码的输出误差统计的方法确实存在,但是所需的计算工作以约束长度呈指数呈指数。本文介绍了从任何卷积代码中表征出现错误统计输出的计算可行方法。具体地,讨论了用于确定k = 3的误差统计的技术,速率/ sup 1spl solsub 3 /和k = 7,速率/ spl frac12 /卷积编码器。利用错误状态图来导出在网格过渡概率方面求解传递函数所需的离散状态方程。可以操纵最佳工作以产生理论过渡概率,但这样做是没有计算实用的。本文提出的结果是基于在传递函数中使用经验网格过渡概率。

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