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An approach to evaluating the number of potential cycles in an all-one base matrix

机译:一种评估全基矩阵中潜在周期数的方法

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The “Tree Method” is usually used to identify potential cycles in low-density parity-check codes. However, with the increasing demand of high girth codes, the method becomes hard to implement because of the exponential increase of both space complexity and time complexity. In this paper, a new method is introduced to evaluate potential cycles for all-one base matrix. The method applies to large cycle length and arbitrary size base matrix. The principle of potential cycle and potential cycle duplication are studied to support the new approach. Instead of doing low efficient exhaustive search, the approach gives the number of potential cycles without duplication directly. The results of cycle numbers are given, which are verified by the “Tree Method”.
机译:“树方法”通常用于识别低密度奇偶校验码中的电位周期。然而,随着高周长码的需求不断增加,该方法变得难以实现,因为空间复杂性和时间复杂性的指数增加。在本文中,引入了一种新方法来评估全面基矩阵的潜在循环。该方法适用于大的循环长度和任意大小基矩阵。研究了潜在循环和潜在循环重复的原理,以支持新方法。该方法而不是做低有效的详尽搜索,而不是直接重复潜在循环的数量。给出循环编号的结果,由“树方法”验证。

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