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首页> 外文期刊>Iranian journal of science and technology >On the Decoding of [47, 24, 11] and [48, 24, 12] Quadratic Residue Codes by Some New Fast Algorithms
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On the Decoding of [47, 24, 11] and [48, 24, 12] Quadratic Residue Codes by Some New Fast Algorithms

机译:在一些新的快速算法的[47,24,11]和[48,24,12]二次残留码的解码

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摘要

In this paper, a new decoding algorithm, called modified reduced lookup table decoding (MRLTD) algorithm, is proposed for decoding [47, 24, 11] quadratic residue (QR) code which needs lower memory requirement compared with the algorithm based on the full lookup table and the cyclic weight decoding algorithm (CWDA). Although the memory requirements (space complexity) of the proposed algorithm are the same with a newly optimized cyclic weight (OCW) decoding algorithm, the proposed MRLTD algorithm is faster, i.e. the running-time complexity of the proposed algorithm is lower than OCW algorithm. The idea behind this decoding technique is based on the existence of a one-to-one relation between the syndromes and correctable error patterns, reported in a lookup table containing 300 syndromes which are searched by a binary search algorithm. Moreover, by a bit modification on MRLTD algorithm, it can be applied to decode effectively the extended [47, 24, 11] QR code, i.e. [48, 24, 12] QR code, applicable for correcting five errors and detecting six errors.
机译:在本文中,提出了一种新的解码算法,称为修改的降低查找表解码(MRLTD)算法,用于解码需要较低的存储器要求的二次残差(QR)代码,其与基于完整的算法相比查找表和循环权重解码算法(CWDA)。尽管所提出的算法的存储器要求(空间复杂性)与新优化的循环权重(OCW)解码算法相同,但是所提出的MRLTD算法更快,即,所提出的算法的运行时间复杂度低于OCW算法。这种解码技术背后的想法是基于在包含300横向的查找表中报告的校验表和可纠正误差模式之间的一对一关系存在于包含二进制搜索算法。此外,通过对MRLTD算法的比特修改,可以应用于有效地解码扩展[47,24,11] QR码,即[48,24,12] QR码,适用于校正五个错误并检测六个错误。

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