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Decoding the (31, 16, 7) Quadratic Residue Code in GF(2^5)

机译:解码GF(2 ^ 5)中的(31、16、7)二次残码

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摘要

The binary QR codes are well known for their good behavior. The proposed algebraic decoding algorithm for decoding the (31, 16, 7) QR code with reducible generator polynomial is able to correct up to three errors in the finite field GF(25). The proposed algorithm is based on an application of the decoding algorithm given by Truong et al. and Chen et al. to modify the decoding algorithm proposed by Reed et al. All syndromes in the error-locator polynomial are computed in the finite field GF(25). Thus, the decoding time can be reduced. Moreover, the simulation results for comparing the proposed decoding algorithm with decoding algorithm given by Reed et al. are given. This algorithm is suitable for implementation in a programmable microprocessor or special-purpose VLSI chip.
机译:二进制QR码以其良好的性能而闻名。所提出的代数解码算法可利用可简化的生成多项式对(31、16、7)QR码进行解码,该算法能够校正有限域GF(25)中的多达三个错误。该算法基于Truong等人给出的解码算法的应用。和陈等。修改Reed等人提出的解码算法。错误定位多项式中的所有校验子都在有限域GF(25)中计算。因此,可以减少解码时间。此外,仿真结果比较了所提出的解码算法和Reed等人给出的解码算法。给出。该算法适合在可编程微处理器或专用VLSI芯片中实现。

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