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Efficient polynomial regression algorithm for LTE turbo decoding

机译:LTE Turbo解码的高效多项式回归算法

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In this paper, an efficient turbo decoding technique is proposed based on the polynomial regression method. The most known Logarithmic Maximum A Posteriori (Log-MAP) algorithms for turbo decoding in the Third Generation Partnership Project Long Term Evolution (3GPP LTE) is tested against most recent approaches in this area. The main reason for this work is to find the most suitable turbo decoding algorithm where the logarithmic-domain correction function is replaced with an approximation function with less complexity and close performance to the Log-MAP algorithm. One of the recent approaches replaces the logarithmic term in the Jacobian logarithmic function based on Taylor series. In the proposed approach, the approximation of the logarithmic function is performed by the polynomial regression procedure. The results show that the Taylor series algorithm achieved a satisfying bit error rate (BER) performance when compared to the Log-MAP with much less complexity and a gain of 0.38 dB when compared to the Max-Log-MAP algorithm. Moreover, the proposed efficient polynomial regression method results show that after a certain polynomial degree value the BER performance can be better than that of the Log-MAP algorithm with a 0.01 dB difference and decreased complexity as well. Also, the proposed algorithm shows an improvement of 0.07 dB compared to the recent Taylor series algorithm. A polynomial degree n = 4 is chosen according to the BER performance, processing time and the complexity of additions and multiplications procedures.
机译:本文提出了一种基于多项式回归方法的高效turbo解码技术。针对该领域的最新方法,测试了第三代合作伙伴计划长期演进(3GPP LTE)中用于Turbo解码的最著名的对数最大后验(Log-MAP)算法。进行这项工作的主要原因是找到最合适的Turbo解码算法,其中用对数域校正函数替换为近似函数,该函数的复杂度较低且性能与Log-MAP算法接近。最近的一种方法替代了基于泰勒级数的雅可比对数函数中的对数项。在提出的方法中,对数函数的逼近是通过多项式回归程序执行的。结果表明,与Log-MAP相比,泰勒级数算法实现了令人满意的误码率(BER)性能,与Max-Log-MAP算法相比,其复杂度要低得多,增益为0.38 dB。此外,所提出的有效多项式回归方法结果表明,在一定的多项式度值之后,BER性能可以优于Log-MAP算法,且相差0.01 dB,并且复杂度也降低了。而且,与最近的泰勒级数算法相比,所提出的算法显示出0.07 dB的改进。根据BER性能,处理时间以及加法和乘法程序的复杂度,选择多项式n = 4。

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