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Deep Learning Methods for Improved Decoding of Linear Codes

机译:改进线性码译码的深度学习方法

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摘要

The problem of low complexity, close to optimal, channel decoding of linearcodes with short to moderate block length is considered. It is shown that deeplearning methods can be used to improve a standard belief propagation decoder,despite the large example space. Similar improvements are obtained for themin-sum algorithm. It is also shown that tying the parameters of the decodersacross iterations, so as to form a recurrent neural network architecture, canbe implemented with comparable results. The advantage is that significantlyless parameters are required. We also introduce a recurrent neural decoderarchitecture based on the method of successive relaxation. Improvements overstandard belief propagation are also observed on sparser Tanner graphrepresentations of the codes. Furthermore, we demonstrate that the neuralbelief propagation decoder can be used to improve the performance, oralternatively reduce the computational complexity, of a close to optimaldecoder of short BCH codes.
机译:考虑了具有短至中等块长度的线性码的低复杂度,接近最佳信道解码的问题。结果表明,尽管示例空间很大,但深度学习方法仍可用于改进标准的置信传播解码器。 min-sum算法获得了类似的改进。还显示出,可以在可比较的结果中实现将解码器的参数跨迭代绑定以形成递归神经网络架构。优点是几乎不需要参数。我们还介绍了基于连续松弛方法的递归神经解码器体系结构。在稀疏的代码的Tanner图表示中也观察到了超标准置信传播的改进。此外,我们证明了神经信度传播解码器可用于提高短BCH码的接近最佳解码器的性能,或者降低计算复杂度。

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