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Hyper Neural Network as the Diffeomorphic Domain for Short Code Soft Decision Beyound Belief Propagation Decoding Problem

机译:超神经网络作为超越信念传播解码问题的短代码软决策的拟态域

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We proposed topological interpretation of the Tanner–Forney–Gross–Nachmani’s Hyper Graph soft decoders based on Sourlas’s Spin Glass reduction and Mezard’s Replica Symmetry Breaking. Using it, we demonstrated reasons for uncertainty of the Neural Network loss function landscape and efficiency of replacing the arctanh neural network activation function with the Nishimori Temperature arctanh Taylor approximation. We compare the performance of short-length best known linear binary codes from Brouwer–Grassl codetable, Polar codes with sequence of frozen bits designed by Gaussian approximation and 5G eMBB Multi-Edge Type LDPC code with Base Graph 2 protograph on the AWGN-channel. The Sum-Product Flooding Scheduler decoder 50 iteration, Afterburn Saturated Min-Sum decoder, Ordered Statistics Decoder, Successive Cancellation Decoder with List size 32, Hyper Graph Neural Network under unfolding Belief Propagation decoder with Activation function Continues Metric Space relaxation according Nishimura temperature are used. The obtained simulation results are compared with the Finite-Length Polyanskiy theoretical boundary.
机译:我们基于Sourlas的自旋玻璃化简和Mezard的副本对称破缺,提出了Tanner-Forney-Gross-Nachmani的Hyper Graph软解码器的拓扑解释。使用它,我们证明了神经网络损失函数的不确定性以及用Nishimori Temperature arctanh Taylor近似替换arctanh神经网络激活函数的效率的原因。我们比较了Brouwer-Grassl码表中的短长度最著名线性二进制码,极地码和由高斯近似设计的冻结位序列以及5W eMBB多边类型LDPC码和AWGN信道上具有基本图2原型的性能。 Sum-Product Flooding Scheduler解码器50迭代,Afterburn饱和最小和解码器,有序统计解码器,列表大小为32的连续取消解码器,展开的超图神经网络具有激活功能的Belief Propagation解码器根据西村温度继续使用公制空间弛豫。将获得的仿真结果与有限长Polyanskiy理论边界进行比较。

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