论多址码与计算码的对偶性

Jingge Zhu, S. Lim, M. Gastpar
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引用次数: 2

摘要

对于双用户高斯多址信道,计算码设计用于解码器对两个码字的解码不感兴趣,而只对它们的和感兴趣的场景。人们已经注意到,好的计算代码应该具有一定的代数结构。在本文中,我们揭示了这样一个事实,即这种代数结构可能会破坏代码恢复消息的能力,即用于多次访问的目的。特别地,我们建立了适于计算的码与适于多址的码之间的对偶结果。
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On the duality between multiple-access codes and computation codes
For a two-user Gaussian multiple access channel, computation codes are designed for the scenarios where the decoder is not interested in decoding the two codewords, but only the sum of them. It has been observed that good computation codes should possess some algebraic structure. In this note, we expose the fact that such algebraic structure could undermine the capability of the codes for recovering the messages, i.e., for the purpose of multiple-access. Particularly, we establish duality results between the codes which are good for computation and the codes which are good for multiple access.
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