A new type of ultimate-Shannon-limit channel codes

F. Lau
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Abstract

In most existing digital communication systems, the received signal strength is usually larger than the noise level. Alternatively, the bit-energy-to-noise-power-spectral-density (Eb/N0) is assumed to be greater than 0 dB. However, in some specific applications such as deepspace communications and quantum key distribution, the received signal power is smaller than the noise power. Under such circumstances, strong error correction codes are required to provide a reliable link between the transmitter and the receiver. In this talk, a new type of error-correction code called “protograph-based low-density parity-check Hadamard codes” is introduced. The codes are shown to provide excellent error performance not only when Eb/N0 is smaller than 0 dB, but also when Eb/N0 approaches the ultimate Shannon limit -1.59 dB.
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一种新型的极限-香农极限信道码
在大多数现有的数字通信系统中,接收到的信号强度通常大于噪声电平。或者,假设比特能量-噪声-功率谱密度(Eb/N0)大于0 dB。然而,在一些特定的应用中,如深空通信和量子密钥分发,接收到的信号功率小于噪声功率。在这种情况下,需要强大的纠错码来提供发射器和接收器之间的可靠链接。在这次演讲中,我们介绍了一种新的纠错码,叫做“基于原型的低密度奇偶校验Hadamard码”。结果表明,该编码不仅在Eb/N0小于0 dB时,而且在Eb/N0接近香农极限-1.59 dB时,都具有良好的误差性能。
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