根- ldpc的空间耦合:奇偶位掺杂

Volkan Dedeoglu, Fanny Jardel, J. Boutros
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引用次数: 5

摘要

随机低密度奇偶校验(LDPC)集成不能在块衰落信道上实现完全分集。为了应对准静态衰落,引入了一种特殊的LDPC结构,称为根LDPC。根- ldpc集成保证任何信息位都能接收来自所有通道状态的消息。文献结果表明,衰落平面的根- ldpc边界与容量边界之间的间隙不够小。本文提出通过空间耦合来饱和整个根- ldpc边界。为简单起见,我们采用等效擦除信道模型而不是块衰落模型。结果表明,仅奇偶位的空间耦合就足以使根- ldpc阈值边界在擦除平面上饱和。
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Spatial coupling of root-LDPC: Parity bits doping
Random low-density parity-check (LDPC) ensembles do not achieve full diversity on block-fading channels. To cope with quasi-static fading, a special LDPC structure, known as root-LDPC, has been introduced. A root-LDPC ensemble guarantees that any information bit receives messages from all channel states. Results in the literature show that the gap between the root-LDPC boundary and the capacity boundary in the fading plane is not small enough. In this paper, we propose to saturate the whole root-LDPC boundary via spatial coupling. For simplicity, we adopt an equivalent erasure channel model rather than a block fading model. It is shown that spatial coupling of parity bits only is sufficient to saturate the root-LDPC threshold boundary in the erasure plane.
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