2006Applied science and technologyRequires access

Research on three-dimensional Turbo codes

Zhao Zeng-zhu

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Abstract

Traditional Turbo codes have two recursive systematic convolutional codes(RSC),so they are two-dimensional coding mode.Though Turbo codes have good performance in error correction,the long decoding delay is not good for hardware realization.This paper brings forward a new type of Turbo code—a three-dimensional Turbo code,which has three recursive systematic convolutional codes.The simulation result shows that the performance of traditional Turbo codes in error-correction is better than this new Turbo code,but the new Turbo code converges more rapidly,reducing the decoding delay considerably.

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What this paper is about

Traditional Turbo codes have two recursive systematic convolutional codes(RSC),so they are two-dimensional coding mode.Though Turbo codes have good performance in error correction,the long decoding delay is not good for hardware realization.This paper brings forward a new type of Turbo code—a three-dimensional Turbo code,which has three recursive systematic convolutional codes.The simulation result shows that the performance of traditional Turbo codes in error-correction is better than this new Turbo code,but the new Turbo code converges more rapidly,reducing the decoding delay considerably.

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Available abstract

Traditional Turbo codes have two recursive systematic convolutional codes(RSC),so they are two-dimensional coding mode.Though Turbo codes have good performance in error correction,the long decoding delay is not good for hardware realization.This paper brings forward a new type of Turbo code—a three-dimensional Turbo code,which has three recursive systematic convolutional codes.The simulation result shows that the performance of traditional Turbo codes in error-correction is better than this new Turbo code,but the new Turbo code converges more rapidly,reducing the decoding delay considerably.

Key concepts: Turbo code, Serial concatenated convolutional codes, Convolutional code, Turbo equalizer, Concatenated error correction code, Computer science, Linear code, BCJR algorithm

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