2004Unpublished venueOpen access

Decoding M-binary turbo codes by the dual method

Yannick Saouter

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Abstract

A joint effort by several researchers has led to the derivation of a maximum a posteriori decoding algorithm for classical binary turbo codes by the dual method. This algorithm leads to reduced complexity with regard to the classical MAP algorithm for high-rate binary turbo codes. We extend the result to duo-binary turbo codes and, more generally, to any M-binary turbo codes.

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A joint effort by several researchers has led to the derivation of a maximum a posteriori decoding algorithm for classical binary turbo codes by the dual method. This algorithm leads to reduced complexity with regard to the classical MAP algorithm for high-rate binary turbo codes. We extend the result to duo-binary turbo codes and, more generally, to any M-binary turbo codes.

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Available abstract

A joint effort by several researchers has led to the derivation of a maximum a posteriori decoding algorithm for classical binary turbo codes by the dual method. This algorithm leads to reduced complexity with regard to the classical MAP algorithm for high-rate binary turbo codes. We extend the result to duo-binary turbo codes and, more generally, to any M-binary turbo codes.

Key concepts: Turbo code, BCJR algorithm, Serial concatenated convolutional codes, Turbo equalizer, Computer science, Algorithm, Decoding methods, Concatenated error correction code

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