1995Electronics LettersRequires access

Role of recursive convolutional codes in turbocodes

Sergio Benedetto, G. Montorsi

Open publisher page 15 citations

Abstract

Recently proposed ‘turbo codes’ yield very good performance in combination with simple iterative decoding strategies. They can be thought of as parallel concatenated coding schemes employing systematic convolutional codes as constituent codes linked by an interleaver. A distinctive feature of turbo codes is that they use, as constituent codes, recursive convolutional codes. Through the application of simple analytical considerations reinforced by a complete example, we show that the presence of a recursive code is crucial to the performance of the concatenated code.

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What this paper is about

Recently proposed ‘turbo codes’ yield very good performance in combination with simple iterative decoding strategies. They can be thought of as parallel concatenated coding schemes employing systematic convolutional codes as constituent codes linked by an interleaver. A distinctive feature of turbo codes is that they use, as constituent codes, recursive convolutional codes. Through the application of simple analytical considerations reinforced by a complete example, we show that the presence of a recursive code is crucial to the performance of the concatenated code.

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Available abstract

Recently proposed ‘turbo codes’ yield very good performance in combination with simple iterative decoding strategies. They can be thought of as parallel concatenated coding schemes employing systematic convolutional codes as constituent codes linked by an interleaver. A distinctive feature of turbo codes is that they use, as constituent codes, recursive convolutional codes. Through the application of simple analytical considerations reinforced by a complete example, we show that the presence of a recursive code is crucial to the performance of the concatenated code.

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

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