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Berrou, Glavieux and Thitimajshima: iterative turbo error-correcting codes

Contribution grade

Signal computation and communication · Signal computation and communication

Reference score260,000Provisional editorial estimate of this exact contribution; its grade is assessed separately.

What changed

Berrou, Glavieux and Thitimajshima combine interleaved recursive convolutional encoders with iterative soft-information decoding and report close-to-channel-limit error performance under a specified long-block Gaussian-channel simulation.

Scientific scope

Berrou, Glavieux and Thitimajshima combine interleaved recursive convolutional encoders with iterative soft-information decoding and report close-to-channel-limit error performance under a specified long-block Gaussian-channel simulation. Exact 1993 ICC conference paper 1064-1070/PDF 1-7 all original technical/annex/reference text read. Parallel recursive convolutional codes, interleaving and iterative extrinsic soft information use discrete Gaussian memoryless/binary-channel assumptions and approximate weak correlation/Gaussian feedback. Reported Monte Carlo uses rate 1/2, componentrate 2/3, constraintlength 5/16 states,65536-bit 256 x 256 interleaver,128 blocks and iterations up to 18. Close-to-limit headline is specific reported performance, not universal capacity/global convergence or hardware-efficiency proof. Low-SNR BER can worsen with iteration; weighting/interleaver choices and storage/delay matter. No exact headline Eb/N0 value or independently certified formula transcription is supplied here. Crossref date is null;1993 established by source copyright/conference identity. No independent certification.

Evidence

Source-linked, scoped account of the original work. The published scope states the scientific assumptions and remaining verification limits. WRS has not independently certified the full proof, experimental result or system benchmark.

Contributors

Provisional WRS assessment, edition 2026-10-16.1. Independent expert calibration is pending. This grade does not certify correctness or assign ownership.

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