Research map / Learning theory and algorithms / Prediction and decision losses
Deepcode: Feedback Codes via Deep Learning
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use a nonlinear RNN instead of a linear feedback scheme | Feedback code · AWGN feedback, rate 1/3, 1dB (σ_F²=0.01) | BER: 7.83e-04 -> 1.56e-04 | Helped |
| Use a nonlinear RNN instead of a linear RNN (ablation) | Bit-by-bit feedback code · AWGN feedback, rate 1/3, 1dB (σ_F²=0.01) | BER: 0.0046 -> 1.56e-04 | Helped |
| Add zero padding to the information sequence (ablation) | RNN(tanh) feedback code · AWGN feedback, rate 1/3 | BER | Helped |
| Add trainable power allocation across raw and coded bit streams (ablation) | RNN(tanh)+ZP · AWGN feedback, rate 1/3 | BER: about an order of magnitude | Helped |
| Add trainable bit-position-specific power allocation (ablation) | RNN(tanh)+ZP+W · AWGN feedback, rate 1/3 | BER | Helped |
| Replace raw feedback with RNN-encoded feedback | Deepcode · AWGN with noisy, delayed feedback | BER | Helped |
| Allow K-step delayed feedback (ablation) | Deepcode · AWGN with noisy feedback | BER | No clear effect |
| Concatenate Deepcode as an inner code with a turbo outer code | Deepcode · AWGN, rate 1/9, increasing block length | BER | Helped |
| Use an unrolled RNN at longer block lengths (ablation) | Deepcode · AWGN with noiseless feedback, block lengths 50 to 500 | BER: 50 to 500 | No clear effect |
| Use random initialization instead of initialization from a pretrained non-feedback code (ablation) | Jointly trained encoder and decoder · AWGN feedback | BER | Helped |
| Use active coded feedback rather than passive feedback | Delayed-feedback neural code · AWGN with noisy feedback | BER | Helped |
| Use bit-by-bit linear RNN instead of jointly encoding bits with RNN memory (ablation) | Feedback code · AWGN feedback, rate 1/3, 1dB (σ_F²=0.01) | BER: 1.56e-04 -> 0.0046 | Hurt |
Closest papers by meaning
- Robust Non-Linear Feedback Coding via Power-Constrained Deep Learning (ICML 2023 · similarity 0.90)
- Communication Algorithms via Deep Learning (ICLR 2018 · similarity 0.87)
- Turbo Autoencoder: Deep learning based channel codes for point-to-point communication channels (NeurIPS 2019 · similarity 0.85)
- KO codes: inventing nonlinear encoding and decoding for reliable wireless communication via deep-learning (ICML 2021 · similarity 0.84)
- DeepPolar: Inventing Nonlinear Large-Kernel Polar Codes via Deep Learning (ICML 2024 · similarity 0.83)
- Universal Sample Coding (NeurIPS 2024 · similarity 0.80)
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