Multi-Kernel Polar Codes (MKPCs) play a crucial role in extending the flexibility of polar code construction. Combining different kernel matrices enables a wider range of block lengths and greater adaptability to various communication scenarios while preserving the polarization effect. However, polar codes often suffer from limited scalability and poor error-rate performance at short block lengths, which affects their decoding performance. To overcome these drawbacks, a Successive Cancellation (SC) decoder based on the Deep Deterministic Policy Gradient (DDPG) algorithm was developed. Initially, communication within the network begins with generating a sequence of information bits that represent a specific message acquired from a device. The message is converted to a binary representation using American Standard Code for Information Interchange (ASCII) values, resulting in a binary matrix. Multi-kernel polar encoding is used to construct a generator matrix that supports flexible codeword lengths. Frozen bits are inserted at predefined positions to improve reliability. After encoding, the message results are mapped to Binary Phase Shift Keying (BPSK) modulation, which encodes binary 0 and 1 s using specific phase shifts of a carrier wave. The modulated symbols are then transmitted over Additive White Gaussian Noise (AWGN) channels, which simulate real-world communication conditions by adding random Gaussian noise to the signals. After the signal is transmitted over the channel, reinforcement learning-based SC decoding is applied using the DDPG algorithm. It dynamically adjusts decision thresholds using Log-Likelihood Ratios (LLRs) to minimize latency and reconstruct the original bits. The results show 98.50% accuracy, 92.60% NPV, 92.60% F1-score, and 6.70% FDR. The proposed approach improves transmission by converting information bits into a robust format and reconstructing them accurately despite noise interference. This ensures higher decoding precision and minimizes errors for reliable communication.
Pushpa et al. (Sat,) studied this question.
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