Proves that PAC codes with rate profiles below polarized cutoff rates have Pareto-bounded sequential decoding complexity, and demonstrates a code built on this rule that gains over 0.75 dB at FER 1e-5.
On the High-Rate FDPC Codes: Construction, Encoding, and a Generalization
1 Pith paper cite this work. Polarity classification is still indexing.
abstract
Recently introduced Fair-Density Parity-Check (FDPC) codes, targeting high-rate applications, offer superior error-correction performance (ECP) compared to 5G Low-Density Parity-Check (LDPC) codes, given the same number of message-passing decoding iterations. In this paper, we present a novel construction method for FDPC codes, introduce a generalization of these codes, and propose a low-complexity encoding algorithm. Numerical results demonstrate the fast convergence of the message-passing decoder for FDPC codes.
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PAC codes with Bounded-Complexity Sequential Decoding: Pareto Distribution and Code Design
Proves that PAC codes with rate profiles below polarized cutoff rates have Pareto-bounded sequential decoding complexity, and demonstrates a code built on this rule that gains over 0.75 dB at FER 1e-5.