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Partitioned List Decoding of Polar Codes: Analysis and Improvement of Finite Length Performance

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arxiv 1705.05497 v2 pith:K7HWXX3X submitted 2017-05-16 cs.IT math.IT

classification cs.ITmath.IT
keywords decodingperformancebeenlistmemorycodeshardwareimplementation
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Polar codes represent one of the major recent breakthroughs in coding theory and, because of their attractive features, they have been selected for the incoming 5G standard. As such, a lot of attention has been devoted to the development of decoding algorithms with good error performance and efficient hardware implementation. One of the leading candidates in this regard is represented by successive-cancellation list (SCL) decoding. However, its hardware implementation requires a large amount of memory. Recently, a partitioned SCL (PSCL) decoder has been proposed to significantly reduce the memory consumption. In this paper, we examine the paradigm of PSCL decoding from both theoretical and practical standpoints: (i) by changing the construction of the code, we are able to improve the performance at no additional computational, latency or memory cost, (ii) we present an optimal scheme to allocate cyclic redundancy checks (CRCs), and (iii) we provide an upper bound on the list size that allows MAP performance.

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Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Interpolation of Quantum Polar Codes and Quantum Reed-Muller Codes

    quant-ph 2025-05 conditional novelty 4.0 of 10

    An α-parameterized interpolation of quantum polar and Reed-Muller CSS codes gives valid entanglement-free codes with lower simulated logical error rates than polarization-weight quantum polar codes at blocklength 1024.

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