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Coupled LDPC Codes: Complexity Aspects of Threshold Saturation

Författare

Summary, in English

We analyze the convergence behavior of iteratively decoded coupled LDPC codes from a complexity point of view. It can be observed that the thresholds of coupled regular LDPC codes approach capacity as the node degrees and the number L of coupled blocks tend to infinity. The absence of degree two variable nodes in these capacity achieving ensembles implies for any fixed L a doubly exponential decrease of the error probability with the number of decoding iterations I, which guarantees a vanishing block error probability as the overall length n of the coupled codes tends to infinity at a complexity of O(n log n). On the other hand, an initial number of iterations Ibr is required until this doubly exponential decrease can be guaranteed, which for the standard flooding schedule increases linearly with L. This dependence of the decoding complexity on L can be avoided by means of efficient message passing schedules that account for the special structure of the coupled ensembles.

Publiceringsår

2011

Språk

Engelska

Sidor

668-672

Publikation/Tidskrift/Serie

2011 IEEE Information Theory Workshop

Dokumenttyp

Konferensbidrag

Förlag

IEEE - Institute of Electrical and Electronics Engineers Inc.

Ämne

  • Electrical Engineering, Electronic Engineering, Information Engineering

Nyckelord

  • spatial coupling
  • LDPC codes
  • LDPC convolutional codes

Conference name

IEEE Information Theory Workshop (ITW), 2011

Conference date

2011-10-16 - 2011-10-20

Conference place

Paraty, Brazil

Status

Published

Forskningsgrupp

  • Telecommunication Theory

ISBN/ISSN/Övrigt

  • ISBN: 978-1-4577-0438-3