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Error Exponents of Expander Codes Under Linear-Complexity Decoding (2002)  (Make Corrections)  
Alexander Barg



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Abstract: A class of codes is said to reach capacity C of the binary symmetric channel if for any rate R < C and any " > 0 there is a suciently large N such that codes of length  N and rate R from this class provide error probability of decoding at most ", under some decoding algorithm. (Update)

Active bibliography (related documents):   More   All
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0.5:   Complexity Issues in Coding Theory - Barg (1997)   (Correct)
0.4:   Near-Optimal Linear-Time Codes for Unique Decoding and New.. - Guruswami, Indyk (2002)   (Correct)

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BibTeX entry:   (Update)

@misc{ barg-error,
  author = "Alexander Barg",
  title = "Error Exponents of Expander Codes Under Linear-Complexity Decoding",
  url = "citeseer.ist.psu.edu/barg02error.html" }
Citations (may not include all citations):
559   Near Shannon limit error-correcting coding and decoding: Tur.. (context) - Berrou, Glavieux et al. - 1993
372   Information Theory and Reliable Communication (context) - Gallager - 1968
341   Low-Density Parity-Check Codes (context) - Gallager - 1963
88   Concatenated Codes (context) - Forney - 1966
88   A recursive approach to low-complexity codes (context) - Tanner - 1981
58   Expander codes - Sipser, Spielman - 1996
24   Ramanujan graphs (context) - Lubotsky, Philips et al. - 1988
15   Explicit constructions of graphs without short cycles and lo.. (context) - Margulis - 1982
15   Coding for noisy channels (context) - Elias - 1955
10   Complexity issues in coding theory - Barg - 1998
5   Linear Concatenated Codes (context) - Blokh, Zyablov - 1982
4   Concatenated codes and their multilevel generalizations (context) - Dumer - 1998
3   the error-correcting capabilities of cycle codes of graphs - Decreusefond, emor - 1997
2   Estimation of the error-correcting complexity of Gallager lo.. (context) - Zyablov, Pinsker - 1975
2   On expander codes (context) - emor - 2001
1   Error exponents of expander codes (context) - Barg, emor - 2002

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