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complexity and exponential error probability performance.  A. Barg and G. Z6mor, "Error exponents of expander codes," IEEE. Transactions on Information.
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Error Exponents of Expander Codes Alexander Barg, Senior Member, IEEE, and Gilles Zémor Abstract— We show that expander codes attain the capacity of the bi-
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The study of the error probability of expander codes was initiated by Barg and Zémor in. Elias radius, error exponents, expander codes, iterative decoding.
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use of expanders in constructions of error-correcting codes. probabilistic models where expander codes achieve capacity with a very good error exponent and.
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Michael Viderman, Linear time decoding of regular expander codes, Proceedings of the 3rd Innovations in Theoretical Computer Science Conference, p.168-182, January 08.
On Jan 1, 2001 A. Barg (and others) published: Error exponents of expander codes
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On Jul 1, 2002 Alexander Barg (and others) published: Error exponents of expander codes
Here’s how the root mean square error of the wins varies with selected values of the exponent: Exponent Error 2.00 4.126 1.90 4.044 1.89 4.041 1.88 4.040 1.87 4.039 1.86 4.040 1.85 4.041 1.84 4.044 1.83 4.048 1.82 4.052 If your.
Based on a combinatorial representation of fault configurations a closed-form expression for the average bit error rate for a one-step. Based on the expander property of Tanner graphs of LDPC codes, it is proven that a version of the faulty.
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