Sparse graph code

A Sparse graph code is a code which is represented by a sparse graph. Any linear code can be represented as a graph, where there are two sets of nodes - a set representing the transmitted bits and another set representing the constraints that the transmitted bits have to satisfy. The state of the art classical error-correcting codes are based on sparse graphs, achieving close to the Shannon limit. The archetypal sparse-graph codes are Gallager's low-density parity-check codes.

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enA Sparse graph code is a code which is represented by a sparse graph. Any linear code can be represented as a graph, where there are two sets of nodes - a set representing the transmitted bits and another set representing the constraints that the transmitted bits have to satisfy. The state of the art classical error-correcting codes are based on sparse graphs, achieving close to the Shannon limit. The archetypal sparse-graph codes are Gallager's low-density parity-check codes.
Has abstract
enA Sparse graph code is a code which is represented by a sparse graph. Any linear code can be represented as a graph, where there are two sets of nodes - a set representing the transmitted bits and another set representing the constraints that the transmitted bits have to satisfy. The state of the art classical error-correcting codes are based on sparse graphs, achieving close to the Shannon limit. The archetypal sparse-graph codes are Gallager's low-density parity-check codes.
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Code
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Sparse graph code
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enSparse graph code
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www.cambridge.org/gb/knowledge/isbn/item2711886/%3Fsite_locale=en_GB
www.inference.phy.cam.ac.uk/mackay/codes/data.html
www.inference.phy.cam.ac.uk/mackay/itila/
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Bit
Category:Error detection and correction
Category:Matrix theory
Code
David J.C. MacKay
Error-correcting code
Linear code
Low-density parity-check code
Robert G. Gallager
Shannon limit
Sparse graph
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4vant
m.02ndfv
Q7573792
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Subject
Category:Error detection and correction
Category:Matrix theory
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Sparse graph code?oldid=1040659866&ns=0
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Wikipage page ID
543288
Wikipage revision ID
1040659866