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Chapter 13: Partial Geometries and Their Associated QC-LDPC Codes

Chapter 13: Partial Geometries and Their Associated QC-LDPC Codes

pp. 518-561

Authors

, University of California, Davis, , Micron Technology, San Jose
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Summary

Besides Euclidean and projective geometries, there are other types of finite geometries. One such type is known as partial geometries. Akin to Euclidean and projective geometries, partial geometries can be used to construct LDPC codes whose Tanner graphs have similar structural properties as those of Euclidean- and projective-geometry LDPC codes.

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