Concatenated codes with convolutional inner codes

Jørn Justesen, Christian Thommesen, Viktor Zyablov

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    Abstract

    The minimum distance of concatenated codes with Reed-Solomon outer codes and convolutional inner codes is studied. For suitable combinations of parameters the minimum distance can be lower-bounded by the product of the minimum distances of the inner and outer codes. For a randomized ensemble of concatenated codes a lower bound of the Gilbert-Varshamov type is proved
    Original languageEnglish
    JournalI E E E Transactions on Information Theory
    Volume34
    Issue number5
    Pages (from-to)1217-1225
    ISSN0018-9448
    DOIs
    Publication statusPublished - 1988

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