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Information Theory, IEEE Transactions on, Vol. 52, No. 1. (January 2006), pp. 78-90, doi:10.1109/tit.2005.860415 Key: citeulike:12007650
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The minimum distance of some families of expander codes is studied, as well as some related families of codes defined on bipartite graphs. The weight spectrum and the minimum distance of a random ensemble of such codes are computed and it is shown that it sometimes meets the Gilbert-Varshamov (GV) bound. A lower bound on the minimum distances of constructive families of expander codes is derived. The relative minimum distance of the expander code is shown to exceed the product bound, i.e., the quantity δ
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