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- W2128497840 abstract "In this paper, we refine upper and lower bounds for the channel capacity of a serial, binary rewritable medium in which no consecutive locations may store 1's and no consecutive locations may be altered during a single rewriting pass. This problem was originally examined by Cohn (Discrete. Appl. Math. 56 (1995) 1) who proved that C , the channel capacity of the memory, in bits per symbol per rewrite, satisfies 0.50913⋯⩽C⩽0.56029⋯ . In this paper, we show how to model the problem as a constrained two-dimensional binary matrix problem and then modify recent techniques for dealing with such matrices to derive improved bounds of 0.53500⋯⩽C⩽0.55209⋯ ." @default.
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- W2128497840 date "2004-05-01" @default.
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- W2128497840 title "New upper and lower bounds on the channel capacity of read/write isolated memory" @default.
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- W2128497840 doi "https://doi.org/10.1016/j.dam.2003.02.001" @default.
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