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- W2111992817 abstract "Network information theory promises high gains over simple point-to-point communication techniques, at the cost of higher complexity. However, lack of structured coding schemes limited the practical application of these concepts so far. One of the basic elements of a network code is the binning scheme. Wyner (1974, 1978) and other researchers proposed various forms of coset codes for efficient binning, yet these schemes were applicable only for lossless source (or noiseless channel) network coding. To extend the algebraic binning approach to lossy source (or noisy channel) network coding, previous work proposed the idea of nested codes, or more specifically, nested parity-check codes for the binary case and nested lattices in the continuous case. These ideas connect network information theory with the rich areas of linear codes and lattice codes, and have strong potential for practical applications. We review these developments and explore their tight relation to concepts such as combined shaping and precoding, coding for memories with defects, and digital watermarking. We also propose a few novel applications adhering to a unified approach." @default.
- W2111992817 created "2016-06-24" @default.
- W2111992817 creator A5024753336 @default.
- W2111992817 creator A5027550575 @default.
- W2111992817 creator A5029983697 @default.
- W2111992817 date "2002-06-01" @default.
- W2111992817 modified "2023-10-12" @default.
- W2111992817 title "Nested linear/lattice codes for structured multiterminal binning" @default.
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- W2111992817 doi "https://doi.org/10.1109/tit.2002.1003821" @default.
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