Abstract:These lecture notes have been converted to a book titled Network Information Theory published recently by Cambridge University Press. This book provides a significantly expanded exposition of the material in the lecture notes as well as problems and bibliographic notes at the end of each chapter. The authors are currently preparing a set of slides based on the book that will be posted in the second half of 2012.More information about the book can be found at
“…. , X M ) to be jointly Gaussian (and/or symmetric) is not necessarily optimal for (13) and (14), but it gives a lower bound on the capacity.…”
Section: The Symmetric Gaussian C-ranmentioning
confidence: 99%
“…, w M ). This event has a vanishing error probability as n → ∞ ( [13], Lemma 8.2) if we have (13); • (12) does not hold for the original indices (w 1 , w 1 , . .…”
Section: Appendix a Analysis Of The Achievable Schemementioning
confidence: 99%
“…The cardinality of Q is bounded using the Fenchel-Eggleston-Carathéodory theorem ( [13], Appendix A) (see also ([24], Appendix B)).…”
Abstract:The downlink of symmetric Cloud Radio Access Networks (C-RANs) with multiple relays and a single receiver is studied. Lower and upper bounds are derived on the capacity. The lower bound is achieved by Marton's coding, which facilitates dependence among the multiple-access channel inputs. The upper bound uses Ozarow's technique to augment the system with an auxiliary random variable. The bounds are studied over scalar Gaussian C-RANs and are shown to meet and characterize the capacity for interesting regimes of operation.
“…. , X M ) to be jointly Gaussian (and/or symmetric) is not necessarily optimal for (13) and (14), but it gives a lower bound on the capacity.…”
Section: The Symmetric Gaussian C-ranmentioning
confidence: 99%
“…, w M ). This event has a vanishing error probability as n → ∞ ( [13], Lemma 8.2) if we have (13); • (12) does not hold for the original indices (w 1 , w 1 , . .…”
Section: Appendix a Analysis Of The Achievable Schemementioning
confidence: 99%
“…The cardinality of Q is bounded using the Fenchel-Eggleston-Carathéodory theorem ( [13], Appendix A) (see also ([24], Appendix B)).…”
Abstract:The downlink of symmetric Cloud Radio Access Networks (C-RANs) with multiple relays and a single receiver is studied. Lower and upper bounds are derived on the capacity. The lower bound is achieved by Marton's coding, which facilitates dependence among the multiple-access channel inputs. The upper bound uses Ozarow's technique to augment the system with an auxiliary random variable. The bounds are studied over scalar Gaussian C-RANs and are shown to meet and characterize the capacity for interesting regimes of operation.
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