On the capacity of large Gaussian relay networks
By Michael C. Gastpar, Martin Vetterli. IEEE Transactions on Information Theory, 2005
354 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/861fba357fcea9d36ee71bafbfb69790bd7818cb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
- Michael C. Gastpar
- David Tse
- Martin Vetterli
- Gerhard Kramer
- Aggelos Bletsas
- Suhas N. Diggavi
- Syed Ali Jafar
- Amir Salman Avestimehr
In Electrical and Electronic Engineering
- Michael C. Gastpar
- David Tse
- Gerhard Kramer
- Martin Vetterli
- Syed Ali Jafar
- Aggelos Bletsas
- Suhas N. Diggavi
- Björn E. Ottersten
Citations in the corpus
- Cooperative strategies and capacity theorems for relay networks (2005, background): “Other types of logarithmic scaling laws were obtained in [32] and [51].”
- Cooperative Communications with Outage-Optimal Opportunistic Relaying (2007, background): “Basic results for cooperation are presented in [4]–[6] and references therein.”
- On Capacity Under Receive and Spatial Spectrum-Sharing Constraints (2007, background): “Proof [Proof of Theorem 7]: For the achievability, we proceed along the lines of [32], [33] by analyzing the following coding scheme: During time slot , sensor transmits”
- Source-Channel Communication in Sensor Networks (2003, background): “This can be extended to cases where the total sensor power behaves according to a different law along the lines of the analysis in [8, 9].”
- Convex Optimization-Based Beamforming (2010, background): “Information-theoretic analysis of the relay channel [39] and multiple-relay networks [40] has paved the way for more practical network cooperation schemes.”
- Wireless Network Information Flow: A Deterministic Approach (2009, background): “Gastpar and Vetterli established the asymptotic capacity of a single sender, single receiver network as the number of relay nodes increases [14].”