Capacity bounds via duality with applications to multiple-antenna systems on flat-fading channels
By Amos Lapidoth, Stefan M. Moser. IEEE Transactions on Information Theory, 2003
459 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/3aa2db949afa97fcb5cfabb20f32b6930eb6c431
How researchers see this paper
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In Computer Networks and Communications
- Andrea J. Goldsmith
- Taesang Yoo
- Michèle A. Wigger
- P. Fan
- Amos Lapidoth
- Stefan M. Moser
- Onkar Dabeer
- Jingxian Wu
In Electrical and Electronic Engineering
- Taesang Yoo
- Andrea J. Goldsmith
- Michèle A. Wigger
- P. Fan
- Amos Lapidoth
- Stefan M. Moser
- Jingxian Wu
- Upamanyu Madhow
Citations in the corpus
- A Survey on High Mobility Wireless Communications: Challenges, Opportunities and Solutions (2016, background): “Lapidoth andMoser [170] prove that the non-coherent capacity grows double-logarithmically with SNR for general fading with memory.”
- On the capacity of free-space optical intensity channels (2008, methodology): “The derivation of the upper bounds is based on a technique introduced in [4].”
- On the limits of communication with low-precision analog-to-digital conversion at the receiver (2009, background): “For a more detailed perspective on duality-based upper bounds, see [30].”
- Capacity and power allocation for fading MIMO channels with channel estimation error (2006, background): “in [3], [4] show that the true Shannon capacity without any input restriction grows doublelogarithmically in the SNR.”
- A smoothness index-guided approach to wavelet parameter selection in signal de-noising and fault detection (2007, unknown): “[20] that e a 0ðtÞ(2) X1 k1⁄40 a0ðtÞCðk þ 1Þ k! 1⁄4 ln ða0ðtÞ2Þ Eið a0ðtÞ2Þ, (44) where Ei(x) is the exponential integral, defined as EiðxÞ 1⁄4 Z 1”