Duality, achievable rates, and sum-rate capacity of Gaussian MIMO broadcast channels
By Sriram Vishwanath, Nihar Jindal, Andrea J. Goldsmith. IEEE Transactions on Information Theory, 2003
1,696 citations recorded by the source corpus.
Subfields: Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/951cde9aa2c51157966601da99f0939191fd055e
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In Electrical and Electronic Engineering
- Rui Zhang
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- Nihar Jindal
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- T. Marzetta
Citations in the corpus
- An introduction to convex optimization for communications and signal processing (2006, background): “As shown in [12], [13], [15], [16], the capacity region of a downlink broadcast channel is identical to the capacity region of an uplink channel with the same sum power constraint.”
- Movable-Antenna Enhanced Multiuser Communication via Antenna Position Optimization (2023, background): “Although the multi-antenna multiuser communication systems have been widely investigated in existing literature [28]–[32], these works mainly focused on FPA systems, while the DoF in antenna position optimization was not considered or fully exploited.”
- MIMO Relaying With Linear Processing for Multiuser Transmission in Fixed Relay Networks (2008, methodology): “Compared to prior work on MIMO broadcast channel [25], [26], [28], we still apply the dirty paper coding to derive achievable sum rates of the multiuser MIMO relay channel; however, we conduct a joint design of the precoder at the base station and the linear processing matrix at the relay.”
- On the capacity of MIMO broadcast channels with partial side information (2005, background): “Interestingly, in Lemma 1, we showed that is in fact the best sum rate capacity that can be achieved with full knowledge of the channel using dirty paper coding [6]–[8].”
- Noncooperative Cellular Wireless with Unlimited Numbers of Base Station Antennas (2010, background): “An alternative to a point-to-point MIMO system is a multiuser MIMO system [3], [4], [5], [6] in which an antenna array simultaneously serves a multiplicity of autonomous terminals.”
- Dynamic Resource Allocation in Cognitive Radio Networks (2010, methodology): “e point-to-point CR channel, the standard Lagrange duality method cannot be applied for this problem. For (P3) in the case without the PIPCs, a so-called “BC-MAC duality” relationship was proposed in [23] to transform the non-convex MIMO-BC problem into an equivalent convex MIMO-MAC problem, which i”
- A Tutorial on Fluid Antenna System for 6G Networks: Encompassing Communication Theory, Optimization Methods and Hardware Designs (2024, methodology): “Since then, MIMO systems have been upgraded to multiuser MIMO, first in [58], [59] and then in the classical results [60], [61].”
- Performance of Conjugate and Zero-Forcing Beamforming in Large-Scale Antenna Systems (2013, background): “…with respect to net spectral-efficiency and radiated energy-efficiency in a simplified single-cell scenario where propagation is governed by independent Rayleigh fading, and where channel-state information (CSI) acquisition and data transmission are both performed during a short coherence interval.”
- Breaking Spectrum Gridlock With Cognitive Radios: An Information Theoretic Perspective (2009, background): “As previously pointed out, if the noncognitive encoder is silent, the model reduces to a broadcast channel from the cognitive encoder to the two receivers, for which dirty-paper coding is the optimal strategy [47], [48].”
- Joint Spatial Division and Multiplexing—The Large-Scale Array Regime (2012, background): “For any fixed set { SSS g } of feasible input covariance matrices, define for notation simplicity”