A space-time correlation model for multielement antenna systems in mobile fading channels
By Ali Abdi, M. Kaveh. IEEE J. Sel. Areas Commun., 2002
589 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/c6a918c5560d8d5a3635415f439846ba3131f333
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Aerospace Engineering
- Kai Yu
- Björn E. Ottersten
- Syed Ali Jafar
- Alberto Zanella
- Marco Chiani
- Nihar Jindal
- Andrea J. Goldsmith
- Moe Z. Win
In Electrical and Electronic Engineering
- Andrea J. Goldsmith
- Robert W. Heath
- Nihar Jindal
- Syed Ali Jafar
- Sriram Vishwanath
- Moe Z. Win
- Kai Yu
- Xiang Cheng
Citations in the corpus
- Capacity limits of MIMO channels (2003, background): “transmitter and receiver, the antenna configurations, and the Doppler spread [1], [65].”
- An adaptive geometry-based stochastic model for non-isotropic MIMO mobile-to-mobile channels (2009, methodology): “4) We point out that the widely used CF definition in [13], [14], [17], [18] is incorrect and is actually the complex conjugate of the correct CF definition as given in Stochastic Processes [19].”
- On the capacity of spatially correlated MIMO Rayleigh-fading channels (2003, methodology): “Correction model of [15] with ranging from 0 to 7. the capacity has been derived; this result is a generalization of that provided in [11] for the uncorrelated case.”
- Models for MIMO propagation channels: a review (2002, methodology): “Similar to the one-ring model, a narrowband model was proposed in [32, 33] that uses the von Mises angular probability density function (PDF) as the angular PDF at the mobile side and takes the Doppler spread into account.”
- A Tutorial on Near-Field XL-MIMO Communications Toward 6G (2023, unknown): “For example, for the conventional far-field UPW assumption, the ( m, n ) th element of R is expressed as [119] where ¯ θ and ∆ denote the mean and spread of scatterers’ angles, respectively, and f ( θ ) is the power angular spectrum (PAS).”