First- and second-order characterization of direction dispersion and space selectivity in the radio channel
By B. Fleury. IEEE Transactions on Information Theory, 2000
329 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/0cfcc2c65046b7d7da5629341472e8ba70266d73
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
- Chong Han
- Andreas F. Molisch
- Ali Abdi
- Frank Frederiksen
- Klaus Ingemann Pedersen
- M. Kaveh
- Preben Elgaard Mogensen
- Thomas Kürner
In Electrical and Electronic Engineering
- Chong Han
- Ali Abdi
- M. Kaveh
- Andreas F. Molisch
- Klaus Ingemann Pedersen
- Naveed A. Abbasi
- Preben Elgaard Mogensen
- Thomas Kürner
Citations in the corpus
- A space-time correlation model for multielement antenna systems in mobile fading channels (2002, background): “Examples regarding the noticeable impact of the AOA characteristics on the asymptotic efficiency of decision-directed and decorrelating multiuser-multichannel array detectors with imperfect channel estimates, and the bit error rate of a maximal ratio array combiner are discussed in [6].”
- Terahertz Wireless Channels: A Holistic Survey on Measurement, Modeling, and Analysis (2021, background): “the definition of [291] are translated into equivalent degree values.”
- Ultrawideband propagation channels-theory, measurement, and modeling (2005, methodology): “For narrowband systems, it is common to use a generalization of the WSSUS assumption [68], [69] which”
- On mm-Wave Multipath Clustering and Channel Modeling (2014, unknown): “The direction spread, σ Ω , is calculated for each scenario, using L MPCs, as [28] σ Ω = L l =1 | e ( φ l , θ l ) − µ Ω | 2 P ( φ l , θ l ) , (15) where P ( φ l , θ l ) is the normalized power spectrum, whereas φ l and θ l denote the azimuth and polar angles of the l th MPC, respectively.”
- A stochastic MIMO radio channel model with experimental validation (2002, background): “…coefficient at the BS is independent of , since the elements at the MS, illuminate the same surrounding scatterers and, therefore, also generate the same power azimuth spectrum (PAS) at the BS. Re-call that the spatial correlation function is the Fourier transform of the PAS as discussed in [13].”