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In this paper, an efficient sphere detection (SD) scheme for multiple-input multiple-output (MIMO) systems is presented.
This is in contrast to the state-of-the-art MIMO-MAC codes [26] that have extremely good performance but require K n t receive antennas at the repairing node to enable efficient sphere decoding.
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Firstly, the sphere-face contact is extended to include a GPU efficient sphere-edge contact strategy.
The DMT, together with efficient sphere-decodability and low transmitter and receiver structural complexity in terms of the number of antennas required at each end, are used as the main design objectives, thus naturally establishing a DMT-complexity tradeoff.
The diversity-multiplexing gain tradeoff (DMT) of the system together with efficient sphere-decodability and low structural complexity in terms of the number of antennas required at each end is used as the main design objectives.
Results show that the QDM is highly efficient in packing spheres at volume packing fractions that are close to the random close packing limit.
Results in [14, 15] show that, in fully loaded configurations, (8) is very advantageous over (7) in terms of BER, although this comes at the cost of an increased receiver complexity, even when employing efficient implementations such as sphere decoding.
In addition, the unique hollow nanostructure with mesoporous spheres provides efficient molecular transport pathways to their interior surface, increases the catalyst surface area, and provides more reaction site for photodegrading RhB.
Optimal Passenger-Packing Methods in a Teen-Driven Car Earlier this year, mathematicians at the University of Pittsburgh released a proof of Kepler's famous conjecture on the most efficient method of packing spheres.
The study confirms the feasibility of dandelion-like NiCo2O4 hollow spheres as efficient cathode for the LABs in ambient air.
In this treatise, he published the first description of the hexagonal symmetry of snowflakes and, extending the discussion into a hypothetical atomistic physical basis for the symmetry, posed what later became known as the Kepler conjecture, a statement about the most efficient arrangement for packing spheres.
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