Sentence examples for maximum multiplexing gain from inspiring English sources

This has allowed us to consider the design of MIMO schemes for achieving maximum diversity, leading to what are commonly called space-time codes, and maximum multiplexing gain, leading to spatial multiplexing.

The EEAS strategy achieves the corner points of the optimal diversity-multiplexing tradeoff (corresponding to maximum diversity gain and maximum multiplexing gain) and achieves better diversity gain at intermediate values of multiplexing gain, versus the best-known distributed space-time coding strategies.

The best known DSTBCs [14, 15] achieve the corner points of the optimal DM-tradeoff of the multi-hop relay channel, corresponding to the maximum diversity gain and maximum multiplexing gain, however, fail to achieve the optimal DM-tradeoff for intermediate values of multiplexing gain.

Similarly, choosing, the maximum multiplexing gain point can also be achieved.

The proposed strategy is shown to achieve both the corner points of the optimal DM-tradeoff curve, corresponding to the maximum diversity gain and the maximum multiplexing gain.

We showed that the JEEMAS strategy can achieve the maximum diversity gain and the maximum multiplexing gain in a multi-hop relay channel.

With N transmitter (TX) and M receiver (RX) antennas, the maximum diversity gain is N × M, and the maximum spatial multiplexing gain is min {N, M}.

The concept of effective degrees of freedom (EDoF) is introduced to measure the maximum spatial multiplexing gain available for the MIMO system.

It is sufficient if we show that the conditions above indicate that the decay slope of dsum(M,N dl,M ul,M w/wo CSIT(r sum) is larger than that of the PTP channel (d_{M,m_{mathrm {I}}}(r) forall r), and the maximum symmetric multiplexing gain of dsum(M,N dl,M ul,M w/wo CSIT(r sum) is larger than m I.

Under the CSIT assumption, from Corollary 3, we know the maximum sum multiplexing gain is m X +m I W α S. We set m X +m I W α S=2m I to meet condition (B); thus, (W=frac {1}{alpha _{mathrm {S}}}left (2-frac {m_{X}}{m_{mathrm {I}}}right)^).

To account for the maximum possible spatial multiplexing gain of cell i the number of streams has to satisfy ℓ i ≤N i.