Bit-Metric Decoding Rate in Multi-User MIMO Systems: Theory
- URL: http://arxiv.org/abs/2203.06271v2
- Date: Tue, 15 Mar 2022 15:23:29 GMT
- Title: Bit-Metric Decoding Rate in Multi-User MIMO Systems: Theory
- Authors: K. Pavan Srinath and Jakob Hoydis
- Abstract summary: Link-adaptation (LA) is one of the most important aspects of wireless communications.
LA is performed by computing the post-equalization signal-to-interference-noise ratio (SINR) at the receiver.
For MU-MIMO systems with non-linear receivers, like those that use variants of the sphere-decoder algorithm, there is no known equivalent of post-equalization SINR.
BMDR is the proposed equivalent of post-equalization SINR for arbitrary detectors.
- Score: 13.848471206858617
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: Link-adaptation (LA) is one of the most important aspects of wireless
communications where the modulation and coding scheme (MCS) used by the
transmitter is adapted to the channel conditions in order to meet a certain
target error-rate. In a single-user SISO (SU-SISO) system, LA is performed by
computing the post-equalization signal-to-interference-noise ratio (SINR) at
the receiver. The same technique can be employed in multi-user MIMO (MU-MIMO)
receivers that use linear detectors. Another important use of post-equalization
SINR is for physical layer (PHY) abstraction, where several PHY blocks like the
channel encoder, the detector, and the channel decoder are replaced by an
abstraction model in order to speed up system-level simulations. This is
achieved by mapping the post-equalization SINR to a codeword error rate (CER)
or a block error rate (BLER). However, for MU-MIMO systems with non-linear
receivers, like those that use variants of the sphere-decoder algorithm, there
is no known equivalent of post-equalization SINR which makes both LA and PHY
abstraction extremely challenging. This important issue is addressed in this
two-part paper. A metric called the bit-metric decoding rate (BMDR) of a
detector for a set of channel realizations is presented in this part. BMDR is
the proposed equivalent of post-equalization SINR for arbitrary detectors.
Since BMDR does not have a closed form expression that would enable its
instantaneous calculation, a machine-learning approach to predict it is
presented. The second part describes the algorithms to perform LA, detector
selection, and PHY abstraction using BMDR for MU-MIMO systems with arbitrary
detectors. Extensive simulation results corroborating the claims are presented.
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