EE359 – Lecture 16 Outline MIMO Beamforming MIMO Diversity/Multiplexing Tradeoffs MIMO Receiver Design Maximum-Likelihood, Decision Feedback, Sphere Decoder.

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Presentation transcript:

EE359 – Lecture 16 Outline MIMO Beamforming MIMO Diversity/Multiplexing Tradeoffs MIMO Receiver Design Maximum-Likelihood, Decision Feedback, Sphere Decoder Space-Time Processing Other MIMO Design Issues Space/time Coding, Adaptive techniques, Limited feedback

Review of Last Lecture MIMO Channel Decomposition MIMO Channel Capacity For static channel with perfect CSI at TX and RX, power water-filling over space is optimal In fading waterfill over space (based on short-term power constraint) or space-time (long-term constraint) Without transmitter channel knowledge, capacity metric is based on an outage probability, P out =p(C(H)<R) H=U  V H y=Hx+n y=  x+n ~~ y i =   x+n i ~ ~~ ~

Beamforming Scalar codes with transmit precoding Transforms system into a SISO system with diversity. Array and diversity gain Greatly simplifies encoding and decoding. Channel indicates the best direction to beamform Need “sufficient” knowledge for optimality of beamforming y=u H Hvx+u H n

Optimality of Beamforming Mean Information Covariance Information

Diversity vs. Multiplexing Use antennas for multiplexing or diversity Diversity/Multiplexing tradeoffs (Zheng/Tse) Error Prone Low P e

How should antennas be used? Use antennas for multiplexing: Use antennas for diversity High-Rate Quantizer ST Code High Rate Decoder Error Prone Low P e Low-Rate Quantizer ST Code High Diversity Decoder Depends on end-to-end metric: Solve by optimizing app. metric

MIMO Receiver Design Optimal Receiver: Maximum likelihood: finds input symbol most likely to have resulted in received vector Exponentially complex # of streams and constellation size Decision-Feedback receiver Uses triangular decomposition of channel matrix Allows sequential detection of symbol at each received antenna, subtracting out previously detected symbols Sphere Decoder: Only considers possibilities within a sphere of received symbol. Space-Time Processing: Encode/decode over time & space

Other MIMO Design Issues Space-time coding: Map symbols to both space and time via space-time block and convolutional codes. For OFDM systems, codes are also mapped over frequency tones. Adaptive techniques: Fast and accurate channel estimation Adapt the use of transmit/receive antennas Adapting modulation and coding. Limited feedback: Partial CSI introduces interference in parallel decomp: can use interference cancellation at RX TX codebook design for quantized channel

Main Points MIMO introduces diversity/multiplexing tradeoff Optimal use of antennas depends on application MIMO RX design trades complexity for performance ML detector optimal; exponentially complex DF receivers prone to error propagation Sphere decoders allow performance tradeoff via radius Space-time processing (i.e. coding) used in most systems Adaptation requires fast/accurate channel estimation Limited feedback introduces interference between streams: requires codebook design