On the effect of channel knowledge imperfections at the transmitter on the capacity of MIMO systems
A. Medles, Samuli Visuri, Dirk T. M. Slock
Abstract
A. Medles, Samuli Visuri, Dirk T. M. Slock
Abstract
For a transmitter that has a perfect knowledge of the MIMO channel, the maximum achievable capacity corresponds to the water-filling solution. In practice, the available knowledge may only be partial due to the time selectivity of the channel, and delay or absence of the feedback from the receiver. However, exploiting the partial knowledge leads to a significant improvement when compared to the capacity without any channel knowledge. In this paper we analyze the MIMO capacity with various types of partial knowledge of the channel under practical frequency flat channel models.
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For a transmitter that has a perfect knowledge of the MIMO channel, the maximum achievable capacity corresponds to the water-filling solution. In practice, the available knowledge may only be partial due to the time selectivity of the channel, and delay or absence of the feedback from the receiver. However, exploiting the partial knowledge leads to a significant improvement when compared to the capacity without any channel knowledge. In this paper we analyze the MIMO capacity with various types of partial knowledge of the channel under practical frequency flat channel models.
Key concepts: MIMO, Transmitter, Channel (broadcasting), Channel capacity, Computer science, Precoding, Electronic engineering, Telecommunications