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arXiv 1406.7486cs.ITmath.IT
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具有空间信道相关性的FDD大规模MIMO系统的可实现速率

Achievable Rates of FDD Massive MIMO Systems with Spatial Channel Correlation

Zhiyuan Jiang, Andreas F. Molisch, Giuseppe Caire, Zhisheng Niu

摘要:

众所周知,具有i.i.d.与时分双工(TDD)系统相比,由于在发射机处获取信道状态信息(CSIT)的开销过大,因此,在本文中,我们研究了空间相关信道的FDD大规模MIMO系统的可达速率,考虑CSIT捕获维数损失,CSIT的不完善性和正则化迫零线性预编码器。通过合理设计下行信道训练序列和用户CSIT反馈码本,利用多用户空间信道相关性,优化了可达速率。我们比较我们的可实现的速率与TDD大规模MIMO系统,i.i.d. FDD系统和联合空分复用(JSDM)方案,通过基于流行的信道模型导出可实现速率的确定性等效。结果表明,基于所提出的特征空间信道估计方案,FDD系统和TDD系统之间的速率差距显着缩小,甚至在适度数量的基站天线接近。与JSDM方案相比,我们的方案实现了降维信道估计而无需信道预投影,并且在中等数量的天线和中等到大的信道相干时间下具有更高的吞吐量,尽管具有更高的计算复杂性。

英文摘要:

It is well known that the performance of frequency-division-duplex (FDD) massive MIMO systems with i.i.d. channels is disappointing compared with that of time-division-duplex (TDD) systems, due to the prohibitively large overhead for acquiring channel state information at the transmitter (CSIT). In this paper, we investigate the achievable rates of FDD massive MIMO systems with spatially correlated channels, considering the CSIT acquisition dimensionality loss, the imperfection of CSIT and the regularized-zero-forcing linear precoder. The achievable rates are optimized by judiciously designing the downlink channel training sequences and user CSIT feedback codebooks, exploiting the multiuser spatial channel correlation. We compare our achievable rates with TDD massive MIMO systems, i.i.d. FDD systems, and the joint spatial division and multiplexing (JSDM) scheme, by deriving the deterministic equivalents of the achievable rates, based on popular channel models. It is shown that, based on the proposed eigenspace channel estimation schemes, the rate-gap between FDD systems and TDD systems is significantly narrowed, even approached under moderate number of base station antennas. Compared to the JSDM scheme, our proposal achieves dimensionality-reduction channel estimation without channel pre-projection, and higher throughput for moderate number of antennas and moderate to large channel coherence time, though at higher computational complexity.

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