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Optimized Time Splitting to Maximize the Lower Bound of Rate with Channel Estimation in An Interference Alignment Based Network

机译:基于干扰对准网络中的信道估计的速率最大化的优化时间分离

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摘要

In this paper, for an interference alignment (IA) based network, a time splitting scheme for transmitting training and data symbols is optimized. The time allocated for transmitting training symbol will affect the precision of channel estimation (CE) and thus the achievable rate as well as the duration for data symbol transmission. With the least square (LS) and relaxed minimum mean square error (RMMSE) CE algorithm, the lower bounds of achievable rate are carefully derived, respectively. Then we formulate an optimization problem to maximize the lower bounds of achievable rate by optimizing the time splitting factor (TSF). The existence of optimum is first proved. Then, regarding the complexity of solution, Taylor expansion is adopted to find the approximated optimal TSF. Numerical results are presented to show the optimal TSF can achieve larger lower bound of achievable rate over other fixed TSFs due to its adaptivity to the channel characteristics and its statistics of CE errors. Numerical results also validate that the approximation just brings out some small and acceptable errors on the system rate. In addition, RMMSE CE algorithm shows better performance than LS CE because RMMSE considers noise statistics as modification.
机译:本文针对基于干扰对准(IA)的网络,优化了用于发送训练和数据符号的时间分割方案。分配用于发送训练符号的时间将影响信道估计(CE)的精度,从而影响可实现的速率以及数据符号传输的持续时间。具有最小二乘(LS)和松弛最小均方误差(RMMSE)CE算法,分别仔细地派生可实现的速率的下限。然后我们通过优化时间分离因子(TSF)来制定优化问题以最大化可实现的速率的下限。首先证明了最佳的存在。然后,关于解决方案的复杂性,采用泰勒扩展来查找近似的最佳TSF。提出了数值结果以显示最佳TSF可以在其对信道特性的适应性及其CE误差的统计数据的适应性和CE误差的统计而在其他固定TSF上实现更大的可实现速率的下限。数值结果还验证了近似只是在系统速率下带出一些小而可接受的错误。此外,RMMSE CE算法显示比LS CE更好的性能,因为RMMSE将噪声统计数据视为修改。

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