The influence of cells groupings factor to the performance of the cells groupings time-shift pilot scheme is researched for the multiple cells large scale antennas systems(LSAS). The former researches have confirmed...The influence of cells groupings factor to the performance of the cells groupings time-shift pilot scheme is researched for the multiple cells large scale antennas systems(LSAS). The former researches have confirmed that the cells groupings time-shift pilots scheme is effective to reduce inter-cell interference, especially pilot contamination, which results from the pilot reuse in adjacent cells. However, they have not specified reasonable cells groupings factor, which plays a critical role in the general performance of the LSAS. Therefore, this problem is researched in details. The time for reverse-link data transmission will be compressed, when the groupings factor surpasses a certain range. Thus it is not always beneficial to increase the cells groupings factor without limitation. Furthermore,a reasonable cells groupings factor is deduced from the perspective of optimization to enhance the system performance. Simulations verify the proposed cell grouping factor.展开更多
针对去蜂窝(cell free,CF)大规模多输入多输出(multiple-input multiple-output,MIMO)系统中存在严重的导频污染问题,提出了一种基于位置分配的贪婪导频分配功率控制算法(greedy pilot assignment based on location with pilot power c...针对去蜂窝(cell free,CF)大规模多输入多输出(multiple-input multiple-output,MIMO)系统中存在严重的导频污染问题,提出了一种基于位置分配的贪婪导频分配功率控制算法(greedy pilot assignment based on location with pilot power control,GPABL with PPC).首先,遵循相邻用户不分配相同导频序列的原则进行贪婪导频分配(greedy pilot assignment,GPA);然后,在导频分配的基础上叠加了导频功率控制,选择合理的导频功率控制系数减小信道估计的均方误差.仿真结果表明,将两种方式结合起来进行导频优化,系统的吞吐能力有所提升.展开更多
针对多小区多用户分布式大规模多输入多输出(Multiple-Input Multiple-Output,MIMO)上行系统,考虑移动环境下信道时变特性,并结合多小区导频污染和信道估计误差条件,分析这类因素对系统可达速率的性能影响。采用一阶高斯马尔科夫过程对...针对多小区多用户分布式大规模多输入多输出(Multiple-Input Multiple-Output,MIMO)上行系统,考虑移动环境下信道时变特性,并结合多小区导频污染和信道估计误差条件,分析这类因素对系统可达速率的性能影响。采用一阶高斯马尔科夫过程对时变信道进行建模,以时间相关性系数为时变信道参量描述信道系数随时间变化的快慢程度。当基站采用最大比合并(Maximum Ratio Combining,MRC)接收机时,利用Jensen不等式、随机矩阵理论和Gamma随机变量的各阶矩,推导得出了包含导频污染、信道估计误差和信道时变参量的可达速率解析表达式。基于此,分析得出在多小区分布式大规模MIMO系统中,时变信道参量只会影响系统的可达速率绝对值,而不会影响发射功率缩放律。更重要的是,当不考虑发射功率缩放时,随总天线数增加,可达速率将不受时变信道的影响,而只由导频污染所决定,这表明该系统对时变信道具有良好的鲁棒性。最后,利用蒙特卡洛数值仿真验证了所得出的结论的正确性和有效性。展开更多
基金supported by the National Natural Science Foundation of China(6110602261574013)
文摘The influence of cells groupings factor to the performance of the cells groupings time-shift pilot scheme is researched for the multiple cells large scale antennas systems(LSAS). The former researches have confirmed that the cells groupings time-shift pilots scheme is effective to reduce inter-cell interference, especially pilot contamination, which results from the pilot reuse in adjacent cells. However, they have not specified reasonable cells groupings factor, which plays a critical role in the general performance of the LSAS. Therefore, this problem is researched in details. The time for reverse-link data transmission will be compressed, when the groupings factor surpasses a certain range. Thus it is not always beneficial to increase the cells groupings factor without limitation. Furthermore,a reasonable cells groupings factor is deduced from the perspective of optimization to enhance the system performance. Simulations verify the proposed cell grouping factor.
文摘针对去蜂窝(cell free,CF)大规模多输入多输出(multiple-input multiple-output,MIMO)系统中存在严重的导频污染问题,提出了一种基于位置分配的贪婪导频分配功率控制算法(greedy pilot assignment based on location with pilot power control,GPABL with PPC).首先,遵循相邻用户不分配相同导频序列的原则进行贪婪导频分配(greedy pilot assignment,GPA);然后,在导频分配的基础上叠加了导频功率控制,选择合理的导频功率控制系数减小信道估计的均方误差.仿真结果表明,将两种方式结合起来进行导频优化,系统的吞吐能力有所提升.
文摘针对多小区多用户分布式大规模多输入多输出(Multiple-Input Multiple-Output,MIMO)上行系统,考虑移动环境下信道时变特性,并结合多小区导频污染和信道估计误差条件,分析这类因素对系统可达速率的性能影响。采用一阶高斯马尔科夫过程对时变信道进行建模,以时间相关性系数为时变信道参量描述信道系数随时间变化的快慢程度。当基站采用最大比合并(Maximum Ratio Combining,MRC)接收机时,利用Jensen不等式、随机矩阵理论和Gamma随机变量的各阶矩,推导得出了包含导频污染、信道估计误差和信道时变参量的可达速率解析表达式。基于此,分析得出在多小区分布式大规模MIMO系统中,时变信道参量只会影响系统的可达速率绝对值,而不会影响发射功率缩放律。更重要的是,当不考虑发射功率缩放时,随总天线数增加,可达速率将不受时变信道的影响,而只由导频污染所决定,这表明该系统对时变信道具有良好的鲁棒性。最后,利用蒙特卡洛数值仿真验证了所得出的结论的正确性和有效性。