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A Unified Theory of Multiple-Access and Interference Channels via Approximate Capacity Regions for the MAC-IC-MAC

机译:MAC-IC-MAC通过近似容量区域的多址和干扰信道的统一理论

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Approximate capacity regions are established for a class of interfering multiple access channels consisting of two multiple-access channels (MACs), each with an arbitrary number of transmitters, with one transmitter in each MAC causing interference to the receiver of the other MAC, a channel we refer to henceforth as the MAC-IC-MAC. For the discrete memory-less (DM) MAC-IC-MAC, two inner hounds are obtained that are generalizations of prior inner bounds for the two-user DM interference channel (IC) due to Chong et al. For the semi-deterministic MAC-IC-MAC, it is shown that single-user coding at the non-interfering transmitters and superposition coding at the interfering transmitter of each MAC achieves a rate region that is within a quantifiable gap of the capacity region, thereby extending such a result for the two-user semi-deterministic IC by Telatar and Tse. For the Gaussian MAC-IC-MAC, an approximate capacity region that is within a constant gap of the capacity region is obtained, generalizing such a result for the two-user Gaussian IC by Etkin et al. On contrary to the aforementioned approximate capacity results for the two-user IC, whose achievability requires the union of all admissible input distributions, our gap results on the semi-deterministic and the Gaussian MAC-IC-MAC are achievable by only a subset and one of all admissible coding distributions, respectively. The symmetric generalized degrees of freedom (GDoFs) of the symmetric Gaussian MAC-IC-MAC with more than one user per cell, which is a function of the interference strength (the ratio of INR to SNR at high SNR, both expressed in dB) and the numbers of users in each cell, are V-shaped with flat shoulders. An analysis based on signal-level partitions shows that the non-interfering transmitters utilize the signal-level partitions at the receiver where they are intended that cannot be accessed by the interfering transmitters (due to the restriction of superposition coding), thereby improving the sum symmetric GDoF of up to one degree of freedom per cell under a range of SINR exponent levels, which in turn becomes wider as the number of transmitters in each cell increases. Consequently, time-sharing between interfering and non-interfering transmitters is GDoF-suboptimal in general, as is time-sharing between the two embedded MAC-Z-MACs.
机译:为由两个多址访问信道(MAC)组成的一类干扰多路访问信道建立了近似的容量区域,每个多路访问信道具有任意数量的发射机,每个MAC中的一个发射机对另一个MAC信道的接收机造成干扰以后我们将其称为MAC-IC-MAC。对于离散的无内存(DM)MAC-IC-MAC,由于Chong等人的研究,获得了两个内部猎犬,它们是对两个用户DM干扰通道(IC)的先前内部界限的概括。对于半确定性MAC-IC-MAC,显示出在每个MAC的非干扰发射机处的单用户编码和在干扰发射机处的叠加编码所实现的速率区域在容量区域的可量化间隙内,从而将这种结果扩展到Telatar和Tse的两用户半确定性IC。对于高斯MAC-IC-MAC,获得了在容量区域恒定间隙内的近似容量区域,将这种结果推广到Etkin等人的两用户高斯IC。与上述两用户IC的近似容量结果相反,后者的可实现性要求所有可接受的输入分布的并集,而我们在半确定性和高斯MAC-IC-MAC上的差距结果只能通过一个子集和一个来实现所有可允许的编码分布。每个小区有一个以上用户的对称高斯MAC-IC-MAC的对称广义自由度(GDoF),它是干扰强度的函数(高SNR时INR与SNR的比率,均以dB表示)每个单元中的用户数量为V字形,肩部平坦。基于信号级分区的分析表明,无干扰发射机在接收机处利用了信号级分区,这些干扰原本是干扰发射机无法访问的(由于叠加编码的限制),从而提高了总和在一定范围的SINR指数水平下,每个单元最多具有一个自由度的对称GDoF,随着每个单元中发射机数量的增加,对称GDoF会变宽。因此,干扰发射机和非干扰发射机之间的时间共享通常是GDoF次优的,两个嵌入式MAC-Z-MAC之间的时间共享也是如此。

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