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Capacity Bounds for the -User Gaussian Interference Channel

机译:-用户高斯干扰信道的容量限制

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The capacity region of the -user Gaussian interference channel (GIC) is a long-standing open problem and even capacity outer bounds are little known in general. A significant progress on degrees-of-freedom (DoF) analysis, a first-order capacity approximation, for the -user GIC has provided new important insights into the problem of interest in the high signal-to-noise ratio (SNR) limit. However, such capacity approximation has been observed to have some limitations in predicting the capacity at finite SNR. In this paper, we develop a new upper-bounding technique that utilizes a new type of genie signal and applies time sharing to genie signals at receivers. Based on this technique, we derive new upper bounds on the sum capacity of the three-user GIC with constant, complex channel coefficients and then generalize to the -user case to better understand sum-rate behavior at finite SNR. We also provide closed-form expressions of our upper bounds on the capacity of the -user symmetric GIC easily computable for any . From the perspectives of our results, some sum-rate behavior at finite SNR is in line with the insights given by the known DoF results, while some others are not. In particular, the well-known DoF achievable for almost all constant real channel coefficients turns out to be not embodied as a substantial performance gain over a certain range of the cross-channel coefficient in the -user symmetric real case especially for large . We further investigate the impact of phase offset between the direct-channel coefficient and the cross-channel coefficients on the sum-rate upper bound for the three-user complex GIC. As a consequence, we aim to provide new findings that could not be predicted by the prior works on DoF of GICs.
机译:用户高斯干扰信道(GIC)的容量区域是一个长期存在的开放性问题,甚至容量范围的界限通常鲜为人知。对于用户GIC,自由度(DoF)分析(一阶容量近似)的重大进展为关注高信噪比(SNR)限制的问题提供了重要的新见解。然而,已经观察到这种容量近似在预测有限SNR下的容量方面有一些限制。在本文中,我们开发了一种新的上限技术,该技术利用新型的精灵信号并将时间共享应用于接收器上的精灵信号。基于此技术,我们得出了具有恒定,复杂信道系数的三用户GIC的总容量的新上限,然后将其推广到-用户情况,以更好地了解有限SNR时的总速率行为。我们还提供了可以轻松计算的用户对称GIC容量上限的闭式表达式。从结果的角度来看,有限信噪比下的某些求和速率行为与已知DoF结果给出的见解是一致的,而另一些则不是。特别地,对于用户对称的真实情况,尤其对于较大的情况,对于几乎所有恒定的实际信道系数可实现的众所周知的DoF并未体现为跨信道系数的一定范围内的实质性能增益。我们进一步研究了直接信道系数和跨信道系数之间的相位偏移对三用户复数GIC的总和上限的影响。因此,我们旨在提供新的发现,而这些发现是以前关于GIC的自由度无法预测的。

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