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Large-System Analysis of Multiuser Detection With an Unknown Number of Users: A High-SNR Approach

机译:未知用户数的多用户检测的大系统分析:一种高SNR方法

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We analyze multiuser detection under the assumption that the number of users accessing the channel is unknown by the receiver. In this environment, users' activity must be estimated along with any other parameters such as data, power, and location. Our main goal is to determine the performance loss caused by the need for estimating the identities of active users, which are not known a priori. To prevent a loss of optimality, we assume that identities and data are estimated jointly, rather than in two separate steps. We examine the performance of multiuser detectors when the number of potential users is large. Statistical-physics methodologies are used to determine the macroscopic performance of the detector in terms of its multiuser efficiency. Special attention is paid to the fixed-point equation whose solution yields the multiuser efficiency of the optimal (maximum a posteriori) detector in the large signal-to-noise ratio regime. Our analysis yields closed-form approximate bounds to the minimum mean-squared error in this regime. These illustrate the set of solutions of the fixed-point equation, and their relationship with the maximum system load. Next, we study the maximum load that the detector can support for a given quality of service specified by error probability.
机译:我们在假设接收方未知访问信道的用户数的假设下分析多用户检测。在这种环境下,必须与其他任何参数(例如数据,电源和位置)一起估算用户的活动。我们的主要目标是确定因需要估计活动用户身份而导致的性能损失,这是先验未知的。为了防止损失最优性,我们假定身份和数据是一起估计的,而不是分两个步骤进行的。当潜在用户数量很大时,我们将检查多用户检测器的性能。统计物理方法用于确定检测器的宏观性能,这取决于其多用户效率。特别注意不动点方程,该方程的解在大信噪比条件下产生最佳(最大后验)检测器的多用户效率。我们的分析得出在这种情况下最小均方误差的闭合形式的近似边界。这些说明了定点方程的解集以及它们与最大系统负载的关系。接下来,我们研究由错误概率指定的,给定服务质量时检测器可以支持的最大负载。

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