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Closed-Form Expressions of Ergodic Capacity and MMSE Achievable Sum Rate for MIMO Jacobi and Rayleigh Fading Channels

机译:MIMO Jacobi和Rayleigh衰落通道的ergodic容量和MMSE可实现的ergodable和MMSE的闭合表达

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摘要

Multimode/multicore fibers are expected to provide an attractive solution toovercome the capacity limit of current optical communication system. Inpresence of high crosstalk between modes/cores, the squared singular values ofthe input/output transfer matrix follow the law of the Jacobi ensemble ofrandom matrices. Assuming that the channel state information is only availableat the receiver, we derive in this paper a new expression for the ergodiccapacity of the Jacobi MIMO channel. This expression involves double integralswhich can be evaluated easily and efficiently. Moreover, the method used inderiving this expression does not appeal to the classical one-point correlationfunction of the random matrix model. Using a limiting transition between Jacobiand Laguerre polynomials, we derive a similar formula for the ergodic capacityof the Gaussian MIMO channel. The analytical results are compared with MonteCarlo simulations and related results available in the literature. A perfectagreement is obtained.
机译:预计多模/多芯纤维将提供有吸引力的解决方案,旨在占据电流光通信系统的容量极限。模式/芯之间的高串扰Inpresence,平方奇异值国税发输入/输出传输矩阵遵循的雅可比合奏ofrandom矩阵法。假设频道状态信息仅适用于接收器,我们在本文中导出了Jacobi MIMO信道的ErgodicCapacity的新表达式。该表达式涉及可以容易且有效地评估双积分。此外,所使用的方法的方法不吸引随机矩阵模型的经典单点相关函数。使用Jacobiand Laguerre多项式之间的限制过渡,我们推导了高斯MIMO通道的ergodic能力的类似公式。将分析结果与文献中可用的蒙特卡洛仿真和相关结果进行比较。获得了完美的态度。

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    Amor Nafkha; Nizar Demni;

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  • 年度 2020
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