Distribution of the Product of Squared Correlated Shadowed Rician Random Variables

Soumita Hazra, Arti M. K.
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引用次数: 2

Abstract

In this paper, we investigate the problem concerned with the distribution of the product of two squared correlated Shadowed-Rician (SR) random variables (RVs). The SR land mobile satellite (LMS) comsat can be correlated or uncorrelated. The considered correlated normal distribution corresponds to SR fading with capricious transmit and receive correlation. The correlation matrices is surmised to be known to both the transmitter and receiver, while the receiver has complete knowledge of the channel realization, but not the transmitter. In this paper, we considered the correlated SR channels and derived the closed-form articulations for probability density function (p.d.f.), cumulative distribution function (c.d.f.) and moment generating function (m.g.f.) with the help of Meijer-G function.
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相关阴影随机变量平方乘积的分布
本文研究了两个平方相关的模糊随机变量积的分布问题。SR陆地移动卫星(LMS)通信卫星可以是相关的,也可以是不相关的。所考虑的相关正态分布对应于发射和接收相关变化的SR衰落。假设发送方和接收方都知道相关矩阵,而接收方完全知道信道实现,而发送方不知道。在本文中,我们考虑了相关的SR通道,并借助Meijer-G函数导出了概率密度函数(p.d.f.)、累积分布函数(c.d.f.)和矩生成函数(m.g.f.)的闭式表达式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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