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Type: Artigo
Title: Product of two envelopes taken from α - μ , κ - μ , and η - μ distributions
Author: Silva, Carlos Rafael Nogueira da
Leonardo, Elvio Joao
Yacoub, Michel Daoud
Abstract: This paper presents exact, novel formulations for the probability density function and cumulative distribution function for the product of two independent and non-identically distributed alpha-mu, kappa-mu, and eta-mu variates. The expressions are given in terms of both 1) generalized Fox H-function and 2) easily computable series expansions. The formulations derived can be directly used to explore the performance of a number of wireless communication processes, including multihop systems, cascaded channels, radar communications, multiple-input multiple-output links, and others. Due to the high flexibility of the above-mentioned distributions, the results presented here comprise a substantial number of useful product distributions. As application examples, performance metrics for the cascaded fading channel are derived. The validity of the expressions is confirmed via Monte Carlo simulation. It is noteworthy that, because any composite multipath-shadowing fading model is obtained as a particular case of the product of two fading variables, the results given here provide a plethora of composite multipath-shadowing fading scenarios
Subject: Método de Monte Carlo
Country: Estados Unidos
Editor: Institute of Electrical and Electronics Engineers
Rights: Fechado
Identifier DOI: 10.1109/TCOMM.2017.2773510
Date Issue: 2018
Appears in Collections:FEEC - Artigos e Outros Documentos

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