2019
DOI: 10.3103/s875669901903004x
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Nakagami Distribution Parameters Comparatively Estimated by the Moment and Maximum Likelihood Methods

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Cited by 12 publications
(7 citation statements)
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“…On the other hand, Nakagami's m-distribution [23] is a more adaptable statistical model that can replicate both the Rayleigh and the one-sided Gaussian fading scenarios. Furthermore, at certain intervals on the mean rating scale, the Nakagami distribution may serve as a suitable approximation to the log-normal and Rician distributions [16,24,25]. The Nakagami and Rician distributions are a better fit for low signal-to-noise levels (SNRs) than they are for high SNRs.…”
Section: Multipath Channel Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…On the other hand, Nakagami's m-distribution [23] is a more adaptable statistical model that can replicate both the Rayleigh and the one-sided Gaussian fading scenarios. Furthermore, at certain intervals on the mean rating scale, the Nakagami distribution may serve as a suitable approximation to the log-normal and Rician distributions [16,24,25]. The Nakagami and Rician distributions are a better fit for low signal-to-noise levels (SNRs) than they are for high SNRs.…”
Section: Multipath Channel Modelmentioning
confidence: 99%
“…The Nakagami and Rician distributions are a better fit for low signal-to-noise levels (SNRs) than they are for high SNRs. The Nakagami distribution also gives a better fit to experimental data over a broad range of physical propagation of the channels, and it is more flexible than the log-normal and Rician distributions [16,25,26]. The performance of a system will suffer greatly if fading occurs.…”
Section: Multipath Channel Modelmentioning
confidence: 99%
“…The performance of the estimator was evaluated based on the relative posterior risk. The maximum-likelihood estimates for the Nakagami distribution have been compared with other estimators [24]. Recently, the Bayesian method of estimation is used in order to estimate the scale parameter of the Nakagami distribution by using Jeffreys', Extension of Jeffreys', and Quasi priors under three different loss functions [24].…”
Section: Introductionmentioning
confidence: 99%
“…The maximum-likelihood estimates for the Nakagami distribution have been compared with other estimators [24]. Recently, the Bayesian method of estimation is used in order to estimate the scale parameter of the Nakagami distribution by using Jeffreys', Extension of Jeffreys', and Quasi priors under three different loss functions [24]. Some of the distributional properties and reliability characteristics of this distribution are discussed [25].…”
Section: Introductionmentioning
confidence: 99%
“…Reference [23] presented a new derivative-free search method for finding models of acceptable data fit in a multidimensional parameter space and made use of the geometrical constructs known as Voronoi cells to derive the search in the parameter space. Reference [24] described a method for estimating the Nakagami distribution parameters by the moment method in which the distribution moments were replaced by their estimates. In order to trace the varying working parameters, the online estimated techniques were developed to improve the accuracy of model.…”
Section: Introductionmentioning
confidence: 99%