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Date de Publication : 2014
Authors : Eiichiro Oda
Éditeur : Glénat
Nombre de pages : 208
ISBN 10 : 2344001964
ISBN 13 : 9782344001967
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An extension of Rayleigh distribution and applications
4) g x = ψ x 1 − Ψ x ∅ − l o g 1 − Ψ x (4) In the literature, a large number of generalized families of distributions has been derived and studied by using Transformed-Transformer technique, e.g. T-geometric family of discrete distributions by Alzaatreh et al. (Citation 2012), T-normal family by Alzaatreh, Lee, and Famoye (Citation 2014), Logistic-X by Tahir, Cordeiro, Alzaatreh ...
Rayleigh distribution - Wikipedia
In probability theory and statistics, the Rayleigh distribution is a continuous probability distribution for nonnegative-valued random variables. Up to rescaling, it coincides with the chi distribution with two degrees of freedom . The distribution is named after Lord Rayleigh ( / ˈreɪli / ). [1]
5.14: The Rayleigh Distribution - Statistics LibreTexts
Definition Suppose that Z1 and Z2 are independent random variables with standard normal distributions. The magnitude R = √Z2 1 + Z2 2 of the vector (Z1, Z2) has the standard Rayleigh distribution. So in this definition, (Z1, Z2) has the standard bivariate normal distribution Distribution Functions
(PDF) A New Generalization of Rayleigh Distribution ... - ResearchGate
Using the power transformation method (see Shukala and Shanker [19]), Bhat and Ahmad [20] introduced a new form of Rayleigh distribution called the Power Rayleigh distribution (PRD) with...
On the Rayleigh-geometric distribution with applications
open access Abstract A two-parameter Rayleigh-geometric distribution with increasing-decreasing-increasing and strictly increasing hazard rate characteristics is reviewed. Various Keywords Mathematics Hazard rate Rayleigh distribution Geometric distribution Queueing analysis Maximum likelihood 1. Introduction
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