Topic
K-distribution
About: K-distribution is a research topic. Over the lifetime, 1281 publications have been published within this topic receiving 51774 citations.
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Journal Article•
TL;DR: In this article, the distributions of the -spaces of order statistics associated with a sample from a two-parameter gamma population when the shape parameter is a positive integer were studied.
Abstract: This paper is concerned with the distributions of the -spacings of order statistics associated with a sample from a two-parameter gamma population when the shape parameter is a positive integer. We prove that the -spacings have finite mixture distributions with negative components, each of which in turn has a finite gamma mixture distribution. We write the probability density function of the -spacings in closed form and provide a Mathematica code for the implementation.
2 citations
Book•
29 Jul 2011
TL;DR: Probability distributions Characteristic functions Analytic Characteristic Functions Infinitely Divisible Distributions Self-Decomposable Distributions Triangular Arrays as mentioned in this paper Theoretically, probability distributions are defined as
Abstract: Probability Distributions Characteristic Functions Analytic Characteristic Functions Infinitely Divisible Distributions Self-Decomposable Distributions Triangular Arrays.
2 citations
2 citations
01 Sep 2017
TL;DR: This paper demonstrates that the new proposed detector is CFAR and robust under the assumption of the compound Generalized Pareto (GP), the K distribution and the compound inverse Gaussian distribution.
Abstract: One of the most important problems in radar detection design is the maintaining of Constant False Alarm (CFAR). In the context of non coherent detection for high resolution radars with low grazing angle, we propose a new decision rule that achieves the CFAR property with respect to a class of clutter models. This paper demonstrates that the new proposed detector is CFAR and robust under the assumption of the compound Generalized Pareto (GP), the K distribution and the compound inverse Gaussian distribution. The results obtained are examined and discussed.
2 citations
01 Jan 1994
TL;DR: In this article, the class of bivariate distributions having the almost-lack-of-memory property (ALM-distribution) is introduced and the exact form of these distributions in a sub-class with almost independent components is derived.
Abstract: The class of bivariate distribution having the almost-lack-of-memory property (ALM-distribution) is introduced and the exact form of these distributions in a sub-class with almost independent components is derived. Some of the corresponding probability properties are discussed.
2 citations