A generalized Aradhana distribution with properties and applications

Daniel Welday, R. Shanker
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引用次数: 2

Abstract

In almost every fields of knowledge including engineering, biomedical science, social science, insurance, finance, etc, the statistical analysis and modeling of real life time data are crucial for researchers and policy makers. The classical one parameter life time distributions, namely exponential and Lindley, introduced by Lindley,1 are not always suitable due to theoretical or applied point of view for real lifetime data. To overcome the shortcomings of these classical one parameter distributions and have a better lifetime distribution, a number of one parameter lifetime distributions have been introduced in statistics literature and the statistics literature is flooded with a number of one parameter life time distributions. Shanker2 has introduced a one parameter lifetime distribution named Aradhana distribution having scale parameter θ and defined by its probability density function (pdf) and cumulative distribution function (cdf)
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具有性质和应用的广义Aradhana分布
在几乎所有的知识领域,包括工程、生物医学、社会科学、保险、金融等,实时数据的统计分析和建模对研究人员和决策者来说都是至关重要的。由Lindley,1引入的经典单参数寿命时间分布,即指数和Lindley,从理论和应用的角度来看,并不总是适用于实际寿命数据。为了克服这些经典单参数寿命分布的缺点,获得更好的寿命分布,统计文献中引入了多个单参数寿命分布,统计文献中充斥着大量的单参数寿命时间分布。Shanker2引入了一种单参数寿命分布,称为Aradhana分布,其尺度参数为θ,由其概率密度函数(pdf)和累积分布函数(cdf)定义。
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