Abstract A quantile-based study of cumulative residual Tsallis entropy measures
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A quantile-based study of cumulative residual Tsallis entropy measures

机译:基于综合的累积剩余Tsallis熵措施研究

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AbstractIn the present paper we introduce a quantile-based cumulative residual Tsallis entropy (CRTE) and quantile-based CRTE for order statistics. Unlike the cumulative residual Tsallis entropy measures in the distribution function approach due to Sati and Gupta (2015) and Rajesh and Sunoj (2016) respectively, the corresponding quantile versions possess some unique properties. In many applied works there do not have any tractable distribution functions while the quantile function exists and in such cases the proposed measures become more useful in measuring uncertainty of random variables. We obtain some characterizations for distributions based on the quantile versions of CRTE and derive certain bounds. We also study various properties of quantile-based CRTE for order statistics.Highlights?We have proposed a quantile-based CRTE and order statistics.?These quantile-based measures uniquely determine the distribution function.?These measures are useful when there is no tractable distribution function exists.
机译:<![cdata [ Abstract 在本文中,我们介绍了基于分位式的累积剩余TSAllis熵(CRTE)和基于Smastile-CrTE的订单统计。与Sati和Gupta(2015)和Rajesh和Sunoj(2016年)分发函数方法中的分发功能方法中的累积剩余Tsallis熵措施不同,相应的分位式版本具有一些独特的属性。在许多应用的工作中,没有任何易诊的分布函数,同时存在量化功能,在这种情况下,所提出的措施在测量随机变量的不确定性方面变得更加有用。我们基于CRTE的分位式版本获得了一些特征,并导出某些界限。我们还研究了秩序统计量级的基于Smiritile的CRTE的各种性质。 亮点 我们提出了一种基于Smasterile的CRTE和订单统计信息。 这些基于分位式的措施唯一地确定分发功能。 当没有存在易分配函数时,这些措施很有用。

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