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The q-Deformed Hyperbolic Secant Family

机译:q变形双曲割线族

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摘要

In this paper, by virtue of deformed hyperbolic functions, a q-deformed hyperbolic secant (q-DHS) distribution for the symmetric hyperbolic secant (HS) distribution is constructed. The introduced parameter is q, where q ∈ (0, ∞). Based on this distribution, the moment-generating function (mgf), the characteristic function (cf), the score function, the cumulant-generating function (cgf) and some corresponding important characteristics are derived. The maximum likelihood (ML) method is illustrated to determine the corresponding maximum likelihood estimates (MLE) for the introducing parameter q. According to the values of the proposed parameter, some calculations are reviewed and tabulated.
机译:借助变形的双曲函数,构造了对称双曲正割(HS)分布的q变形双曲正割(q-DHS)分布。引入的参数是q,其中q∈(0,∞)。根据此分布,可以得出矩生成函数(mgf),特征函数(cf),得分函数,累积量生成函数(cgf)以及一些相应的重要特征。示出了最大似然(ML)方法以确定引入参数q的对应的最大似然估计(MLE)。根据建议参数的值,对一些计算进行了审查并制成表格。

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