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Modeling of Sunspot Numbers by a Modified Binary Mixture of Laplace Distribution Functions

机译:通过修正的拉普拉斯分布函数的二元混合对黑子数建模

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This paper presents a new approach for describing the shape of 11-year sunspot cycles by considering the monthly averaged values. This paper also brings out a prediction model based on the analysis of 22 sunspot cycles from the year 1749 onward. It is found that the shape of the sunspot cycles with monthly averaged values can be described by a functional form of modified binary mixture of Laplace density functions, modified suitably by introducing two additional parameters in the standard functional form. The six parameters, namely two locations, two scales, and two area parameters, characterize this model. The nature of the estimated parameters for the sunspot cycles from 1749 onward has been analyzed and finally we arrived at a sufficient set of the parameters for the proposed model. It is seen that this model picks up the sunspot peaks more closely than any other model without losing the match at other places at the same time. The goodness of fit for the proposed model is also computed with the Hathaway – Wilson – Reichmann [`(c)]overline{chi} measure, which shows, on average, that the fitted model passes within 0.47 standard deviations of the actual averaged monthly sunspot numbers.
机译:本文提出了一种通过考虑月平均值来描述11年黑子周期形状的新方法。本文还基于从1749年开始对22个黑子周期的分析得出了一个预测模型。已经发现,具有月平均值的黑子周期的形状可以通过拉普拉斯密度函数的改进的二元混合物的函数形式来描述,通过以标准函数形式引入两个附加参数进行适当地修改。六个参数,即两个位置,两个比例和两个面积参数,表征了该模型。分析了从1749年开始的太阳黑子周期估计参数的性质,最后我们得出了建议模型的足够参数集。可以看出,该模型比其他任何模型都更紧密地拾取黑子峰,而不会同时失去其他地方的比赛。还使用Hathaway-Wilson-Reichmann [`(c)] overline {chi}度量来计算所提议模型的拟合优度,该度量平均表明,所拟合的模型通过与实际平均每月平均值的0.47标准偏​​差之内黑子数。

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