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估计序列的英文

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"估计序列"怎么读用"估计序列"造句

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  • estimated sequence

例句与用法

  • Of unknown regression coefficient ft under the linear restriction r = r and its convergence , that is : 2 . the optimalities of covariance - improved estimator sequence under three mde crlterions ; 3
    求出了在线性约束r = r下未知回归系数_ 1的协方差改进估计序列,及此序列的收敛性: 2
  • A parabolic regularity ( viscosity method ) and difference schemes in the rectangle mesh is constructed and convergence rata is obtained in the norm l1 . his approximation method is lately called kuznetsov approximation t
    85 ]得到补偿紧引理,并推得著名的div一curl引理,他给出了当一致l加估计序列的任意嫡消失测度在式
  • 2 . the paper studies calendar effects of the sample , such as periodicity and long memory 。 so we use the flexible fourier form regression proves and filters the periodic components 。 and use ghp method to estimate the fractional integration d
    用对数周期图法( gph )检验和估计序列长记忆行为。最后对去周期的收益序列建立了garch和egarch模型,较理想的拟合了价格的波动。
  • In the late 30 or 40 years , many scholars have a lot of studies on a seemingly unrelated regression ( sdr ) system with two linear regression models , and some important results are obtained : zellner ( 1962 ) put forward two - stage estimator ( tse ) ; based on zellner " s , lin chun - shi ( 1984 ) obtained the sufficient and necessary condition of two - stage estimator ; chen chang - hua ( 1986 ) discussed the tse and its optimalities without any condition for designed - matrix x ; ulteriorly , wang song - gui and van li - qing ( 1997 ) obtained an iteration sequence of estimator by using the covariance - improved approach ; liu jin - shan ( 1994 ) , li wen and lin ju - gan ( 1997 ) generalized the covariance - improved estimator respectively
    半相依回归系统是由两个误差项相关的线性回归方程组成的系统。近三、四十年来,已有很多的学者对这类半相依回归系统进行了大量的研究,作出了十分重要的成果: zellner ( 1962 )提出了所谓两步估计法;在其基础上,林春士( 1984 )得出了两步估计的充要条件,陈昌华( 1986 )讨论了对设计矩阵不作任何要求的两步估计及其优良性;进一步地,王松贵、严利清( 1997 )利用协方差改进法获得了参数的一个迭代估计序列,刘金山( 1994 ) ,李文、林举干( 1997 )则分别对协方差改进估计进行了推广。
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