getInfClipRegTS(ROptRegTS)
getInfClipRegTS()所属R语言包:ROptRegTS
Generic Function for the Computation of the Optimal Clipping Bound
通用功能的最优裁剪绑定的计算
译者:生物统计家园网 机器人LoveR
描述----------Description----------
Generic function for the computation of the optimal clipping bound/function. This function is rarely called directly. It is used to compute optimally robust ICs in case infinitesimal models.
计算的最佳剪辑绑定/功能的通用功能。很少直接调用此函数。它是用来计算最佳鲁棒的IC的情况下无穷小的模型。
用法----------Usage----------
getInfClipRegTS(clip, ErrorL2deriv, Regressor, risk, neighbor, ...)
## S4 method for signature 'numeric,UnivariateDistribution,Distribution,asMSE,Neighborhood'
getInfClipRegTS(clip,
ErrorL2deriv, Regressor, risk, neighbor, z.comp, stand, cent)
## S4 method for signature 'numeric,UnivariateDistribution,Distribution,asMSE,Av1CondTotalVarNeighborhood'
getInfClipRegTS(clip,
ErrorL2deriv, Regressor, risk, neighbor, z.comp, stand, cent)
## S4 method for signature 'numeric,EuclRandVariable,Distribution,asMSE,Neighborhood'
getInfClipRegTS(clip, ErrorL2deriv,
Regressor, risk, neighbor, ErrorDistr, stand, cent, trafo)
## S4 method for signature 'numeric,UnivariateDistribution,UnivariateDistribution,asUnOvShoot,UncondNeighborhood'
getInfClipRegTS(clip,
ErrorL2deriv, Regressor, risk, neighbor, z.comp, cent)
## S4 method for signature 'numeric,UnivariateDistribution,numeric,asUnOvShoot,CondNeighborhood'
getInfClipRegTS(clip,
ErrorL2deriv, Regressor, risk, neighbor)
参数----------Arguments----------
参数:clip
optimal clipping bound.
最佳剪裁的约束。
参数:ErrorL2deriv
L2-derivative of ErrorDistr.
L2衍生ErrorDistr。
参数:Regressor
regressor.
回归量。
参数:risk
object of class "RiskType".
对象类"RiskType"。
参数:neighbor
object of class "Neighborhood".
对象类"Neighborhood"。
参数:...
additional parameters.
附加参数。
参数:cent
optimal centering constant/function.
最佳定心常数/功能。
参数:stand
standardizing matrix.
规范矩阵。
参数:z.comp
which components of the centering constant/function have to be computed.
定心的常数/功能的组成部分有以被计算。
参数:ErrorDistr
error distribution.
误差分布。
参数:trafo
matrix: transformation of the parameter.
矩阵变换的参数。
值----------Value----------
The optimal clipping bound/function is computed.
的最佳剪辑绑定/函数计算。
方法----------Methods----------
clip = "numeric", ErrorL2deriv = "UnivariateDistribution", Regressor = "Distribution", risk = "asMSE", neighbor = "Neighborhood" optimal clipping bound for asymtotic mean square error.
夹=“数字”,ErrorL2deriv =“UnivariateDistribution”,REGRESSOR =“分配”,风险的“asMSE”,邻居=“邻居”最佳裁剪开往渐进的均方误差。
clip = "numeric", ErrorL2deriv = "UnivariateDistribution", Regressor = "Distribution", risk = "asMSE", neighbor = "Av1CondTotalVarNeighborhood" optimal clipping bound for asymtotic mean square error.
夹=“数字”,ErrorL2deriv =“UnivariateDistribution”,REGRESSOR =“分配”,风险的“asMSE”,邻居=“Av1CondTotalVarNeighborhood”最佳裁剪开往渐进的均方误差。
clip = "numeric", ErrorL2deriv = "EuclRandVariable", Regressor = "Distribution", risk = "asMSE", neighbor = "Neighborhood" optimal clipping bound for asymtotic mean square error.
夹=“数字”,ErrorL2deriv =“EuclRandVariable”,REGRESSOR =“分配”,风险=的“asMSE”邻居“邻居”最佳裁剪开往渐进的均方误差。
clip = "numeric", ErrorL2deriv = "UnivariateDistribution", Regressor = "UnivariateDistribution", risk = "asUnOvShoot", neighbor = "UncondNeighborhood" optimal clipping bound for asymtotic under-/overshoot risk.
夹=“数字”,ErrorL2deriv =“UnivariateDistribution”,REGRESSOR =“UnivariateDistribution”的风险=“asUnOvShoot”,邻居=的“UncondNeighborhood”最佳裁剪为渐进的under-/overshoot风险约束。
clip = "numeric", ErrorL2deriv = "UnivariateDistribution", Regressor = "numeric", risk = "asUnOvShoot", neighbor = "CondNeighborhood" optimal clipping function for asymtotic under-/overshoot risk.
片段=“数值”,ErrorL2deriv =“UnivariateDistribution”,REGRESSOR =“数字”,风险=的“asUnOvShoot”邻居“CondNeighborhood”最佳剪辑功能为渐进的under-/overshoot风险。
(作者)----------Author(s)----------
Matthias Kohl <a href="mailto:Matthias.Kohl@stamats.de">Matthias.Kohl@stamats.de</a>
参考文献----------References----------
Rieder, H. (1980) Estimates derived from robust tests. Ann. Stats. 8: 106–115.
Rieder, H. (1994) Robust Asymptotic Statistics. New York: Springer.
Kohl, M. (2005) Numerical Contributions to the Asymptotic Theory of Robustness. Bayreuth: Dissertation.
参见----------See Also----------
ContIC-class, TotalVarIC-class, Av1CondContIC-class, Av2CondContIC-class, Av1CondTotalVarIC-class, CondContIC-class,
ContIC-class,TotalVarIC-class,Av1CondContIC-class,Av2CondContIC-class,Av1CondTotalVarIC-class,CondContIC-class,
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注:
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