函数的容许性由连续性要求和边界条件来约束。
The admissibility of functions is regulated by continuity requirements and boundary conditions.
在二次损失函数下,研究了增长曲线模型误差方差的非齐次二次型估计的可容许性问题。
The admissibility of non-homogeneous quadratic form estimate of variance on the growth curve model was studied under quadratic loss function.
这样特性用在很多中断处理函数,因为它容许串行地处理同一类型的IRQ。
This feature is used by most interrupt handlers, because it allows them to process IRQs of the same type serially.
根据选择标准的意义对每个容许级组合成选择关系也是合理的,这可能是隶属函数的完整叙述,数值例子己另文提出。
By means of preference criteria it is possible to build on each tolerance class the preference relation that may be described through membership function. The numerical example is pr...
在核函数的构造方面,我们提出了几种可容许的支撑矢量核,包括三种坐标变换核、子波核和尺度核函数。
On the other hand, some admissible support vector kernels are proposed, including three coordinates-transform kernels, a wavelet kernel and a scaling kernel.
描述了连续和离散的子波变换,讨论了子波函数成立的容许性条件和子波变换的一些基本性质。
The continuous and discrete wavelet transform are also described. The constraints to wavelet, qraphics and general properties about the wavelet transform are also presented.
文摘:一般线性模型可估函数的可容许估计问题已有详细的讨论。对一般线性模型在矩阵损失下,得到了不可估函数的线性估计为可容许估计的充要条件。
Abstract: Under the matrix loss function, the necessary and sufficient conditions of linear admissible estimates of nonestimatible parameter functions for a general linear model are obtained.
在二次损失函数下,研究了增长曲线模型误差方差的非齐次二次型估计的可容许性问题。
We study the admissibility of the quadratic estimate for error variance in two classes of growth curve model.
利用矩阵的向量化方法,研究了带线性约束的增长曲线模型中可估函数的线性估计在非齐次线性估计类中可容许的充要条件。
In this thesis, the admissibility and general admissibility of linear estimators in growth curve model with respect to inequality restriction are considered.
利用矩阵的向量化方法,研究了带线性约束的增长曲线模型中可估函数的线性估计在非齐次线性估计类中可容许的充要条件。
In this thesis, the admissibility and general admissibility of linear estimators in growth curve model with respect to inequality restriction are considered.
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