IV. the Error Estimations of Certain Generalized Cubic Spline Interpolation.

一类三次广义样条插值的误差估计.

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Example for error estimation of phasor induction log is given.

根据置信区间的指标,文章给出了相量感应测井误差估计的实例.

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The estimated error is shown.

给出两者间的误差估计.

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The optimal error estimates of the semi - discrete and fully discrete H ~1 - Galerkin mixed finite element are established.

给出了一维空间的半离散、全离散格式及最优阶误差估计,并将该方法推广到二维和三维空间.

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Focused on a posteriori error estimates for a finite volume discretization of an elliptic problem.

引言有限元后验误差估计和超收敛性质在有限元计算中具有重要的实际意义.

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Finally, some error estimates for the approximation solutions and several numerical examples are given.

最后, 给出了解的误差估计式和算例.

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The weighted least square iteration computational equations and error estimate equations are given.

给出了加权最小二乘法的迭代计算公式和误差估计公式.

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This paper deals with the interpolation of mixed logarithmic splines with deficiencies 1 and 2 respectively.

本文讨论了亏度分别为1和2的混合对数样条的缺插值问题,并给出了问题的解的存在唯一性定理和误差估计.

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This paper propose a novel alterative step LMS auto - adapted filter algorithm based on mean squared - error estimation.

介绍了一种基于均方误差估计的新变步长LMS自适应滤波算法.

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At first, approximate scheme are given, by using some new approaches, optimal error estimates are obtained.

首先, 导出相应的全离散格式, 并通过一些新的技巧, 得到了最优误差估计.

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Some error estimates for ( � � h, μ h ) have been derived by Babuska and Osborn.

Babuska和Osborn建立了 ( λh, μh ) 的误差估计.

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Meanwhile, the similar results are obtained for hyperbolic equation under semidiscrete scheme with above elements.

同时将其应用到双曲方程,在半离散格式下展开误差估计,得到了和抛物方程类似的结果.

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The correcting method of phases is proposed, and the phase is produced by azimuth base - line.

当相位梯度算法挑选的散射点不是孤立散射点时, 导致相位误差估计的准确性下降.

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By using finite volume element method, optimal order H 1 - norm error estimates are derived.

用有限体积元方法建立模型的数值逼近, 得到逼近解的H1 - 模最优误差估计.

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Statistical data analysis, time series analysis, and error estimation will be discussed context of each lab.

每次课堂间亦讨论统计资料分析 、 时序分析与误差估计.

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