• The optimal error estimates are given.

    同时给出了最优误差估计。

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  • The optimal order error estimates in H1 is obtained.

    结果且仍可得到H1模最优阶误差估计。

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  • By use of novel approaches and techniques, the optimal error estimates are obtained.

    通过引入新的证明方法和技巧,得到了最优误差估计,弥补了以往文献的不足。

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  • According to the general theory of regularization, many error estimates are order optimal.

    根据正则化理论,许多误差估计都是阶数最优的。

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  • The error estimates of nonlinear difference scheme and the numerical computations are given.

    给出了非线性差分格式的误差估计及数值算例。

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  • A posteriori error estimates serve as a key to realize the adaptive finite element computation.

    后验误差估计是实现自适应有限元计算的关键性手段。

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  • Under this frame the optimal error estimates are obtained for semidisecrcte and fully discrete states.

    在此框架下,我们得到了半离散与全离散情形的最佳逼近阶的估计。

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  • The mean value of the error estimates is used to correct the error in future pseudo range measurements.

    使用误差估计值的平均值来校正后续伪路程测量值中的误差。

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  • This method could be used in some linear and nonlinear problems, and we get their maximum absolute error estimates easily.

    应用这种方法求解出一些线性与非线性的问题,并得出其相应的极大误差。

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  • Furthermore, the optimal error estimates in the norm L2 are derived. Finally, Numerical experiment verifies the theoretical results.

    进一步,对相应有限元解进行误差分析,得到其最优l 2模估计,数值实验验证了理论结果的正确性。

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  • Then we give the convergence and error estimates for two types of generalized iterations by means of cubic majorizing function in chapter four.

    第四章也利用三次优函数得到了两类一般迭代法的收敛性和误差估计。

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  • The existence and uniqueness of the solution to these problems with the use of FEM are proved and optimal error estimates in weighted L2-norm are given.

    本文讨论二维奇异非稳态问题的有限元方法,证明了弱解的存在唯一性,并给出有限元解的加权L2-模估计。

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  • A class of nonconforming finite elements are applied to hyperbolic equation with semidiscretization on anisotropic meshes, the optimal error estimates are derived.

    在各向异性条件下,讨论了双曲型方程的一类非协调有限元逼近,给出了半离散格式下的最优误差佑计。

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  • In this paper, a method is presented for solving non differentiable equations in Banach space. At the same time, we analysis its convergence and get error estimates.

    本文提出了一种解非线性不可微方程的迭代方法,分析了其收敛性并给出了误差估计,取得了很好的效果。

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  • The finite element methods of a class of singular linear and semilinear elliptic and parabolic problems are considered and the error estimates in weighted L2 norm are derived.

    考虑了二维奇异线性及半线性椭圆和抛物问题的有限元方法,给出加权L2 模的误差估计。

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  • In this paper, a new convergence theorem and error estimates for two types of generalized method are obtained by means of cubic major function, under the unified determination.

    该文在统一判定条件下,借助于三次优函数,给出了两类一般迭代法的不同于以前的收敛性和误差估。

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  • First, the probabilistic model of the rounding error in the computation of quaternions on a fixed point computer is established. Then, the probabilistic rounding error estimates are computed.

    首先,对于定点计算机上四元数计算的舍入误差建立了概率模型,然后对舍入误差进行概率估计。

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  • Using the critical estimates of parabolic type partial differential equation. we obtain the error estimates of price and optimal exercise boundary of American option in a jump-diffusion model.

    利用抛物型偏微分方程的极值原理,得到了带跳扩散模型下美式期权价格及最佳实施边界的误差估计。

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  • Our proof of the convergence is based on an asymptotic diffusion expansion and requires error estimates on a matched boundary layer approximation to the solution of the discrete-ordinate method.

    其收敛性的证明是依据其渐近扩散展开式,在边界层上得到的误差估计逼近其离散纵标方法的解。

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  • In this paper, we present a kind of symmetric modified finite volume element method for nonlinear parabolic problems, and give the optimal order energy norm error estimates for full discrete schemes.

    本文对一类非线性抛物型方程提出对称修正有限体积元方法,给出能量模最优阶误差估计,并证明了对称修正有限体积元方法的解与一般有限体积元方法的解之差是一个更高阶项。

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  • PMs get disappointed with their architects when they receive estimates that allow 20%, 50%, or even 100% margins for error.

    当PM接到的估算允许20%、50%,或甚至100%的错误差数时,他们会对架构师感到失望。

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  • Papademos said all estimates of potential writedowns are 'subject to a considerable margin of error.'

    帕帕·德莫斯说,对潜在减记的所有估计都可能有相当大的误差。

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  • Factoring risk into goals tends to be subjective and is best accomplished by increasing the variability of the estimates — in effect, by widening the "margin for error".

    通过增加评估的可变性,将风险分散到各个目标往往比较主观,也能很好地实现——事实上,是通过扩大“误差范围”。

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  • Such synergy estimates are almost always too optimistic, but that leaves a huge margin for error, particularly as the earnings multiples being paid look fairly modest-except in the case of Sun.

    这样总体预计总显得很乐观,但也很可能造成了很大的误差,尤其是跨国公司的盈利看上去很一般—除了太阳微电子公司。

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  • First, you can use a numerical search procedure to propose and evaluate different values of m and b, ultimately settling on estimates producing the least squared error.

    第一种方法,可以使用数值搜索过程设定不同的m和b值并对它们求值,最终决定产生最小方差的估计值。

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  • However, two-stage estimates of regression coefficients corresponding to these two estimates have approximate equal mean square error.

    对应于方差参数这两种估计的回归系数的两种两步估计,它们的均方误差大致相当。

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  • Ramesh Raskar: the World Health Organization estimates that over half a billion people have uncorrected refractive error, which is affecting their daily livelihood.

    拉梅什·拉斯卡尔:世界卫生组织推测,全球有5亿多人因患屈光不正而影响到日常生活。

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  • Using a least-squared-error criterion to determine the line of best fit involves finding estimates of m and b that minimize the squared error of prediction.

    使用最小方差法来确定最吻合的直线涉及寻找使预测方差最小的m和b的估计值。

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  • By generalizing the above results, the paper estimates the rounding error of matrix basic calculation.

    推广上述结果,对矩阵基本运算的舍入误差进行了估计。

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  • By generalizing the above results, the paper estimates the rounding error of matrix basic calculation.

    推广上述结果,对矩阵基本运算的舍入误差进行了估计。

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