The calculation of error bounds is also a feature of the phone application itself.
计算错误边界也是这个手机程序的一个特性。
Optimal error bounds for one example are proved.
本文并就一个例子证明了最优的误差上界。
In Chapter 3, some error bounds estimations of the projected gradient methods are obtained.
第三章研究了投影梯度方法的误差界估计。
In a general way, semantic compression belongs to the lossy compression, and grants the prescribed error bounds.
语义压缩一般属于有损压缩，即允许一定的误差存在。
Using the error bounds, we give a condition for convergence of the sequence of iterates generated by projected gradient methods.
最后，通过这些误差界，我们给出了由投影梯度方法产生的迭代序列收敛的条件。
This article deals with error bounds for linear congruential sequences and vectors which are used as pseudorandom Numbers and vectors of uniform distribution.
采用关于网格理论的方法，对线性同余序列及向量列在其作为伪随机序列模拟均匀分布时的偏差加以讨论并给出估计。
Chapter 1 is the introduction of this paper, which introduces the the projected gradient method, the error bounds estimation and the main results obtained in this paper.
第一章是绪论部分。简要介绍了投影梯度方法，误差界估计以及本文的主要工作。
In this paper the causes of errors, the error bounds and the action regions of errors in the moment method are analysized in detail. Some improvements on the accuracy of moment Solution are proposed.
本文对矩量法的误差来源、误差界以及误差的主要作用范围进行了较全面的分析，并据此提出了若干提高准确度的改进措施。
Several properties about matrix with consistent perturbation are studied and applied into linear equations. Error bounds with the solution perturbation are given.
研究了矩阵列（行）一致扰动的几个性质，并应用于线性方程组。给出了线性方程组系数矩阵一致扰动下解的相对误差界。
Several properties about matrix with consistent perturbation are studied and applied into linear equations. Error bounds with the solution perturbation are given.
研究了矩阵列（行）一致扰动的几个性质，并应用于线性方程组。给出了线性方程组系数矩阵一致扰动下解的相对误差界。
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