The Linpack benchmark is designed to solve a large number of dense linear equations.
Linpack基准设计用来求解大规模稠密线性方程。
Meschach was designed to solve systems of dense or sparse linear equations, compute eigenvalues and eigenvectors, and solve least squares problems, among other things.
Meschach可以解稠密或稀疏线性方程组、计算特征值和特征向量和解最小平方问题，另外还有其它功能。
In this paper, a hybrid optical-digital system is presented to solve a set of linear equations in iterative fashion.
本文提出一种用于迭代法求解线性方程组的光电混合系统。
These equations are interval linear equations.
该控制方程是线性区间方程组。
The block iteration method is used in solving these linear equations.
采用收敛速度快的块迭代法解代数方程组。
Such steps mean the simultaneous solution of either two linear equations.
这样的步骤意味着同时求解两个线性方程。
A paralleling solver to the linear equations in net environment is realized.
实现了一个在网络环境下求解线性方程组的并行求解器。
Large sparse system of linear equations are solved by sparse matrix methods.
利用稀疏矩阵技术求解大型稀疏线性方程组。
PCG is used to solve the linear equations, boosting the ability for morbid equations.
在线性方程组求解的过程中采用了PCG法，增强了对病态方程组的求解能力。
Of course, these methods can also be used to solve other systems of linear equations.
当然，此种方法还可以用来求解其它一些方程组。
Several lectures are devoted to solving non-linear equations, including root finding.
另外也有几堂课用来求解非线性方程式，包括求根；
A paralleling solver to the linear equations in multiprocessor environment is realized.
实现了一个在多处理机环境下线性方程组的并行求解器。
The method to solve linear equations is described and some examples of computerization are given.
叙述了解线性方程组的方法，并给出几个用计算机处理的算例。
Swiss mathematician who is known today for Cramer's rule for solving a system of linear equations.
瑞士数学家，因解线性方程组的克莱姆法则而为今人所知。
This paper discussed a new solution to homogeneous linear equations, hiding basic solutions in a matrix.
本文讨论用矩阵的初等变换求得基础解系的另一种方法，使基础解系隐含在一个矩阵之中。
Newton Raphson method is used to solve the non linear equations piloted in displacements or in arc length.
非线性方程采用位移引导或弧长引导的牛顿-拉夫森增量迭代法求解。
Several properties about matrix with consistent perturbation are studied and applied into linear equations.
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。
This paper discusses parallel direct methods for large scale sparse linear equations come from CFD problems.
讨论了由CFD问题得到的大型稀疏线性方程组的并行直接法求解问题。
Approximate solutions for the coupled non-linear equations are obtained for the velocity and the temperature.
求得了速度和温度的耦合非线性方程组的近似解。
In this paper, a parallel iterative algorithm for linear equations is given by approximating inverse of a matrix.
文章利用近似逆矩阵构造了一类求解线性方程组的并行迭代算法。
Algebra is stepping up: Prepare for linear equations and inequalities, and systems of equations in two variables.
代数的比重则会增加，考生要在线性方程、不等式、二元方程等方面做好准备。
With the help of auxiliary variables or plane, a graphical solution for homogeneous linear equations is presented.
借助于辅助变量，或辅助平面，提出了齐次线性方程组的图解法。
The inverse problems are researched on linear transformation, system of linear equations, diagonalizing of matrix, and so on.
本文就线性代数中几个重要知识点：线性变换、线性方程组的解、矩阵对角化等的逆向问题进行研究。
Analyzing inverse DFT, we obtained a system of linear equations, whose solution can be taken as the spectrum of the data series.
通过对离散傅立叶逆变换的分析，我们得到一个线性方程组，它的解可以作为序列的谱。
Kepler s equations can be solved with the gradual approach, which can be further extended to the solution of the non-linear equations.
求解开普勒方程可用逐次逼近法，这种方法还可推广到非线性方程的求解问题中。
This paper deals with the system of linear equations with matrix variables and gives the sufficient and necessary condition of consistency.
本文讨论以矩阵为变量的线性方程组，给出相容性的充要条件。
Since it is an inverse problem, numerical techniques, such as discretization of the integral into a system of linear equations, are necessary.
由于这是一个反问题，一些数字技术比如将积分离散化为一个线性方程组是必需的。
Linear distortion model is used and distortion coefficients are obtained by resolving over-determined linear equations and least square method.
采用线性畸变模型，由最小二乘法解线性方程组得到摄像系统畸变模型的畸变系数。
Linear distortion model is used and distortion coefficients are obtained by resolving over-determined linear equations and least square method.
采用线性畸变模型，由最小二乘法解线性方程组得到摄像系统畸变模型的畸变系数。
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