- 更多网络例句与高斯消元相关的网络例句 [注：此内容来源于网络，仅供参考]
-
Through comparing the process of working out simple three-dimensional equation in "Jiu Zhang Suan Shu" with the elementary line transformation of augmented matrix,we got the conclusion that Gaussian elimination is a traditional method of china.
通过《九章算术》解三元一次方程组的过程与增广矩阵的初等行变换进行对照，得出高斯消元法是中国古法的结
-
In analysis of structure matrix, Gauss elimination method is often used to solve unknown displacement.
结构矩阵分析中，经常利用高斯消元法来求解未知位移，一般认为高斯消元仅为一种数学过程，而实际其包含着深刻的物理意义。
-
Using the three most commonly used fast algorithm: nonlinear iterative method, Gauss elimination and a new method of solution of linear equations!
详细说明：采用三种最常用的快速算法：非线性迭代法，高斯消元法和一中全新的解法解线性方程组！
-
The reason is that the complexity of the Gaussian elimination procedure involved in their methods is too high.
其原因在于他们方法中涉及的高斯消元过程的复杂度过高。
-
The simplest and most implemented method of solving linear systems is Gaussian elimination.
求解线性系统的最简单且容易实现的算法是高斯消元算法。
-
In MATLAB to achieve using Gaussian elimination method for solving linear equations!
详细说明：在MATLAB中实现用高斯消元法求解线性方程组！
-
LU decomposition is essentially a Gaussian elimination method expression.
详细说明： LU分解在本质上是高斯消元法的一种表达形式。
-
But by our geometric approach, we can overcome the drawback to get a set of basic closure equations directly without Gaussian elimination.
然而，我们的几何方法完全不涉及高斯消元，通过几何不变量直接得到一组基本方程，克服了这个问题。
-
This paper proves the advantages of triangular decomposition through compare triangular decomposition to Gaussian elimination .
通过把三角化分解法与高斯消元法进行比较，说明三角化分解法的优点。
-
It is found that the later is better than the former greatly, due to the fact that accurate solution by gaussian elimination is zero error. But zero error is ideal situation and it is difficult to reach in practice. So all we can do is to search an optimal solution under many restriction conditions, and the optimal can represent the solution of the question better.
咎其原因，高斯消元法是求解问题的精确解，而在实际生产科研工作中，这种理想状况是很难达到的，因此，遗传算法在多个约束条件下寻找当前最优解作为问题的解，才具有实际意义。
- 更多网络解释与高斯消元相关的网络解释 [注：此内容来源于网络，仅供参考]
-
divided difference：均差
第二节 拉格朗日(Lagrange)插值一、均差(Divided Difference)及其性质第二节 高斯(Gauss)消元法一、雅可比(Jacobi)迭代法第五节 高斯(Gauss)型求积公式一、欧拉(Euler)方法第三节 龙格一库塔(Runge-Kutta)法二、阿达姆斯(Adams)显式与隐式方法
-
Gaussian elimination method：高斯消去法
Gaussian elimination | 高斯消元 | Gaussian elimination method | 高斯消去法 | Gaussian equation | 高斯方程
-
Gaussian elimination：高斯消去法
1.1 高斯消去法解线性方程组 在直接方法中最主要的是高斯消去法 高斯消去法(Gaussian Elimination).它分为消元与回代两个过 高斯消去法程,消元过程将方程组化为一个等价的三角方程组,而回代过程则是解这个三角方程组.
-
Gaussian elimination：消去法
例如正弦函数法国数学家勒格兰芝(Lagrange)已解答了这问题,我们先写用高斯消去法(Gaussian elimination)解N元一次方程式非常方便,需要的乘法数目只要N3/3左右,用同一超速机,解32元方程式,不需2×1020年,可能只费千分之一秒!
-
Gaussian elimination：高斯消元
Gaussian doublet | 高斯型双合透镜 | Gaussian elimination | 高斯消元 | Gaussian elimination method | 高斯消去法
-
linear elliptic equation of higher order：高阶线性椭圆[型]方程
高阶线性双曲[型]方程|linear hyperbolic equation of higher order | 高阶线性椭圆[型]方程|linear elliptic equation of higher order | 高斯-若尔当消元法|Gauss-Jordan elimination
-
fundamental system of solutions：齐次线性方程组的基础解系
function 函数 | fundamental system of solutions 齐次线性方程组的基础解系 | Gauss elimination 高斯消元法