system of equations
方程组;联立方程;方程式组
2025-11-25 04:45 浏览次数 10
方程组;联立方程;方程式组
We consider the problem of solving the finite element system of equations coming from symmetric elliptic boundary value problems.
本文研究椭圆边值问题有限元方程的求解。
We cast these ranging measurements as a set of distance constraints, thus forming an over-determined system of equations suitable for non-linear least squares optimization.
我们将这些距离测量看作距离限制集,从而构成一个超定的系统方程,适用于最优非线性最小二乘。
Utilizing the related physical model, the linear system of equations solved for the three components of the amplitude of the arbitrary point on the test object may be derived.
利用有关的物理模型,便可导出求解被测物体上任一点的振幅的三个分量的线性方程组。
By the discretization of spatial variable in the equation, a third-order differential system of equations containing periodic time-varying coefficient is derived.
采用微分求积法对方程中的空间变量进行离散,得到仅含有时间变量的三阶周期系数微分方程组。
Contains a system of equations that describes the steady-state operation of a heat exchanger network.
包含描述一个换热器网络的稳态操作的方程序系统。
The contributive equation of discontinuous interface to the system of equations is derived and nonlinear iterative algorithms for simulating the contact state of a discontinuous interface are studied.
为此,推导了不连续面对整体平衡方程组的贡献方程,研究了模拟不连续面实际接触状态的非线性迭代算法。
An all-purpose algorithm, Monte Carlo algorithm, for solving linear and nonlinear system of equations was presented in this paper.
提出一种求解线性和非线性方程组的通用算法——蒙特卡罗算法。
Based on the partition of equivalent classes, the resolving of a linear system of equations and the calculation of the dual basis of the standard basis, three methodologies are presented.
基于等价类的划分、线性方程组的求解和标準基之对偶基的计算,提出了域元素分量代数表达式的三种求法。
From the point view of applications, the matrix element of the involved linear system of equations is an explicit expression without numerical integration.
从应用角度看就是最终线性方程组每一元素均为显式表达,没有数值积分。
Nevertheless, it requires solving system of equations with larger degree and determining the optimum structure of this model.
其优点是可选择少量的参数,公式简单,但需要求解较大阶数的方程组和确定模型的最优结构。
The KKT conditions of a nonlinear programming with linear inequality constrains can be transformed into a system of equations by NCP function. Then it is smoothed by Entropy smoothing function.
带不等式约束的非线性规划,其KKT条件可以通过NCP函数转化为一个非光滑的方程组,然后用熵光滑化函数光滑化,得到一个带参数的方程组。
The characteristic velocities and the compatibility relations along characteristics are derived from the system of equations for the motion of thin magnetic flux tubes.
从细磁通量管运动方程组导出了特征速度、特征线及其相容关系。
Then, as an example, the solution to the ill conditioned system of equations is also presented.
最后给出改善病态方程组的解的实例。