代数方程（algebraic equation的复数）

代数方程（algebraicequation的复数）

algebraic equation───[数]代数方程

algebraic notations───[数]代数算记法；[数]代数标记法

algebraic operations───[数]代数运算

algebraic functions───[数]代数函数

algebraic notation───[数]代数算记法；[数]代数标记法

algebraic function───[数]代数函数

algebraic operation───[数]代数运算

parametric equations───参数方程；含变量方程

integral equations───[数]积分方程

The paper puts forward pseudo linear transformation method for solving nonlinear algebraic equations.───[中英文摘要]作为非线性代数方程组消元的一种探索,提出了基于准线性的变换消元法.

After solving the system of linear algebraic equations, another problem is induced that requires revising this coefficient matrix in order to get a new system of equations.───在线性代数方程组已解出之后，另一个课题需要修改它的系数矩阵，从而得到一个新的方程组。

The GMRES method is used to solve the large non - symmetric sparse algebraic equations.───采用GMRES算法求解离散所得的大型 非 对称稀疏代数方程组.

The essential of solving the nonlinear structure is to solve nonlinear algebraic equations.───求解结构的非线性问题,其最终是求解一组非线性代数方程.

The research team found similar results in high school sophomores who practiced with the software that Wynn Haimer used, working to match algebraic equations with graphs.───研究团队在大学二年级学生中得到类似的结果，他们操作Wynn Haimer使用的软件，来把代数和图形匹配起来。

The coupled boundary integral equations and their reduced forms are deduced for hybrid mode problems, and these equations are discreted into a system of linear algebraic equations by moment method.───导出了关于混合模的耦合边界积分方程组及其退化形式，并用矩量法将之离散为齐次代数方程组，从而得波导的混合模传输常数；

This paper researches a class of singular biological economic model using the theories of differential - algebraic equations.───利用微分代数方程理论研究了一类广义生物经济模型.

Uses a reduced - Newton algorithm with a weak line search to solve set of non - linear algebraic equations.───使用简化的牛顿计算方法和弱队列搜索来解决一系列的非线性代数方程.

The three - parametric method is developed to solve large scale linear algebraic equations with periodic block - tridiagonal matrix.───建立了求解系数矩阵为周期块状三对角矩阵的大型线性代数方程组的三参数组方法.

We then obtain n - 2 linear algebraic equations for the n - 2 unknowns pi.

Then a similar intergrid transfer operator is given for the spaces of velocity, and the W-cycle multigrid method is presented for solving the algebraic equations.

Ritt-Wu's method of characteristic sets is an effective method to solve algebraic equations by computer, while one cannot get the multiplicity of an isolated solution by this method so far.

First, consider the problem of finding integer solutions of systems of algebraic equations with integer coefficients.

Finally the computational problem of such deformation is reduced to solve a set of nonlinear algebraic equations related to the strained configuration of the radial tire.

The second step deals with nonlinearity by solving nonlinear algebraic equations and satisfies constraint by desaturation.

The problem of solving large deflection plate by the variational method is changed into that of solving systems of cubic algebraic equations with multi-unknown quantities.

Somewhat more satisfactory would be to consider the algebraic numbers those complex numbers which are solutions of algebraic equations with integer coefficients.

Especially, this method offers an efficient parallel algorithm for solving tridiagonal linear systems of algebraic equations on multiprocessors (MIMD).