• 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。

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  • 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。

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  • 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。

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  • 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。

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  • 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。

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  • 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。

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  • This paper pointed out that, auxiliary derivation can avoid the application of the system of linear equations, thus simplify the calculation process.

    本文将指出,辅以求导法可避免线性方程组的应用,从而将计算过程简化。

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  • The old methods about solving a system of linear equations all base on using the row's elementary operation to matrix of coefficients or augmented matrix.

    现有的关于线性方程组的解法,都是基于对系数阵或增广阵施行初等“行”变换。

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  • Row standard simplest form matrix is introduced, the traditional solution of system of linear equations is improved and the solution process is standardized.

    本文引进规范行最简形矩阵概念,改进了线性方程组的传统解法,并规范了解题过程。

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  • The judging methods of the vectors group related dependence from determinant values, rank of matrix, solution of system of linear equations etc were studied.

    将行列式的值、矩阵的秩、齐次线性方程组的解等知识运用于向量组线性相关性判定,归纳出六种判定向量组线性相关性的方法。

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  • This paper puts forward the row action method to solve a system of linear equations with partial determinate variables, and analyses the convergence of this method.

    给出含部分已定值变量的线性方程组的行处理法迭代解法,并分析算法的收敛性。

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  • The main advantage is that it can calculate sensitivities of all network outputs with respect to all network parameters by solving a system of linear equations only once.

    该方法的优点是它只要求解线性方程组一次,就可以算出所有网络输出对所有网络参数的灵敏度阵。

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  • The main advantage is that it can calculate sensitivities of all network outputs with respect to all network parameters by solving a system of linear equations only once.

    该方法的优点是它只要求解线性方程组一次,就可以算出所有网络输出对所有网络参数的灵敏度阵。

    youdao

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