线性方程组
- System of linear equations;linear system of equation;linear simultaneous equations
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通过测量反应产物Ru(bipy)32+的起始反应速率和平衡时的浓度,由建立的相关线性方程组计算出Ru3+和[RuNO]3+的浓度。
By measurement of the initial formation rate and the equilibrium concentration of the product Ru ( bipy ) 2 + 3 the concentrations of Ru3 + and 3 + were easily calculated by solving the linear simultaneous equations .
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矩阵函数在解线性方程组中的应用
An application of matrix function in finding the solution of linear simultaneous equations
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织构材料X射线应力分析的线性方程组
Simultaneous Linear Equations of X ray Stress Analysis for Textured Materials
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用E方法与高精度计算解线性方程组
Solving linear systems with e-method and high accuracy arithmetic
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用microsoftexcel求解线性方程组
Microsoft Excel Used for Finding solution to Linear Equations
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用Excel来演示解线性方程组的过程
Demonstrating the processes of solving the set of linear equations by Microsoft Excel
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用EXCEL求解结构力学中的线性方程组
Solving the Liner Equations in Structure Mechanics by EXCEL
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应用ABS算法求解一类不定线性方程组
ABS algorithms for solving certain system of indefinite equations
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求解这个k元线性方程组可得到X在此子空间内的一个最优解。
Solving the linearly equations with k unknown numbers , the optimal solution of X is obtained in the subspace .
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列扰动的线性方程组的ABS算法
On ABS Algorithms for Column Perturbed Linear Systems
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ABS方法解病态线性方程组
Application of ABS Methods to Solve an ⅲ & Conditioned Linear System of Equations
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对于n阶线性方程组的求解,阵列中有n(n+3)/2个处理单元,需3n&1个单位时间。
For solving linear system with n unknowns , n ( n + 3 ) / 2 processors and 3n-1 time units are needed .
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应用MATLAB求线性方程组的Cramer法则方法探讨
Probing the Methods of Cramer Principle of Linear Equations ' Solution By Using MATLAB
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同时给出一个求解线性方程组的逐次调整消元法(SuccessiveAdjustmentElimination&SAE)。
And a method is given , which is called Successive AdjustmentElimination ( SAE ) method of solving simultaneous linear equations .
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给出了当齐次线性方程组的系数矩阵是奇异H矩阵时的矩阵多分裂多参数松弛算法,并讨论其收敛性。
A general framework of matrix multi-splitting multi-parameter relaxation methods for solving system of linear equations for singular H-matrices set up in this paper . Its convergence is discussed .
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本文运用一种病态线性方程组的迭代法解出Tung方程。
The method of iteration suggested by Han is applied for solving Tung 's equation .
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本文成功地将机群计算应用到解决在电法勘探中使用有限元方法(FEM)时产生的大规模线性方程组问题。
This dissertation successfully used cluster computing for solving large-scale linear algebraic equations problems when the finite element method ( FEM ) is applied in electrical prospecting .
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求解大型对称线性方程组的循环收缩Lanczos算法
Restarted and Deflated Lanczos Algorithm for Solving Large Symmetric Systems
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Lanczos方法用于解大型稀疏复线性方程组的几个问题
Some problems in using Lanczos method to solve large sparse complex linear systems
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线性方程组的并行算法及在Transputer系统上的实现
A Parallel Algorithm of Solving Linear Equations and Implementation on Multitransputer Systems
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本文提出了新的电磁层析成象方法,其线性方程组与k无关,能用于传统方法无法应用的情况。
In this paper , a new EMT is presented , the linear system of equations of which is independent of K and can therefore work well where even the traditional technique failed .
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对称带状矩阵的并行Cholesky分解及相应线性方程组的并行计算
Parallel Cholesky Decomposition of Symmetric Banded Matrix and Parallel Computation of Symmetric Equations
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将求解亚定线性方程组的基本ABS算法进行修改,使之适用于求解超定线性方程组。在满足适当精度的要求下将问题进一步归结为求一超定线代数方程组的最优解。
It proposes a class of modified ABS algorithms for solving overdetermined linear system of equations . Then this problem is further reduced to an overdetermined linear system .
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利用广义逆AT(2),s的性质给出了求解约束线性方程组的斜投影法,并导出了与ABS算法类似的递推计算格式。
In this paper , an oblique projection method for solving restricted linear equations is given and its recursive form is the same as that in ABS algorithm .
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介绍应用线性方程组因子表解法辨识自回归动平均(ARMA)模型的方法。
The application of linear equation-set factor-table solution method to identificate the auto regressive moving average ( ARMA ) model is introduced .
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一个超定线性方程组的L1范数极小化算法
A new algorithm for minimizing l_ 1-norm to overdetermined linear equations
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为研究线性方程组的数值解,文章用直接解法、雅可比迭代法、高斯-赛德尔迭代法进行了近似计算,并给出在MATLAB中计算的程序。
To study numerical solution of the linear equations , the article presents direct method , Jacobi iterate method and Gauss-seidel iterate method to approximately calculate , and has given its process in MATLAB .
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Krylov子空间方法解线性方程组的并行性能分析及应用
Parallel Efficiency Analysis of Krylov subspace Methods for Large Sparse Linear Algebraic Systems and Application
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高阶DLMS型方法求解线性方程组
Higher Order DLMS-Type Method for Solving Liner Algebraic Equations
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应用这些结论还给出了rayS~-阵和rayS~-阵的图论特征刻画,及其他若干类特殊的复线性方程组的ray可解性条件。
As applications of these results , we also gave the graph theoretical characterizations of the ray S-matrices and ray S-matrices , and the ray solvable conditions on some other special classes of complex linear systems .