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1)  multilevel iteration method
多层迭代方法
2)  multisplitting iterative method
多分裂迭代方法
1.
A new equivalent deformation is set up and a class of multiparameters par-allel multisplitting iterative methods is proposed which possesses the function of parallel computation.
本文建立了一种求解大型线性最小二乘问题的新的等价变形,并由此提出了一类具有并行计算功能的多个参数的并行多分裂迭代方法,这类方法不需任何矩阵的求逆运算,亦不会破坏矩阵的稀疏性,并排除了引起矩阵病态的不利因素,从而使所论方法取得了很好的收敛性。
3)  multilayer algorithm
多层迭代
4)  iterative methods
迭代方法
1.
And we will give the iterative methods for computing the weighted α β generalized inverse and the sufficient and necessary conditions are obtained.
然后又得到了几个计算该加权α β广义逆的迭代方法。
5)  iterative method
迭代方法
1.
Without any functional expansions, accurate orientational distribution functions are obtained by using a newly iterative method to solve the equation of equilibrium state.
不用任何函数展开,通过迭代方法求解平衡态方程,得到精确的取向分布函数。
2.
By means of iterative method,the existence and convergence of the solutions are showed in case Ais invertible.
给出了当矩阵A奇异时,正定解X的最大特征值为1;利用迭代方法讨论了A非奇异时,解X的存在性和收敛
3.
In respect to the shortest path problem of the weighed direct graph,the iterative method of minimum algebra is established.
对有向赋权图的最短路问题建立了极小代数下的迭代方法。
6)  iteration method
迭代方法
1.
A solution of a sort special matrix equation by iteration method;
用迭代方法解一类特殊的矩阵方程
2.
In this paper we present a new iteration method with high accuracy for solving nonlinear equations, This method has not only 5-order convergence but also avoids the operation of derivatives.
给出了一种新的求解非线性方程的迭代方法,该算法至少是5阶收敛且不用计算导数,具有收敛速度快,计算精度高的特点。
3.
The existence and uniqueness of the solution to the equation x=A(x,…,x) is studied in weaker condition by using the cones theory and iteration method.
利用锥理论与迭代方法,在较弱的条件下证明了非线性算子方程x=A(x,x,…,x)解的存在性与唯一性。
补充资料:层层迭迭
1.见"层层迭迭"。
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