The thesis presents some further work of iterative methods for linear and fuzzy linear systems.
论文对线性和模糊线性系统的迭代法做了一些研究。
参考来源 - 线性与模糊线性系统求解的块迭代方法This requires us to investigate the numerical methods for systems of fuzzy linear equations. When the numbers of variables become much greater, iterative methods will be considered as first choices.
这就需要我们对模糊线性系统的求解进行研究,当变量的个数非常多时,对迭代方法的研究就显得很必要了。
参考来源 - 线性与模糊线性系统求解的块迭代方法For a rather long time, many authors have been using Ishikawa and Mann iterative methods for computing solutions to nonlinear operator equations which are the fixed points of nonlinear operators.
长期以来，许多作者用Ishikawa和Mann迭代算法去逼近非线性算子方程的解即非线性算子的不动点。
参考来源 - 非线性算子方程解的迭代算法·2,447,543篇论文数据，部分数据来源于NoteExpress
Thus it is very important and necessary to study iterative methods.
因此迭代法的研究是非常重要和必要的。
Conjugate gradient methods are important iterative methods for solving optimization problems.
共轭梯度法是求解最优化问题的一类有效算法。
In the iterative methods, the final destination node is determined through several iteration steps.
迭代的方法通过几个迭代步骤确定最终目标节点。
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