探讨了吴消元法应用于实际大系统的过程中出现的问题和解决方法。
And some solutions to the occurred problems are presented when Wu's method is applied to a real power system.
用这种方法和吴消元法，得到一类反应扩散方程的许多显式和精确行波解。
Some explicit and exact solutions to nonlinear evolution equations were obtained by the (improved) method.
本文研究了通过消元法将一个关系模式化成与之具有相同候选关键字的一组简单关系模式的理论和方法。
In this paper, the theories and methods to simplify the relation schema with keeping equal candidate keys by successive elimination technologies are given.
基于多处理机平台TMS32 0C80 （C80 ） ，提出并行矩阵乘法和并行高斯约当消元法。
On the basis of the multiprocessor platform, TMS320C80's programmable structure, the parallel matrix multiplication and parallel Gauss Jordan elimination algorithms are introduced.
特别是在大规模数据的处理上，对原有的高斯消元法解方程进行了改进，在很大程度上提高了系统处理数据的速度。
Particularly in large-scale data processing to the original Gauss wave million for the improvement of law-equation in a significant way to enhancing the speed of data processing systems.
通过运用吴消元法求解电力系统潮流方程，求得了全部实域精确解，同时避免了因以数值迭代方法求解出现雅可比矩阵奇异的现象。
By using Wu s method, all the precise solutions of power flow equations are worked out without encountering the numerical difficulty of ill-condition.
三角剖分是有限元网格划分的重要工具之一。本文将这一方法应用于装配图的消隐之中，并介绍其原理及实现步骤。
Triangulation is an important way of finite element mesh generation. In this paper, this way is introduced into hiding assembly drawing, the relating theory and steps are also discussed.
三角剖分是有限元网格划分的重要工具之一。本文将这一方法应用于装配图的消隐之中，并介绍其原理及实现步骤。
Triangulation is an important way of finite element mesh generation. In this paper, this way is introduced into hiding assembly drawing, the relating theory and steps are also discussed.
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