基于常用的求解复函数方程根的算法,进行研究探讨。
This thesis deals with the research of algorithm which is applied to finding roots of complex functional equation.
通过分析相应特征方程根的性质,给出系统稳定的一个充分条件。
By studying the properties of roots for the corresponding characteristic equation, the sufficient conditions under which the equation is stable are given.
提出了一个新的迭代公式,用此公式求解非线性方程根收敛速度快,且绝对收敛。
This paper presents a new iterative formula by which the solution of nonlinear equation had rapid and absolute convergence.
They are going to accompany particles surely as every quadratic equation has two solutions.
他们是成对的粒子,正如每个二次方程都有两个根一样
He was trying to describe electrons, but the theory said there are two roots in the quadratic equation and the second root is mathematically as interesting as the first one.
他当时只是想去描述电子,但是数学理论告诉我们,二次方程有两个根,而第二个根在数学上和第一个根一样有趣
Looking for the root of this equation.
也就是求这个方程式的根。
应用推荐