英:[ˈkɔmpleks plein]
美:[kəmˈplɛks plen]
英:[ˈkɔmpleks plein]
美:[kəmˈplɛks plen]
复平面,复变量平面,高斯平面;
noun
a plane whose points are identified by means of complex numbersespecially: argand diagram
noun
a plane whose points are identified by means of complex numbersespecially: argand diagram
复平面
The first known use of complex plane was circa 1909
1 Points will bounce around the complex plane in certain ways.
2 These copies fill the entire upper half of the complex plane.
3 This was the name given to a particular kind of highly symmetric function — one that lives in a domain known as the upper half of the complex plane.
4 The complex plane is a way of graphing complex numbers, which have two parts: real and imaginary.
5 The result is a sequence of points that form elaborate fractal paths through the complex plane.
6 The two dynamical systems generated points on the same actual space, the complex plane.
7 The same process works in the complex plane for multiplication by a positive number: 3 times 2 + 2i = 6 + 6i.
8 The midpoint of two points on the complex plane is simply their mean.
9 Classical complex variable method is followed, but a new conformal mapping formula is proposed so that the exterior part of the parabolic crack is mapped into a unit circle.
采用了传统的复变函数保角映射法,给出了一个新的保角变换公式,从而将抛物线曲裂纹外的区域映射到一个复平面的单位圆内。
10 Therefore, on the complex plane, robust stability can be formulated by minimization of pseudospectra abscissa.
于是在复平面上, 鲁棒稳定性问题就转化为伪谱横坐标(伪谱最右端的横坐标值)最小的优化问题.