运用个体时点固定效应的面板数据模型,构建比横截面数据模型更为真实的行为方程,并与传统的区位因素进行比较分析。
Also, the paper use an individual-time fixed panel data model to build a more real acts equation than the cross section data model, and compare with traditional factors.
仅从研究方程本身很难得到该函数行为的任何想法。
It is very difficult to obtain any idea about the behavior of this function simply from studying the equation.
这幅图片展示了曼德尔勃特集合(Mandelbrot set)与离散混沌动力系统(logistic map)之间的一致性,这解释了复杂而无序的行为可以由简单的非线性动态方程序中得出。
This graph shows correspondence between the Mandelbrot set and the logistic map, which explains how complex, chaotic behavior can arise from simple non-linear dynamical equations.
After that, we'll move on to matter as a wave, and then the Schrodinger equation, which is actually a wave equation that describes the behavior of particles by taking into account the fact that matter also has these wave-like properties.
之后,我们会转移到物质,是一种波的话题和薛定谔方程,薛定谔方程是描述粒子,在考虑物质的波动性质后,的行为的方程。
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