Understanding of the physical quantity "angular velocity" and "wave vector" of

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An angular velocity ω=2π \cdot fomega = 2 pi[omega] = 2 [pi] / 2 [pi] = T · F, units of rad / s, where T is the period, f is the frequency.

Wave vector (wave vector) \underset{k}{\rightarrow}is the wave number (wave number) short vectors. I.e., the magnitude of the wave vector wavenumber k = 2π / λ, units of rad / m, where [lambda] is the wavelength.

I.e., the direction of wave vector direction of wave propagation.

Thus ω / k = c, where c is the wave velocity. Constant velocity, the angular velocity is proportional to the magnitude of the wave vector.

Guxing Bo back to the equation: \psi \left ( r,t \right )=A \cos \left ( \overrightarrow{k} \cdot \overrightarrow{r} - \omega t + \varphi \right)revealed that the number reflected wave is the spatial frequency of the wave, the angular velocity reflects the time-frequency waves. Know both, you know velocity.

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Origin blog.csdn.net/qiuchangyong/article/details/88831016