The expression of relative distortion based on even-power series of a radial radius is commonly used in camera calibration.

基于径向半径偶次幂级数的相对畸变表达式在相机校准中被广泛地采用。

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For example, when we're talking about radial probability distributions, the most probable radius is closer into the nucleus than it is for the s orbital.

举例来说当我们讨论径向概率分布时，距离原子核最可能的半径是，比s轨道半径，更近的可以离原子核有多近。

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The results reveal different rules about bubble radius versus time and radial speed versus time because of different hypothesis in water state.

由于假设水具有不同的状态，求解得出了气泡半径及径向速度随时间变化的规律。

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We can graph out what this is where we're graphing the radial probability density as a function of the radius.

我们可以，画出它来,这是径向概率密度,作为半径的一个函数图。

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So if we superimpose our radial probability distribution onto the Bohr radius, we see it's much more complicated than just having a discreet radius.

为波尔半径,这其实比分立的轨道,要复杂很多，我们可以有任何的半径,但有些半径的概率。

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So what we're graphing here is the radius as a function of radial probability.

我们要画的是径向概率,作为半径的函数分布。

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