... quantization 量子化 quantization condition 量子化条件 quantized oscillator 量子化振子 ...
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他不是求助于量子化条件,而是他得到了一个量子化条件。
He did not invoke the quantum condition, but he gets to the quantum condition.
利用平方反比引力给出的关系式和索末菲量子化条件推导出类氢原子的椭圆轨道和能量。
The energy and the elliptical orbit of the electron in hydrogen-like atom are derived from formula inverse square attraction and Sommerfeld's quantized conditions.
从比耐公式出发,结合玻尔———索末菲量子化条件,对类氢原子电子的量子化椭圆轨道,给出了一个简化的推导,并在此基础上,对轨道的稳定性进行进一步的讨论。
A quantized elliptical orbit of electron in hydrogen_like atom is concisely derived from Binet equation with the aid of Bohr_Sommerfeld s quantized condition.
You see, the quantum condition, by putting quantization into the moangular mentum it is propagated through the entire system. Orbit dimensions are quantized.
你们看,量子条件,通过把,角动量量子化,它就能在这个系统中进行传播,同时轨道大小也被量子化。
Bohr expressed the quantum condition by the angular momentum, quantum condition in the following manner.
波尔阐明了他的量子理条件,通过角动量,和以下的量子条件进行量子化。
He did not invoke the quantum condition, but he gets to the quantum condition.
他不是求助于量子化条件,而是他得到了一个量子化条件。
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