1) Quantization electron orbit
量子化电子轨道
2) valence electron orbit energy
价电子轨道能量
1.
Correlativity between the topological index ~mE of valence electron orbit energy and the acidity of inorganic hydrides
价电子轨道能量指数~mE与无机氢化物酸性的相关性
2.
The point value δi of Randic topological index was modified and topological index mE of valence electron orbit energy was thereby formed for predicting physicochemical properties of inorganic compounds.
为了预测无机物的一些理化性质,修改了Randic拓扑指数的点价值δi,构建了价电子轨道能量拓扑指 数mE。
3.
Using the valence electron orbit energy (E i) and number of valence electron shell (n i), a new connectivity topological index (mV) was proposed from δ i.
利用价电子轨道能量Ei和价电子层数ni,构建了新的原子点价δi,由点价δi构建连接性拓扑指数mV。
3) quantized elliptical orbit
量子化椭圆轨道
1.
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.
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。
4) quantum path
量子轨道
补充资料：单量子阱(见量子阱)
单量子阱(见量子阱)
single quantum well
单且子阱sillgle quantum well见量子阱。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条