采用紧束缚能带理论,利用所提出的考虑卷曲效应的紧束缚能量哈密顿量,建立了公度双壁碳纳米管(DWNT)的能带结构模型;
The band structure model of commensurate double-walled carbon nanotube (DWNT) was built by using tight-binding Hamiltonian with curvature effect included.
光迎面而来,它想冲破权力结构,释放出被束缚的能量。
Light is confronting. It wants to break structures of power and set the imprisoned energies free.
所以这个系统能量为0,因为,电子不再受束缚了,它自由了。
And so the energy is zero because the electron is no longer bound. It is free.
If we have a higher z effective, it's pulled in tighter, we have to put in more energy in order to eject an electron, so it turns out that that's why case 2 is actually the lowest energy that we need to put in.
而如果有效核电量更高,原子核的束缚也就更紧,我们不得不输入更多的能量来打出一个电子,这就是第二种情况,所需要输入的,能量更少的原因。
All the energies are negative because it is a bound system. I start up here with n equals one.
所有能量级都是负数,因为它是一个束缚系统,在这里我从n等于1讲起。
So, if we want to go from that stable state to that less stable state, we need to put in a certain amount of energy to our system, that difference between the free electron and the electron bound to the metal.
所以,如果我们想使电子,从稳态到达不够稳定的状态,我们需要引入一定数量的,能量到系统中,即自由电子和束缚于金属的,电子的能量差。
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