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Momentum of an electron |
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| Nov22-12, 08:58 AM | #1 |
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Momentum of an electron
When finding the momentum of an electron, would you use p=mγv or p=h/λ? It is a massive particle, so which one would you use?
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| Nov22-12, 09:05 AM | #2 |
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Zz. |
| Nov22-12, 09:09 AM | #3 |
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Well what is the difference? And, which equation is for which case?
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| Nov22-12, 09:13 AM | #4 |
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Momentum of an electron
One is a free particle and can be accurately described by classical physics. The other is a quantum mechanical situation.
Zz. |
| Nov25-12, 05:24 PM | #5 |
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Recognitions:
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[tex]p=mv\gamma[/tex] in any context. [tex]\lambda=h/p[/tex] for the wave function of an electron.
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| Nov25-12, 08:36 PM | #6 |
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Delends on the hamiltonian of the system, and there really exist no momentum eigenstates in reality, since they cannot be normalized.
If the above made no sense to you, the electron's momentum depends on the potential it is in, and even then you can only calculate the probability distribution, a momentum eigen state is not a physical state |
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