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COM vs Lab Total energy discrepency |
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| Oct26-07, 02:46 PM | #1 |
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COM vs Lab Total energy discrepency
I am reading from the book, "Nuclear Reactor Theory", by Lamarsh. I have run across an idea that I am struggling to understand:
It states that for a neutron that scatters elastically with a nucleus, the Energy in the Center of Mass (COM) frame of reference will always be slightly less than the total energy in the lab frame of reference. For some reason I don't like this. Sure I can follow the mathematics and the explanation, but it doesn't seem right that the total energy would be the same. When I contacted my professor about this, he indicated that this is merely a classical idea. However, for some reason, this just doesn't jive with what I think should be going on. Anybody have any conceptual explanations on why this is true? Thanks |
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| Oct26-07, 03:06 PM | #2 |
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Relativistic energy of any system in any reference frame is given by
[tex] E = \sqrt{M^2c^4 + \mathbf{P}^2c^2} [/tex]................(1) where [itex] \mathbf{P} [/itex] is the total momentum and [itex] M [/itex] is the rest mass, which is independent on the reference frame. In the center-of-mass frame the total momentum is zero, so the energy is [itex] E = Mc^2 [/itex], which is lower than in any other reference frame (where the total momentum is non-zero). So, the reason for the excess energy in the lab frame is the fact that the system (neutron + nucleus) has a non-zero momentum. Eugene. |
| Oct26-07, 03:14 PM | #3 |
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(Looks like Eugene already answered.) |
| Oct26-07, 03:20 PM | #4 |
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COM vs Lab Total energy discrepencyI apologize for the stupid question. I appreciate your responses. |
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