B Input Energy of Radioactive Decays

A M
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We know that nuclear fusion doesn't occur under normal conditions (e.g. in a helium balloon).
Because for the fusion of even the lightest elements (like hydrogen isotopes), fairly high energy is needed to 'break' the electrostatic repulsion barrier; although the released energy might be much higher.
But how about some radioactive decays? (α, SF, CD, ...)
Don't we need energy to to separate some nucleons of a radioactive nucleus?
 
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Yes, decays also need to overcome an energy barrier. This is done through quantum mechanical tunneling through the energy barrier. The difference in relation to fusion is that you only have a single radioactive particle and even a small probability per time of decaying will eventually lead to a decay. For fusion, the particles also need to meet up and when they do they have a single chance of tunneling through the energy barrier with very low proability.
 
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Orodruin said:
Yes, decays also need to overcome an energy barrier.
Would you please explain a little more?
 
For example of tunnelling where it is electrons that tunnel: we can observe both field emission and photoelectric effect. There is a definite energy barrier (as demonstrated by photoelectric effect) and yet electrons do have a small chance of getting through without any additional energy (as shown by field emission).
 
Orodruin said:
Yes, decays also need to overcome an energy barrier. This is done through quantum mechanical tunneling through the energy barrier. The difference in relation to fusion is that you only have a single radioactive particle and even a small probability per time of decaying will eventually lead to a decay.
What does this probability come from? The higher energy they need to overcome that barrier or sth more complicated?
 
Yes. We had this discussion and even a graph for alpha decays in the previous thread. The energy released is not directly the same as the energy barrier but the two are closely linked.
 
Thank you for the reply, but I haven't quite understood.
What if the nuclei were in a situation without that amount of energy available? The decay wouldn't occur?
 
A M said:
Thank you for the reply, but I haven't quite understood.
What if the nuclei were in a situation without that amount of energy available? The decay wouldn't occur?
Yes it would. It is quantum tunnelling. In quantum mechanics a particle can pass an energy barrier that it classically would not be able to.
 
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