Trollfaz
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I have heard that the probability of an unstable nucleus decaying is always constant. Is there any way to change this probability?
The probability of nuclear decay is not always constant; it can be influenced by external factors such as electron density and nuclear excitation states. For instance, Beryllium-7's decay via electron capture is directly affected by the presence of electrons, while dysprosium-163 can beta decay when electrons are removed. The decay probability is governed by the Fermi Golden Rule, which relates to the Hamiltonian of the interaction and the phase space available for initial and final states. Changes in these conditions can significantly alter decay rates, as demonstrated in astrophysical contexts like supernovae.
PREREQUISITESNuclear physicists, astrophysicists, and researchers interested in the dynamics of nuclear decay and its applications in fields such as nuclear waste management and astrophysics.
Electron capture is called "decay", and the suppression of a decay via adding electrons is changing the decay as well.ORF said:A decay is spontaneous, and initially there is only the nucleus which is going to decay. If initially there was more than one nucleus, it's called "reaction" instead of "decay".
vanhees71 said:There's an extreme example of astrophysical relevance: A ##^{187}\text{Re}##
How else would you call it?ORF said:So, if you don't have external fields (or are negligible), and the nucleus is not affected by the chemical potential of electrons or other external particles, can the change of the nuclear statebe called "spontaneous decay"?
Thanks for finding this. It's pretty much exactly what I had in mind, up to and including applications to nuclear waste mitigation, except the author considers (far more relevant and feasible) electrons rather than muonic atoms.ORF said:@TeethWitener: it's an interesting question. I just found this,
https://arxiv.org/pdf/1509.09106.pdf
mfb said:I don't think it helps to spend too much time on defining words. Just use something that is clear.
That sounds quite trivial.ORF said:If this items are the same, the probability will be the same. If something changes, the probability changes.