Physics Asked on January 20, 2021
In the following article the mixing angle of the neutrinos is given by:
$$sin^2 2theta = frac{mu^2}{mu^2 +[cGamma_alpha E /M +M/2]^2} tag{1}$$
where $mu$ represents the Dirac mass , M represents the Majorana mass for the right-handed components and $Gamma$ represents the collision rate .
But I was told that for neutrinos, based on a see-saw type I mechanism, and on the mass matrix the following is true :
$$mu^2 = sin^2 (theta) m^2_s tag{2}$$
What is the difference between these two? Is one of them in the vacuum and the other one not?
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