The origin of equation (1) for the K0
mass |
The mass of the K0 is given by
the squares of its total energy
|
(1) |
We determine EK and
pK
from the energy and momentum of the π+
and π- pair. Therefore
|
(2) |
i.e. simple addition of the pion energies. The total momentum squared
(pK2)
can be calculated by applying the cosine rule to the triangle of vectors
shown below where p1
and p2
are the respective pion momenta.
Equivalent to...
Hence,
|
(3) |
so that,
|
(4) |
Expand this equation and rearrange.
Remember that,
|
(5) |
Show that,
|
(6) |
|
Close
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