How does one write the standard model Lagrangian in other smaller Lagrangian counterparts? Before electroweak symmetry breaking by the Higgs Mechanism:
$L_{EW} = L_{g} + L_{f} + L_{h} + L_{y}$
Where
$ L_{g} $ describes the interaction between the three W particles and the B particle.
$ L_{g} = -W_{a}^{\muν}W_{\muν}^{a}/4 - B^{\muν}B_{\muν}/4$
$ L_{f} $ is the kinetic term for the Standard Model fermions.
$ L_{h} $ is the Higgs Field Lagrangian.
$ L_{y} $ gives the Yukawa interaction that generates fermion masses after the Higgs acquires a vacuum expectation value.
After electroweak symmetry breaking by Higgs mechanism:
$L_{EW} = L_{K} + L_{N} + L_{C} + L_{H} + L_{HV} + L_{WWV} + L_{WWVV} + L_{Y}$
What the terms mean can be obtained by a simple Google Search, as I will not list them out here.
My question is therefore this:
$ L_{SM} = \space???$
It consists of
How do I express these terms in their respective shorthand form? The first term $ -B^{\muν}B_{\muν}/4 $ happens to be the 2nd half of $ L_{g} $, so it is well understood if it was represented as $L_{U1}$?
How about the rest?
