Is Electron Mass Increased by Electromagnetic Coupling Like by Higgs Coupling?

johne1618
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Would electromagnetic coupling between an electron with charge e and an electromagnetic field with scalar potential V_em add to its mass in the same way as its coupling to the scalar Higgs field?

i.e.

mass_electron = g V_Higgs + e V_em

Somewhere I got the picture that a left-handed massless electron state is flipped to a right-handed one and vice-versa each time it interacts with the Higgs field. The electron mass/energy is then given by hbar times the frequency of this flipping. I don't know if this is right. If it is then perhaps the same flipping behaviour (excuse my language!) can occur due to interactions with photons in an electromagnetic field.
 
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johne1618 said:
Would electromagnetic coupling between an electron with charge e and an electromagnetic field with scalar potential V_em add to its mass in the same way as its coupling to the scalar Higgs field?

i.e.

mass_electron = g V_Higgs + e V_em

There's a crucial difference.

The electromagnetic field A^\mu is a vector field and V_em is the time component
of this vector. The value of V_em is different in different reference frames.

The Higgs field however is (must be) a true Lorentz scalar and its value is the
same in all reference frames.


Hans.
 
johne1618, Regarding the flipping.. in the massless case, right-handed and left-handed fermions are completely independent of each other. But if a mass term is present in the Lagrangian it couples them together: L = m (eLeR + eReL). This is true regardless of whether the mass comes from the Higgs field or is put in by hand. You shouldn't think of this as a repeated "flipping".. there is no time dependence involved.
 
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