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R4

From IFPA wiki
  1. Show that in the Glashow model photons couple equally to left-handed and right-handed electrons, and do not couple to electron neutrinos.
  2. Consider [math]\displaystyle{ SU(2)\otimes U(1) }[/math] breaking by a scalar field with a v.e.v. (v,0) instead of (0,v). What are the consequences?
  3. Let [math]\displaystyle{ \phi_1 }[/math] and [math]\displaystyle{ \phi_2 }[/math] be two scalar fields. One defines [math]\displaystyle{ \chi_1=(c\phi_1+s\phi_2) }[/math] as a new field. What will the algebra be for its creation and annihilation operators? Same question for fermions.
  4. Show that the SU(3) breakings mentioned in lecture lead to gauge boson masses [math]\displaystyle{ 3gv^2\ (SU(3)\to SU(2)\otimes U(1)) }[/math] or [math]\displaystyle{ \sqrt{2g} v }[/math] and [math]\displaystyle{ \sqrt{g} v \ (SU(3)\to U(1)\otimes U(1)). }[/math])

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