Changing the electroweak couplings of the top quark
Dear Experts,
Using MadGraph v3.2.0, I looked at the electroweak couplings of the top quark, namely in the ttgamma and ttZ vertices, as coded in the sm and loop_sm models. For instance, at LO, I find that the ttZ vertex is
-GC_50 * FFV2 + GC_58 * FFV5
while the ttgamma vertex is
GC_2 * FFV1
Looking up these couplings and Lorentz structures, and doing a bit of algebra, I'm able to recover the expected Lagrangians for the ttZ and ttgamma vertices. However, instead of relying on model parameters for the charge and weak isospin of the top quark (which could be set to a constant somewhere), the values of +2/3 and +1/2 are used implicitly in the definition of these GC couplings.
I have a few questions:
1) Is it by any means safe to make a copy of the sm UFO, create parameters to control the top's Q and T3, and assign new ttZ and ttgamma couplings that depend explicitly on these parameters? (with the intention of then varying these parameters through reweighting) I know that some EFT models come with additional operators that contribute to these vertices, but they also alter other vertices, and here I'm interested purely in the effects of Q and T3 on the tt+V cross section (inclusive and differential).
2) When doing the same investigation at NLO (with loop_sm), I find essentially the same structure than at LO, plus additional terms that are the same as the LO ones but that come with an extra factor called R2MixedFactor. What does this represent? The definition "-(G**2*
3) Still at NLO, I'm slightly surprised to not see any term accounting for the anomalous electric/magnetic dipole moments. For instance, arXiv:1404.1005 mentions (equation 2.5 and following paragraph) that one of these is O(1e-4) at NLO in ttZ. Is it simply neglected here, or hidden somewhere else?
Thanks for your help,
Baptiste.
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