$WWV$ $(V=\gamma,Z)$ vertex in the Georgi-Machacek model
M. A. Arroyo-Ure\~na, G. Hern\'andez-Tom\'e, G. Tavares-Velasco

TL;DR
This paper calculates one-loop corrections to the $WWV$ vertex form factors in the Georgi-Machacek model, revealing new scalar contributions and their potential experimental significance.
Contribution
It provides the first detailed expressions for scalar-induced form factor corrections in the GMM, including the unique $H_5^ op W^ op Z$ vertex effects.
Findings
Largest contributions from nondegenerate scalar pairs in loops.
Form factors reach up to $a=g^2/(96\\pi^2)$ for certain parameters.
New $H_5^ op W^ op Z$ vertex effects are predicted.
Abstract
The CP-even static form factors and () associated with the vertex are studied in the context of the Georgi-Machacek model (GMM), which predicts nine new scalar bosons accommodated in a singlet, a triplet and a fiveplet. General expressions for the one-loop contributions to and arising from neutral, singly and doubly charged scalar bosons are obtained in terms of both parametric integrals and Passarino-Veltman scalar functions, which can be numerically evaluated. It is found that the GMM yields 15 (28) distinct contributions to and ( and ), though several of them are naturally suppressed. A numerical analysis is done in the region of parameter space still consistent with current experimental data and it is found that the largest…
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