Speaker
Description
Summary
I will first describe a framework for constructing gauge invariant low-energy effective theories that allow for modified higgs couplings to both Standard Model and exotic spin-1 states, and also allow for a complete range of vector cubic and quartic self-interactions consistent with U(1)EM. I will discuss the classes of actions we consider, and then characterize the most general self-interactions of the vector fields with each other and with the higgs, under the constraint that all interactions be gauge invariant. Then I will review the relevant Feynman rules in a generic framework, and outline our parameterization for the one-loop amplitudes.
Later I shall construct an explicit model which contains composite scalar resonance in the spectrum. As an example of the interactions of the mass and kinetic eigenstates, I will discuss the derived the Feynman rules relevant for a calculation of the $h \to Z \gamma ( \gamma \gamma)$ amplitudes. Then I will explore the decay rates over the parameter space of the model, paying particular attention to correlations between the tree-level contribution to the S-parameter, the $h \gamma \gamma$ rate, and the $h \to Z \gamma$ rate as these are of especial interest in these types of effective theories. I will also talk about the tree level contributions to the $hZ \gamma$ and $h \gamma \gamma$ couplings inherited from strong coupling effects. Then I shall conclude.
This talk is based on PhysRevD.89.035014 (arXiv link)