Dynamical relaxation in 2HDM models
Zygmunt Lalak, Adam Markiewicz

TL;DR
This paper investigates the dynamical relaxation mechanism in two Higgs doublet models (2HDM), exploring conditions for small electroweak vevs and the implications for hierarchy problem solutions without new observable physics.
Contribution
It derives explicit formulas for Higgs vevs in 2HDM during dynamical relaxation and analyzes conditions under which both vevs remain small or one dominates, highlighting the role of symmetries.
Findings
In general, both vevs cannot be small without fine-tuning or symmetries.
A constrained 2HDM can have vev differences proportional to the cutoff.
Relaxation is typically halted by the first doublet to gain a vev.
Abstract
The dynamical relaxation provides an interesting solution to the hierarchy problem in face of the missing signatures of any new physics in recent experiments. Through a dynamical process taking place in the inflationary phase of the universe it manages to achieve a small electroweak scale without introducing new states observable in current experiments. Appropriate approximation makes it possible to derive an explicit formula for the final vevs in the double-scanning scenario extended to the two Higgs doublet models (2HDM). Analysis of the relaxation in 2HDM indicates, that in a general case it is impossible to keep vevs of both scalars small, unless fine-tuning is present or additional symmetries are cast upon the Lagrangian. Within the slightly constrained variant of 2HDM, where odd powers of the fields' expectation values are not present (which can be easily enforced by requiring…
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