Topological Defects in the Georgi-Machacek Model
Chandrasekhar Chatterjee, Masafumi Kurachi, Muneto Nitta

TL;DR
This paper investigates topological defects like domain walls and vortices in the Georgi-Machacek model, revealing stable non-Abelian structures and their potential cosmological implications.
Contribution
It demonstrates the existence of topologically stable non-Abelian defects in the model and analyzes their properties under different symmetry-breaking conditions.
Findings
Existence of non-Abelian domain walls and vortices in the model.
Vortices become topologically stable Z-strings when U(1)_Y coupling is included.
Domain walls can decay via quantum tunneling, producing detectable gravitational waves.
Abstract
We study topological defects in the Georgi-Machacek model in a hierarchical symmetry breaking in which extra triplets acquire vacuum expectation values before the doublet. We find a possibility of topologically stable non-Abelian domain walls and non-Abelian flux tubes (vortices) in this model. In the limit of the vanishing gauge coupling in which the custodial symmetry becomes exact, the presence of a vortex spontaneously breaks the custodial symmetry, giving rise to Nambu-Goldstone (NG) modes localized around the vortex corresponding to non-Abelian fluxes. Vortices are continuously degenerated by these degrees of freedom, thereby called non-Abelian. By taking into account the gauge coupling, the custodial symmetry is explicitly broken, the NG modes are lifted, and all non-Abelian vortices fall into a topologically stable -string. This is in…
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