Higgs Inflation Model with Small Non-Minimal Coupling Constant
Alexander B. Kaganovich

TL;DR
This paper explores a Higgs inflation model within the Two-Measure Theory framework, showing how a small non-minimal coupling constant influences inflation dynamics, effective potential, and symmetry breaking, aligning with observational data.
Contribution
It introduces a novel Higgs inflation model with a small non-minimal coupling in the TMT framework, detailing the effective potential and inflationary dynamics consistent with CMB observations.
Findings
Effective potential depends on ff and ff hanges sign after inflation
For ff=1/6, ff \u2264 10^{-11} to match CMB data
Post-inflation, ff increases by 10 orders of magnitude, enabling symmetry breaking
Abstract
The Higgs sector of the Two-Measure Theory (TMT) extension of the electroweak SM (TMSM) is studied in the context of cosmology, where the only non-zero component \varphi(t) of the cosmologically averaged Higgs field plays the role of the inflaton. The self-consistency of the system of equations has the form of an algebraic constraint defining the scalar \zeta equal to the ratio of two volume measures, as a function of \varphi. The \zeta is present in all equations of motion and has a significant effect on the dynamics. After the transition in the equations of motion to the Einstein frame, the resulting system of equations is described by the TMT-effective action S_{eff} and Lagrangian L_{eff}. Due to the constraint, the original model parameters are converted into \varphi-dependent classical effective parameters. The effective potential is…
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Taxonomy
TopicsComputational Physics and Python Applications · Distributed and Parallel Computing Systems · Cosmology and Gravitation Theories
