The KSVZ Axion Model with Quasi-Degenerate Minima: A Unified Model for Dark Matter and Dark Energy
Amy Lloyd-Stubbs, John McDonald

TL;DR
This paper proposes a unified model where the minimal KSVZ axion framework explains both dark matter and dark energy through the existence of quasi-degenerate metastable minima in the scalar potential, with implications for axion properties and cosmology.
Contribution
It introduces the concept of quasi-degenerate minima in the KSVZ axion model to simultaneously account for dark matter and dark energy, deriving new bounds on axion decay constant and dark matter fraction.
Findings
Lower bound on axion decay constant: $f_{a} \, \geq \, 2.39 \times 10^{10} \, \lambda_{\phi}^{-1/4}$ GeV.
At least 30% of dark matter must be axions if the PQ symmetry breaks after inflation.
The scalar potential form is fixed for given parameters, enabling detailed cosmological evolution studies.
Abstract
We consider the possibility that dark matter and dark energy can be explained by the minimal KSVZ axion model. This is possible if the lowest energy metastable minimum of the scalar potential has zero energy density, which is possible in theoretical models of vacuum energy cancellation based on spacetime averaging and in models based on energy parity. Dark energy is then understood as being due to the energy density of the metastable electroweak vacuum relative to a second quasi-degenerate metastable minimum. The requirement of quasi-degenerate minima is a non-trivial condition which completely determines the form of the potential for a given value of the axion decay constant, , and the PQ scalar self-coupling, . The existence of the second quasi-degenerate minimum imposes a new lower bound on the axion decay constant, $f_{a} \geq 2.39 \times 10^{10} \,…
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