Feebly coupled vector boson dark matter in effective theory

TL;DR

This paper proposes a feebly interacting vector boson dark matter model communicating with the Standard Model via a suppressed dimension five operator, analyzing its production, parameter space, and potential detection at colliders.

Contribution

It introduces a novel dark matter model with a gauged U(1)_X vector boson stabilized by a Z_2 symmetry, and explores its freeze-in production and experimental prospects.

Findings

Parameter space consistent with observed DM abundance identified

Model naturally evades direct and indirect detection constraints

Potential for detection at the LHC discussed

Abstract

A model of dark matter (DM) that communicates with the Standard Model (SM) exclusively through suppressed dimension five operator is discussed. The SM is augmented with a symmetry $U(1)_X \otimes Z_2$, where $U(1)_X$ is gauged and broken spontaneously by a very heavy decoupled scalar. The massive $U(1)_X$ vector boson ($X^\mu$) is stabilized being odd under unbroken $Z_2$ and therefore may contribute as the DM component of the universe. Dark sector field strength tensor $X^{\mu\nu}$ couples to the SM hypercharge tensor $B^{\mu\nu}$ via the presence of a heavier $Z_2$ odd real scalar $\Phi$, i.e. $1/\Lambda \; X^{\mu\nu}B_{\mu\nu}\Phi$, with $\Lambda$ being a scale of new physics. The freeze-in production of the vector boson dark matter feebly coupled to the SM is advocated in this analysis. Limitations of the so-called UV freeze-in mechanism that emerge when the maximum reheat temperature $T_\text{RH}$ drops down close to the scale of DM mass are discussed. The parameter space of the model consistent with the observed DM abundance is determined. The model easily and naturally avoids both direct and indirect DM searches. Possibility for detection at the Large Hadron Collider (LHC) is also considered. A Stueckelberg formulation of the model is derived.