Dark photons from charm mesons at LHCb

TL;DR

This paper proposes two innovative search strategies at LHCb for detecting dark photons via charm meson decays, leveraging the experiment's high event rate, excellent vertex resolution, and planned upgrades to explore new parameter space.

Contribution

It introduces two complementary search methods for dark photons at LHCb using charm meson decays, utilizing the detector's capabilities and upcoming triggerless readout system.

Findings

Potential to explore nearly all dark photon parameter space below 100 MeV.

Background-free search for displaced vertices due to large Lorentz boost.

Significant coverage of parameter space beyond existing limits.

Abstract

We propose a search for dark photons $A^{\prime}$ at the LHCb experiment using the charm meson decay $D^*(2007)^0 \!\to D^0 A^{\prime}$. At nominal luminosity, $D^{*0} \!\to D^0 \gamma$ decays will be produced at about 700kHz within the LHCb acceptance, yielding over 5 trillion such decays during Run 3 of the LHC. Replacing the photon with a kinetically-mixed dark photon, LHCb is then sensitive to dark photons that decay as $A^{\prime}\!\to e^+e^-$. We pursue two search strategies in this paper. The displaced strategy takes advantage of the large Lorentz boost of the dark photon and the excellent vertex resolution of LHCb, yielding a nearly background-free search when the $A^{\prime}$ decay vertex is significantly displaced from the proton-proton primary vertex. The resonant strategy takes advantage of the large event rate for $D^{*0} \!\to D^0 A^{\prime}$ and the excellent invariant mass resolution of LHCb, yielding a background-limited search that nevertheless covers a significant portion of the $A^{\prime}$ parameter space. Both search strategies rely on the planned upgrade to a triggerless-readout system at LHCb in Run 3, which will permit identification of low-momentum electron-positron pairs online during data taking. For dark photon masses below about 100MeV, LHCb can explore nearly all of the dark photon parameter space between existing prompt-$A^{\prime}$ and beam-dump limits.