Table of Contents
Fetching ...

Scalable Dark Matter Searches Using Integrated Photonics

Nikita Blinov, Christina Gao, Roni Harnik, Ryan Janish, Neil Sinclair

TL;DR

This work presents a scalable search for wave-like dark matter in the 0.1–3 eV mass window using integrated photonics. By treating the DM field as a classical EM source, it shows how axion and dark-photon couplings can resonantly excite on-chip photonic modes, with phase matching achieved via periodic refractive-index modulation and Bound States in the Continuum to maximize coupling. To overcome DM coherence constraints, the authors propose a frequency-multiplexed architecture that monitors hundreds of distinct resonant frequencies in parallel, yielding broad mass coverage without sacrificing per-resonator sensitivity. Projected sensitivities reach $g_{a\gamma}\sim 10^{-11}\,\mathrm{GeV}^{-1}$ and $\chi\lesssim 10^{-14}$ across 0.1–3 eV, using wafer-scale resonator arrays (≈$10^6$ resonators per 15 cm wafer) and phase-matching schemes with low-noise single-photon detectors; DP DM searches can proceed without magnets as a near-term demonstration, while future expansion to axions would leverage available magnet bore volumes. Overall, the approach leverages mature photonics fabrication to open a new discovery space for dark matter in a mass range largely unexplored by traditional haloscope techniques.

Abstract

Dark matter (DM) with masses of order an electronvolt or below can have a non-zero coupling to electromagnetism while being compatible with cosmological observations. In these models, the ambient DM behaves as a new classical source in Maxwell's equations, which can excite potentially detectable electromagnetic (EM) fields in the laboratory. We propose a new integrated photonics-based approach to search for DM candidates in the 0.1 - few eV mass range. This approach offers a wide range of wavelength-scale devices like resonators and waveguides that are readily fabricated in large quantities, enabling a scalable and novel search. In particular, we demonstrate that refractive index-modulated resonators, such as etched/grooved microrings, or patterned slabs, support EM modes with efficient coupling to DM. When excited by DM, these modes are read out by coupling the resonators to a waveguide that terminates on a micron-scale-sized single photon detector, such as a single pixel of a low-noise charge-coupled device or a superconducting nanowire. We then estimate the sensitivity of this experimental concept in the context of axion-like particle and dark photon models of DM, demonstrating that nanophotonic confinement and scalability can extend dark matter sensitivity into previously unexplored parameter space.

Scalable Dark Matter Searches Using Integrated Photonics

TL;DR

This work presents a scalable search for wave-like dark matter in the 0.1–3 eV mass window using integrated photonics. By treating the DM field as a classical EM source, it shows how axion and dark-photon couplings can resonantly excite on-chip photonic modes, with phase matching achieved via periodic refractive-index modulation and Bound States in the Continuum to maximize coupling. To overcome DM coherence constraints, the authors propose a frequency-multiplexed architecture that monitors hundreds of distinct resonant frequencies in parallel, yielding broad mass coverage without sacrificing per-resonator sensitivity. Projected sensitivities reach and across 0.1–3 eV, using wafer-scale resonator arrays (≈ resonators per 15 cm wafer) and phase-matching schemes with low-noise single-photon detectors; DP DM searches can proceed without magnets as a near-term demonstration, while future expansion to axions would leverage available magnet bore volumes. Overall, the approach leverages mature photonics fabrication to open a new discovery space for dark matter in a mass range largely unexplored by traditional haloscope techniques.

Abstract

Dark matter (DM) with masses of order an electronvolt or below can have a non-zero coupling to electromagnetism while being compatible with cosmological observations. In these models, the ambient DM behaves as a new classical source in Maxwell's equations, which can excite potentially detectable electromagnetic (EM) fields in the laboratory. We propose a new integrated photonics-based approach to search for DM candidates in the 0.1 - few eV mass range. This approach offers a wide range of wavelength-scale devices like resonators and waveguides that are readily fabricated in large quantities, enabling a scalable and novel search. In particular, we demonstrate that refractive index-modulated resonators, such as etched/grooved microrings, or patterned slabs, support EM modes with efficient coupling to DM. When excited by DM, these modes are read out by coupling the resonators to a waveguide that terminates on a micron-scale-sized single photon detector, such as a single pixel of a low-noise charge-coupled device or a superconducting nanowire. We then estimate the sensitivity of this experimental concept in the context of axion-like particle and dark photon models of DM, demonstrating that nanophotonic confinement and scalability can extend dark matter sensitivity into previously unexplored parameter space.
Paper Structure (25 sections, 93 equations, 10 figures, 2 tables)

This paper contains 25 sections, 93 equations, 10 figures, 2 tables.

Figures (10)

  • Figure 1: $(a)$ Schematic of $N$ resonators with distinct frequencies $\omega_R$, $\omega_R(1+\delta)$, ..., $\omega_R(1+\delta)^{N-1}$ coupled to a single readout bus. DM sources $s_{\mathrm{DM}}$ driving each resonator have the same frequency, but potentially different phases, depending on the resonator separation $d$. The bus-resonator interaction is parametrized by coupling constants $\kappa$. Typical parameter choices are given in the box. $(b)$ Signal power comparison (computed using coupled mode theory) demonstrates the scaling advantage of frequency multiplexing. Left: Same-frequency resonators ($\omega_R$, critically coupled) exhibit power saturation, preventing $N$-scaling, when the linear size of the array exceeds the DM coherence length. Right: Frequency-diverse resonators $\omega_R(1+\delta)^{i-1}$ eliminate inter-resonator interference, enabling independent operation and broadband coverage. This analysis provides the foundation for the experimental architecture presented in \ref{['fig:setup']}.
  • Figure 2: Conceptual architecture for wafer-scale DM detection. Periodically-modulated resonators (inset, with discretely varied refractive indicies $n_1$ and $n_2$) provide phase matching for efficient DM-photon coupling. Frequency-multiplexed readout enables parallel monitoring of hundreds of potential DM masses, while low dark count single-photon detectors provide the noise performance needed for discovery.
  • Figure 3: Projected axion-photon coupling sensitivity assuming SNR=1 in \ref{['eq:snr']}. The bold colored lines show future sensitivity projections for different experimental configurations: SNSPD-based detectors (blue/green) covering 0.1--1.12 eV and CCD-based detectors (red) covering 1.12--2 eV mass ranges. Our approach can probe couplings $g_{a\gamma} < 10^{-10}$ GeV$^{-1}$, reaching into the theoretically motivated QCD axion band (yellow). Solid lines represent near-term projections with $Q=500$ resonators, while dashed lines show potential improvements with higher-$Q$ resonators over longer integration times. The green line demonstrates the exceptional sensitivity achievable in a narrow mass range with $Q=50000$ resonators and 1-year integration time. For context, current limits from CAST CAST:2017uph, stellar evolution constraints Ayala:2014peaDolan:2022kul (gray dashed line), and telescope-based searches Todarello:2023hdkGrin:2006awJanish:2023kviYin:2024lla (MUSE, JWST, WINERED) are shown as well, taken from the repository AxionLimits AxionLimits.
  • Figure 4: Projected kinetic mixing sensitivity for DP DM detection using SNSPD-based detectors (blue/green) and CCD-based detectors (red) with two different experimental scales. Also shown are the existing limits from solar dark photon searches (Xenon1T An:2020bxd) and direct detection experiments (LAMPOST Chiles:2021gxk).
  • Figure 5: The normalized amplitude $\left(\sqrt{V^-1\int_V \varepsilon|{\bf E}|^2}\right)^{-1}\int_0^{2\pi}\frac{d\phi}{2\pi} E_y(r,z) \times \frac{r}{R_0}$ for a fine-tuned $m=1,K=0$ confined mode in a cylindrical fiber Bragg grating is shown. This mode has a non-zero overlap factor $\eta$ and therefore couples to the DM source. We took a a periodic relative permittivity $\varepsilon= \frac{1}{2} (\varepsilon_1-\varepsilon_2) \left[1+\sin (2 \pi z/\Lambda)\right]+\varepsilon_2$ with $\varepsilon_2=1,\varepsilon_1=5$ in the core and $n_o=1$ in the cladding.
  • ...and 5 more figures