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Heron-101: Hybrid Neutrino Observatory

Updated 11 July 2026
  • Heron-101 is a guided exposition of the HERON concept, explaining an ultrahigh-energy tau neutrino detector that uses Earth-skimming interactions.
  • It combines compact phased radio stations with a widely spaced sparse antenna array to achieve sub-degree pointing and expansive sky coverage.
  • A comprehensive simulation chain—from tau propagation to radio signal reconstruction—enables real-time transient detection and improved sensitivity.

In current arXiv usage, “Heron-101” appears as the label of guided technical tours of the Hybrid Elevated Radio Observatory for Neutrinos (HERON), a proposed ultrahigh-energy Earth-skimming tau-neutrino detector. HERON is designed to observe the radio emission from up-going extensive air showers initiated when a τ\tau lepton, produced by a shallow-angle ντ\nu_\tau interaction in the Earth, escapes into the atmosphere and decays in flight. The observatory concept combines compact phased radio stations with a larger sparse antenna array deployed along a mountain ridge, with the stated goals of sub-degree pointing, wide daily sky coverage, and sensitivity to astrophysical transients above roughly the 101610^{16}101710^{17} eV scale (Zeolla, 12 May 2026, Kotera et al., 6 Jul 2025).

1. Scientific scope and design objectives

HERON is situated within the effort to measure ultra-high-energy neutrinos, identified as the “next frontier of the emerging multi-messenger era.” The stated scientific motivation is to measure the flux and arrival directions of neutrinos with energies above 101610^{16} eV, test models of cosmic-ray sources such as γ\gamma-ray bursts, active galactic nuclei, and magnetars, and join the broader network of γ\gamma-ray and gravitational-wave observatories (Kotera et al., 6 Jul 2025).

The performance targets are correspondingly explicit. The next leap in sensitivity is described as requiring an instantaneous sensitivity 10×10\times better than current instruments, angular resolution Δθ1\Delta\theta\lesssim1^\circ, and a wide daily field of view Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}. HERON is proposed as a detector optimized for that regime, especially near ντ\nu_\tau0 PeV, where the neutrino flux “should be high,” and for transient searches rather than only diffuse-flux accumulation (Kotera et al., 6 Jul 2025).

The observatory is also framed as a hybridization of two radio-detection lineages. One paper states that HERON “combines the complementary features of two radio techniques being demonstrated by the BEACON and GRAND prototypes,” while another describes it as “multiple compact, phased radio arrays embedded within a larger sparse array of antennas, located on the side of a mountain” (Kotera et al., 6 Jul 2025, Zeolla et al., 18 Sep 2025). This architectural choice underlies most of the concept’s claimed advantages: low-threshold triggering from beamforming, large geometric area from elevated horizon viewing, and accurate event reconstruction from sparse-array imaging.

2. Earth-skimming ντ\nu_\tau1 detection and radio phenomenology

The central detection channel is the Earth-skimming ντ\nu_\tau2 technique. Ultrahigh-energy tau neutrinos with ντ\nu_\tau3 PeV enter the Earth at very shallow angles just below the horizon, undergo charged-current interactions in rock, and may generate an escaping ντ\nu_\tau4 lepton. One formulation gives the exit probability as

ντ\nu_\tau5

where ντ\nu_\tau6 is the neutrino interaction length in rock, ντ\nu_\tau7 the column depth, ντ\nu_\tau8 the chord length through the Earth, and ντ\nu_\tau9 the probability that the emerging 101610^{16}0 does not lose all its energy before exit (Zeolla, 12 May 2026).

The emerging lepton carries a substantial fraction of the neutrino energy, with one study quoting 101610^{16}1–101610^{16}2 (Zeolla, 12 May 2026). A complementary simulation-oriented description emphasizes the long 101610^{16}3 range in rock, “tens of kilometers at 100 PeV,” together with low atmospheric overburden once the particle exits, making the resulting up-going extensive air shower directly observable from a mountainside array (Zeolla et al., 18 Sep 2025).

The radio pulse is produced primarily by the geomagnetic mechanism in air, with an Askaryan or charge-excess contribution also included in full simulations. One paper writes the peak electric field schematically as

101610^{16}4

with 101610^{16}5, 101610^{16}6 the angle between the shower axis and the geomagnetic field, and 101610^{16}7 encoding coherence and Cherenkov-ring geometry. Since the amplitude scales linearly with shower size, the radiated power obeys the proportionality 101610^{16}8 (Zeolla, 12 May 2026).

Several signal characteristics recur across the HERON papers. The emission is described as impulsive, with durations of 101610^{16}9–101710^{17}0 ns or 101710^{17}1 in simplified time-domain models, broadband across tens to hundreds of MHz, and strongly forward-beamed into a Cherenkov ring of angular width 101710^{17}2 (Zeolla, 12 May 2026, Zeolla et al., 18 Sep 2025). A common misconception in radio-neutrino discussions is that the emission in air is purely Askaryan; the HERON material explicitly states that in air the geomagnetic mechanism dominates, although both effects are modeled (Kotera et al., 6 Jul 2025).

3. Observatory architecture and mountain-side deployment

HERON adopts a two-tier radio array along elevated terrain. The baseline concept consists of 24 compact phased stations and 360 standalone antennas distributed along a mountain ridge (Zeolla, 12 May 2026, Kotera et al., 6 Jul 2025). The site identified in the preliminary design is in San Juan Province, Argentina, “across a 72 km-long mountain range overlooking a valley,” with ridge altitudes of roughly 101710^{17}3–101710^{17}4 m and low measured radio-frequency interference in the 101710^{17}5–101710^{17}6 MHz band (Kotera et al., 6 Jul 2025).

The phased component is optimized for threshold reduction and triggering. In one description, each of the 24 stations hosts 24 antennas in a compact 101710^{17}7 m footprint and forms 101710^{17}8–101710^{17}9 simultaneous digital beams, maintaining an overall trigger rate of 101610^{16}0 Hz per station (Zeolla, 12 May 2026). Another design study gives the station footprint less as a fixed baseline than as a phasing constraint: antennas must lie within 101610^{16}1 m to preserve phasing efficiency 101610^{16}2, which in turn enables 101610^{16}3 antennas per station “given FPGA limits” (Zeolla et al., 18 Sep 2025). The same literature states that beamforming gain is proportional to 101610^{16}4 and raises the SNR by 101610^{16}5, lowering the energy threshold to 101610^{16}6 eV or, in another estimate, to 101610^{16}7 eV (Kotera et al., 6 Jul 2025).

The sparse component is optimized for imaging and reconstruction. The full-concept paper describes “360 standalone dual-polarization antennas spaced 101610^{16}8 m apart extending several tens of kilometers along the ridge,” while the preliminary-design paper places 15 standalone antennas between each pair of phased stations and notes altitude coverage from 101610^{16}9 to γ\gamma0 m (Zeolla, 12 May 2026, Kotera et al., 6 Jul 2025). Optimization studies also examine a triangular sparse sub-array of 65 antennas with γ\gamma1 km spacing spanning γ\gamma2 km across the mountain side, using simulated interferometry to assess directional reconstruction (Zeolla et al., 18 Sep 2025).

The topography is not incidental. Elevation of γ\gamma3–γ\gamma4 km is said to raise the horizon baseline and produce a geometric area in view of γ\gamma5 per station toward the horizon, while the “encased valley topology” is reported to double the effective area relative to an idealized flat-Earth geometry (Zeolla, 12 May 2026, Kotera et al., 6 Jul 2025). One optimization result further states that choosing γ\gamma6 km, rather than γ\gamma7 km as in BEACON, doubles γ\gamma8 at γ\gamma9 eV by better balancing geometric area and signal strength (Zeolla et al., 18 Sep 2025).

4. Simulation chain and mathematical framework

HERON design studies are based on an end-to-end simulation chain spanning γ\gamma0 propagation, shower development, radio emission, and antenna response. One paper summarizes the toolchain as “MARMOTS+DANTON+ZHAireS-RASPASS” (Zeolla et al., 18 Sep 2025). The purpose of this chain is not only sensitivity estimation but also layout selection, bandwidth optimization, and evaluation of interferometric reconstruction for different sparse-array designs.

For propagation through rock, the γ\gamma1 energy-loss model is written in continuous deterministic form as

γ\gamma2

with γ\gamma3 and γ\gamma4 at the relevant energies, yielding a mean range

γ\gamma5

Once the γ\gamma6 decays, shower development may be modeled with a Gaisser–Hillas profile, and the radio field in the far field is represented schematically in Fourier space by a coherence-limited expression involving the viewing angle, effective charge excess, and propagation distance (Zeolla et al., 18 Sep 2025).

Detector response enters through effective height, gain pattern, and thermal-noise modeling. The induced voltage is written as

γ\gamma7

while the total noise temperature is

γ\gamma8

An example quoted in the design study is an isotropic matched antenna with γ\gamma9 dBi, bandwidth 10×10\times0–10×10\times1 MHz, and 10×10\times2, which yields 10×10\times3–10×10\times4 K across the band (Zeolla et al., 18 Sep 2025).

Effective area is defined in closely related ways across the HERON papers. One formulation writes

10×10\times5

whereas another Monte Carlo study uses

10×10\times6

In both cases the quantity is the convolution of Earth-skimming conversion, shower development, viewing geometry, and trigger response (Zeolla, 12 May 2026, Zeolla et al., 18 Sep 2025).

5. Sensitivity, triggering, and reconstruction performance

Published HERON performance numbers emphasize near-horizon acceptance. At 10×10\times7 PeV, one concept paper reports a peak instantaneous effective area 10×10\times8 per station and “in excess of 10×10\times9” for the full array toward a narrow strip just below the horizon (Zeolla, 12 May 2026). An optimization paper, using MARMOTS for phased-array stations at Δθ1\Delta\theta\lesssim1^\circ0 km altitude, reports a peak single-station effective area of approximately Δθ1\Delta\theta\lesssim1^\circ1 at Δθ1\Delta\theta\lesssim1^\circ2 eV and a point-source sensitivity curve peaking around Δθ1\Delta\theta\lesssim1^\circ3 PeV, with degradation below Δθ1\Delta\theta\lesssim1^\circ4 PeV and above Δθ1\Delta\theta\lesssim1^\circ5 PeV (Zeolla et al., 18 Sep 2025). The coexistence of these numbers suggests that the quoted figures depend on study definition and observing geometry.

Triggering is based on coherent summation and adaptive thresholding. One formulation writes the coherent noise as Δθ1\Delta\theta\lesssim1^\circ6 and sets the trigger criterion through

Δθ1\Delta\theta\lesssim1^\circ7

With Δθ1\Delta\theta\lesssim1^\circ8 and 24 antennas, digital beamforming lowers thresholds to Δθ1\Delta\theta\lesssim1^\circ9 eV, while adaptive or “noise-riding” thresholds keep false-trigger or trigger rates at Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}0 Hz or Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}1 per station (Kotera et al., 6 Jul 2025).

Angular reconstruction is a defining feature of the hybrid design. The sparse-array concept paper projects shower-axis reconstruction at Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}2 or better and Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}3 resolution of Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}4 (Zeolla, 12 May 2026). A simulation study gives a median angular error of Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}5 even with Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}6 and 2 ns timing jitter, and expects improvement to Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}7 when phased-array baselines are included (Zeolla et al., 18 Sep 2025). The preliminary design paper quotes Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}8 (RMS), Ωdaily2 sr\Omega_{\rm daily}\gtrsim2\ {\rm sr}9 in the main beam, and an anticipated combined performance of ντ\nu_\tau00 (Kotera et al., 6 Jul 2025).

Sky coverage is similarly central. Owing to the Earth’s rotation, day-averaged sky coverage is quoted as ντ\nu_\tau01 of the celestial sphere, and the preliminary layout states that each station sees a ντ\nu_\tau02 azimuthal sector centered on the horizon, covering about ντ\nu_\tau03 of the sky per day individually and about ντ\nu_\tau04 collectively (Zeolla, 12 May 2026, Kotera et al., 6 Jul 2025). One optimization study further projects a combined annual exposure at ντ\nu_\tau05 eV exceeding ντ\nu_\tau06 (Zeolla et al., 18 Sep 2025).

6. Science reach, real-time operations, and terminological disambiguation

HERON’s science case is centered on transients. The collaboration papers list direct searches for neutrinos from gamma-ray bursts, blazar flares, binary mergers, and newborn magnetars, together with diffuse-flux studies and point-source identification through sub-degree localization (Zeolla, 12 May 2026). The concept is explicitly presented as complementary to IceCube-Gen2, GRAND, and Auger: those experiments are described as optimizing diffuse-flux limits, whereas HERON “excels at real-time transient follow-up and horizon-skimming geometry” (Zeolla, 12 May 2026).

Event-rate and sensitivity estimates reflect that focus. For a benchmark diffuse flux ντ\nu_\tau07 at the current IceCube limit, HERON is said to record ντ\nu_\tau08 events per year above ντ\nu_\tau09 PeV (Zeolla, 12 May 2026). For cosmogenic models, another paper quotes ντ\nu_\tau10 per year, while optimistic GRB-afterglow stacks in the ντ\nu_\tau11 PeV–ντ\nu_\tau12 EeV range yield ντ\nu_\tau13–ντ\nu_\tau14 events per 5 years (Kotera et al., 6 Jul 2025). For a bright gamma-ray-burst transient with duration ντ\nu_\tau15 min at redshift ντ\nu_\tau16, the short-burst sensitivity is quoted as ντ\nu_\tau17 better than existing limits and sufficient to detect optimistic burst models; for long transients ντ\nu_\tau18 day such as newborn magnetars, the sensitivity “matches or exceeds Auger limits” (Zeolla, 12 May 2026).

Operationally, HERON is described as a real-time transient monitor. Each phased station runs a local beamforming trigger; after a trigger, full waveforms sampled at ντ\nu_\tau19 MS/s over a ντ\nu_\tau20s window are recorded, and a ντ\nu_\tau21–ντ\nu_\tau22 ms timestamp is broadcast to nearby standalone antennas. Candidate selection then relies on rapid offline reconstruction of trajectories emerging just below the horizon, linear polarization, and deep ντ\nu_\tau23. External alerts are ingested through GCN/AMON, and phased beams can be re-targeted within ντ\nu_\tau24 (Kotera et al., 6 Jul 2025).

The term “Heron” is polysemous in the arXiv literature. It also denotes a cross-site software router for AI inferencing to wind-farm data centers, IBM’s Heron-r2 superconducting quantum processor, and generalized Heron problems on Hadamard manifolds addressed by accelerated Douglas–Rachford methods (Reddy et al., 15 May 2025, Mayo et al., 4 Mar 2026, Sahu et al., 28 Sep 2025). The explicit label “Heron-101,” however, is attached to guided expositions of the neutrino-observatory concept: a compact overview of the Earth-skimming detection principle, the hybrid phased-plus-sparse architecture, and the transient-oriented observing strategy of HERON (Zeolla, 12 May 2026, Kotera et al., 6 Jul 2025).

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