REVIEW
Higgsino dark matter compatible with the LUX-ZEPLIN high-energy nuclear-recoil event and IceCube constraints
High Energy Physics - Phenomenology · Submitted 2 Oct 2026 · 54 references
Pith's verdict: A transparent multi-TeV Higgsino compatibility scan for the LZ 248 keV event; the broad conclusion survives scrutiny, but the headline 2 TeV endpoint rides on an uncalibrated LMC velocity tail that the authors themselves flag.
T0 · AI review
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Referee report
The paper
The paper claims
The paper argues that a multi-TeV Higgsino dark-matter particle — split into two nearby Majorana states — can explain LUX-ZEPLIN's single 248 keV nuclear-recoil event while still producing too few neutrinos from the Sun for IceCube to…
The reading
What carries the argument
The load-bearing object is the pseudo-Dirac Higgsino pair: two Majorana neutral states ($\tilde\chi_1$ lighter, $\tilde\chi_2$ heavier) split by $\delta \approx 350\text{–}525$ keV, with a tree-level off-diagonal coupling to the $Z$ boson producing spin-independent inelastic scattering — coherent, neutron-dominated — at a cross section $\sigma_{\tilde\chi n} \simeq 7.43\times10^{-39}\,\mathrm{cm^2}$. Because the excitation threshold suppresses scattering, detection is set by the high-speed tail of the local dark-matter velocity distribution, modeled either as the bare Standard Halo Model or as a distribution enhanced by the Large Magellanic Cloud. On the IceCube side, the machinery is solar capture through the same inelastic interaction (relying on heavy solar nuclei such as iron, nickel, and uranium to overcome the threshold), followed by cooling — inelastic SI plus loop-induced elastic SD (scaling as $m_\chi^{-2}$) and elastic SI scattering — and Sommerfeld-enhanced annihilation, compared against IceCube's $W^+W^-$ annihilation-rate limits. The four IceCube bound variants differ in which cooling channels are switched on, and the paper checks whether capture–annihilation equilibrium is actually reached rather than assuming it.
Extended reading notes
Core claim
The central claim is that inelastic scattering of Higgsino dark matter on xenon can produce the LZ 248 keV recoil, while the same particle's capture and annihilation in the Sun stays compatible with IceCube's null solar-neutrino searches, over a substantial region of the $(m_\chi,\delta)$ plane. Nearly pure Higgsinos form a pseudo-Dirac pair split by $\delta \simeq m_Z^2\,(\sin^2\theta_W/M_1 + \cos^2\theta_W/M_2)$, linked by an off-diagonal $Z$ coupling that up-scatters the light state to the heavy one; because $\delta$ is a few hundred keV, only the fastest dark-matter particles can drive the inelastic event in a xenon detector. That high-speed-tail dependence is what makes the Large Magellanic Cloud's gravitational perturbation of the halo decisive. For the Standard Halo Model alone, the surviving window sits at $m_\chi \gtrsim 10\text{–}30$ TeV with $\delta \approx 350\text{–}400$ keV; adding the LMC tail pushes compatible splittings to about 460–525 keV and lets masses sink to roughly 2 TeV. The 1.1 TeV thermal Higgsino — the mass where freeze-out yields the right abundance — is ruled out except under the most favorable assumptions, and the paper presents four IceCube bounds reflecting different assumptions about how captured Higgsinos cool in the Sun.
Load-bearing premise
The entire low-mass end of the allowed region — masses down to about 2 TeV, and the marginal survival of the 1.1 TeV thermal Higgsino — rests on the halo-13 simulation's claim that the Large Magellanic Cloud substantially enhances the local dark-matter high-speed tail; the paper itself concedes that if this halo's LMC-to-Milky-Way mass ratio (0.27 at pericenter) is overestimated, the tail enhancement — and with it this low-mass window — is also overestimated.
Editorial extensions
If this is right
- The previously favored 1.1 TeV thermal Higgsino is effectively excluded as the source of the LZ event: it passes only with the LMC-enhanced tail, no elastic cooling in the Sun, and no sideband constraint all applied at once.
- Surviving Higgsino masses of roughly 2 TeV and above overproduce dark matter through standard freeze-out, so a viable abundance requires dilution or non-thermal production in the early universe.
- Imposing the empty LZ high-energy sideband (350–650 keV) closes part of the intermediate-mass window, pushing the surviving region to higher masses regardless of halo model.
- The elastic spin-dependent cross section falling as $m_\chi^{-2}$ weakens solar cooling and hence IceCube bounds at large mass, so heavier inelastic WIMPs in general evade solar-neutrino constraints more easily.
- Sommerfeld resonances near 6.5, 25, and 55 TeV locally strengthen IceCube limits but never exceed the capture–annihilation-equilibrium bound.
Reading between the lines
- The decisive empirical lever is the real shape of the local dark-matter velocity tail above roughly 500 km/s; improved Milky Way–LMC interaction simulations or direct astrophysical probes would cleanly settle whether the 2–10 TeV window exists.
- The mechanism that weakens IceCube bounds at high mass — the $m_\chi^{-2}$ suppression of elastic SD cooling — is generic and should apply to any inelastic or excited-state dark-matter candidate, so solar-neutrino limits may be systematically weakest for the heaviest WIMPs.
- If LZ's continued exposure confirms a second high-energy recoil near 248 keV, the case strengthens; if the event does not repeat with more data, the whole scenario — and the paper's compatibility regions — dissolves with it.
- A published LZ calibration of the 350–650 keV sideband acceptance would convert the paper's conditional, sideband-excluded results into a hard constraint and likely shrink the allowed window.
Original abstract
We examine Higgsino dark matter (DM) as a potential explanation of the $248~\mathrm{keV}$ nuclear-recoil event of interest reported by the LUX-ZEPLIN (LZ) experiment, taking into account IceCube constraints on DM annihilation in the Sun. In the nearly pure Higgsino limit, two neutral Majorana states separated by a small mass splitting $\delta$ are connected by an off-diagonal coupling to the $Z$ boson, providing a natural realization of inelastic DM. Using a likelihood analysis, we identify 90\% confidence regions compatible with the LZ event and consistent with the null results of IceCube searches, both with and without including a constraint from the absence of events in the LZ high-energy sideband. In our LZ analysis, we consider the DM distribution in the Standard Halo Model alone as well as possible enhancements of the high-speed tail induced by the Large Magellanic Cloud (LMC). We present four variants of bounds from IceCube on Higgsino dark matter, depending on various assumptions on cooling channels in the Sun, motivated by severe theoretical uncertainties about Higgsino-nucleon elastic scattering (unimportant for direct detection but crucial for IceCube bounds). Whereas the thermal Higgsino with a mass of $1.1~\mathrm{TeV}$ remains only marginally compatible with both the LZ event and the IceCube limits when the LMC-induced high-speed tail is included and both elastic cooling in the Sun and the LZ high-energy sideband constraint are neglected, higher mass Higgsinos are excellent candidates for the LZ event in light of IceCube constraints. Depending on the halo distribution, cooling interactions, and whether the LZ high-energy sideband is included, the compatible regions in the Higgsino parameter space $(m_\chi,\delta)$ extend from masses of $\sim2~\mathrm{TeV}$ to hundreds of TeV or higher, with mass splittings ranging approximately from $350$ to $525~\mathrm{keV}$.
The compiled record
The paper's own sentences, arranged, kept beside the review and separate from it. Each label is drawn from a closed vocabulary; the number beside it is the probability the classifier gave that label. Numbers in the tables are the authors', checked by code. No sentence in this record was written by a model.
The abstract, sentence by sentence
We examine Higgsino dark matter (DM) as a potential explanation of the $248~\mathrm{keV}$ nuclear-recoil event of interest reported by the LUX-ZEPLIN (LZ) experiment, taking into account IceCube constraints on DM annihilation in the Sun. In the nearly pure Higgsino limit, two neutral Majorana states separated by a small mass splitting $\delta$ are connected by an off-diagonal coupling to the $Z$ boson, providing a natural realization of inelastic DM. Using a likelihood analysis, we identify 90\% confidence regions compatible with the LZ event and consistent with the null results of IceCube searches, both with and without including a constraint from the absence of events in the LZ high-energy sideband. In our LZ analysis, we consider the DM distribution in the Standard Halo Model alone as well as possible enhancements of the high-speed tail induced by the Large Magellanic Cloud (LMC). We present four variants of bounds from IceCube on Higgsino dark matter, depending on various assumptions on cooling channels in the Sun, motivated by severe theoretical uncertainties about Higgsino-nucleon elastic scattering (unimportant for direct detection but crucial for IceCube bounds). Whereas the thermal Higgsino with a mass of $1.1~\mathrm{TeV}$ remains only marginally compatible with both the LZ event and the IceCube limits when the LMC-induced high-speed tail is included and both elastic cooling in the Sun and the LZ high-energy sideband constraint are neglected, higher mass Higgsinos are excellent candidates for the LZ event in light of IceCube constraints. Depending on the halo distribution, cooling interactions, and whether the LZ high-energy sideband is included, the compatible regions in the Higgsino parameter space $(m_\chi,\delta)$ extend from masses of $\sim2~\mathrm{TeV}$ to hundreds of TeV or higher, with mass splittings ranging approximately from $350$ to $525~\mathrm{keV}$.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | We examine Higgsino dark matter (DM) as a potential explanation of the $248~\mathrm{keV}$ nuclear-recoil event of interest reported by the LUX-ZEPLIN (LZ) experiment, taking into account IceCube constraints on DM annihilation in the Sun. | contribution 0.97 | 0.76 | 0.06 | hedged possibility 0.86 |
| s1 | In the nearly pure Higgsino limit, two neutral Majorana states separated by a small mass splitting $\delta$ are connected by an off-diagonal coupling to the $Z$ boson, providing a natural realization of inelastic DM. | background 0.96 | 0.10 | 0.03 | asserted 0.98 |
| s2 | Using a likelihood analysis, we identify 90\% confidence regions compatible with the LZ event and consistent with the null results of IceCube searches, both with and without including a constraint from the absence of events in the LZ high-energy sideband. | result 0.66 | 0.95 | 0.12 | asserted 0.99 |
| s3 | In our LZ analysis, we consider the DM distribution in the Standard Halo Model alone as well as possible enhancements of the high-speed tail induced by the Large Magellanic Cloud (LMC). | method 0.97 | 0.85 | 0.02 | asserted 0.91 |
| s4 | We present four variants of bounds from IceCube on Higgsino dark matter, depending on various assumptions on cooling channels in the Sun, motivated by severe theoretical uncertainties about Higgsino-nucleon elastic scattering (unimportant for direct detection but crucial for IceCube bounds). | contribution 0.52 | 0.81 | 0.03 | asserted 0.97 |
| s5 | Whereas the thermal Higgsino with a mass of $1.1~\mathrm{TeV}$ remains only marginally compatible with both the LZ event and the IceCube limits when the LMC-induced high-speed tail is included and both elastic cooling in the Sun and the LZ high-energy sideband constraint are neglected, higher mass Higgsinos are excellent candidates for the LZ event in light of IceCube constraints. | result 0.92 | 0.86 | 0.58 | asserted 0.86 |
| s6 | Depending on the halo distribution, cooling interactions, and whether the LZ high-energy sideband is included, the compatible regions in the Higgsino parameter space $(m_\chi,\delta)$ extend from masses of $\sim2~\mathrm{TeV}$ to hundreds of TeV or higher, with mass splittings ranging approximately from $350$ to $525~\mathrm{keV}$. | result 1.00 | 0.91 | 0.45 | asserted 0.94 |
What was examined, and what was not
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Figures
Figures reproduced from arXiv:2610.03692 by the authors.
References
Discussion
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