Cosmic-ray boosted dark matter in Xe-based direct detection experiments Tarak Nath MaityIDaRanjan LahaIDa
2025-04-27
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Cosmic-ray boosted dark matter in Xe-based direct
detection experiments
Tarak Nath Maity ID ,a∗Ranjan Laha ID a†
aCentre for High Energy Physics, Indian Institute of Science, C. V. Raman Avenue, Bengaluru 560012, India
Abstract
LUX-ZEPLIN (LZ) collaboration has achieved the strongest constraint on weak-scale dark mat-
ter (DM)-nucleon spin-independent (SI) scattering cross section in a large region of parameter space.
In this paper, we take a complementary approach and study the prospect of detecting cosmic-ray
boosted sub-GeV DM in LZ. In the absence of a signal for DM, we improve upon the previous
constraints by a factor of ∼2 using the LZ result for some regions of the parameter space. We also
show that upcoming XENONnT and future Darwin experiments will be sensitive to cross sections
smaller by factors of ∼3 and ∼10 compared to the current LZ limit, respectively.
1 Introduction
A multitude of cosmological and astrophysical observations indicate that the biggest slice (∼85%) of
the matter density of the Universe is made up of DM [1–3]. While the presence of DM is revealed
through gravitational observations, its true nature is yet to be known. Typically it is assumed that
DM might be a particle in nature, and depending on the nature of the particle, the allowed DM mass
range varies. Additionally, it is phenomenologically interesting to have an interaction between different
Standard Model (SM) states and DM. This relation is also common in a myriad of well-motivated
particle physics models [4–7]. Many ongoing and upcoming searches are specifically looking for this
connection [8–14].
Direct detection (DD) experiments look for the recoil of SM states through its scattering with am-
bient DM particles, and is mostly relevant for weakly interacting massive particles (WIMPs) searches.
One type of DD experiments hunt for recoil of the target nucleus, kept in underground laborato-
ries [15–22]. Among various target materials, xenon stands out to be quite beneficial due to its
properties like shelf shielding, higher mass number, inert chemical nature, and others. Interestingly,
Xe target experiments continue to set the leading limits in large regions of DM parameter space [20–22].
The main target material in a two-phase time projection chamber (TPC) is liquid xenon (LXe). The
possible DM interaction with LXe is detected through light yields (S1) and charge yields (S2). Com-
bining the S1 and S2 signal topologies, it is possible to reconstruct the event’s three-dimensional
∗tarak.maity.physics@gmail.com
†ranjanlaha@iisc.ac.in
1
arXiv:2210.01815v2 [hep-ph] 7 Feb 2024
position and efficiently discriminates between nuclear recoil (NR) and electron recoil (ER) signatures,
etc. The NR backgrounds arise from neutrons, neutrino-nucleus interactions, etc., whereas the ER
background arise and from β-decays, γproduced by radioactivity, neutrino-electron interactions, etc.
Experiments like Xenon, LZ, and PandaX are exploring possible DM events in the presence of these
backgrounds.
Recently, LZ collaboration has published its first result [23]. The experiment is situated at 4850
ft underground in the Davis Cavern at the Sanford Underground Research Facility (SURF) in Lead,
South Dakota, USA. The total mass of LXe is 10 t, out of which only the inner fiducial 5.5 t is used
for DM searches to reduce the backgrounds. With 60 live days of data, LZ has reached the current
strongest constraint 6 ×10−48cm2at DM mass 30 GeV. Compared to the previous strongest bound,
this is 6.7 and 1.7 times better at DM mass ∼30 GeV and ∼1000 GeV, respectively.
While the LZ result focuses on the searches for WIMP-like DM, in this paper, we take a complemen-
tary approach to investigate scenarios of sub-GeV DM interacting with nucleons via spin-independent
(SI) interactions. Non-relativistic sub-GeV DM, typically moving with velocity ∼10−3, will not be
able to impart enough energy to produce an observable NR in the LZ experiment. However, an en-
ergetic sub-GeV DM may produce sufficiently large NR. One of the simplest ways to produce such
boosted DM is to consider the interaction between high-energy cosmic-rays (CRs) and DM, known as
CR boosted DM (CRDM), proposed for the first time in Ref. [24] for nuclear scattering and Ref. [25]
for electron scattering. Further this technique has received considerable attention [26–66]. These
boosted DM particles reach the underground detector with much higher energy which helps to over-
come the energy threshold although with much lower flux. Even with this lowered flux, it is possible
to probe new regions of DM-nucleon scattering cross-section, since the bounds for sub-GeV DM using
other techniques are weak. The paradigm of CRDM premises only on the assumption of DM-nuclear
interactions, which is also true for many DD experiments. A large class of particle physics models
predicts such interaction for sub-GeV DM [67–72].
Knowledge of the CR spectrum is an important ingredient in computing CRDM flux. The direct
CR flux measurements (PAMELA [73], AMS-02 [74,75], CREAM-I [76], etc.) are done with balloons
and satellite detectors near the top or outside the atmosphere. This has been used as input CR flux
in Ref. [24]. However above 100 TeV CR fluxes are small hence direct measurements are not a
feasible choice. In this case, CR is measured indirectly through the air shower induced by it. We
utilize the parametric fit of CR flux measurement (obtained by combining direct and indirect CR
flux measurements) given in Ref. [77] as the input CR flux. Then we explore the signature of the
CR-induced DM in the LZ experiment. We find a factor ∼2 improvement compared to previous limit
of XENON1T near DM mass ∼1 MeV. We also present the projections of the upcoming XENONnT,
LZ, and Darwin in probing the DM-nucleon cross-section for sub-GeV DM. We find that there can be
a factor ∼10 improvement for Darwin compared to the current LZ limits.
The paper is organized as follows. In Sec. 2, we briefly sketch the CRDM framework. In Sec. 3, we
present limits from LZ and future xenon-based experiments. We conclude in Sec. 4.
2
2 Overview of CRDM
Let us consider a DM particle (χ) of mass mχ, scattering with a CR particle of mass mi. After
scattering, the CR induced DM flux is [24]
dϕχ
dTχ
=Deff
ρlocal
χ
mχX
i
σχiG2
i(2mχTχ)Z∞
Tmin
i
dTi
1
Tmax
χ(Ti)
dϕCR
i
dTi
,(1)
where Tχand Tiare the DM and CR kinetic energies respectively. The effective distance, Deff ,
depends on the distance to which DM flux is integrated. The local DM density is denoted by ρlocal
χ,
fixed to 0.3 GeV/cm3. In the sum, we have included the contributions of p, He, C, O, and Fe. DM-
nucleus scattering cross section is represented by σχi and G2
i(2mχTχ) is the nuclear form factor. The
differential CR flux is represented by dϕCR
i/dTi. The minimum CR energy required to produce a DM
of kinetic energy Tχis
Tmin
i=Tχ
2−mi 1±s1 + 2Tχ
mχ
(mi+mχ)2
(2mi−Tχ)2!,(2)
with + and −sign applicable to Tχ>2miand Tχ<2mirespectively. The maximum kinetic energy
transferred to DM by the CR DM collision is given by
Tmax
χ=2mχT2
i+ 2miTi
2mχTi+ (mi+mχ)2(3)
The effective distance is
Deff =1
ρlocal
χZdΩ
4πZlos
ρχdℓ, (4)
where ρχis the Milky-Way (MW) DM density profile under consideration. The angular region of the
integration is represented by dΩ. For traditional Navarro-Frenk-White DM density profile [78] (with
parameters taken from Ref. [79]), the effective distance (given in Eq. (4)) turns out to be ∼1 kpc and
∼10 kpc for integrating up to 1 kpc and 10 kpc around the Sun respectively [24]. In our numerical
calculation we fix Deff to 10 kpc. We have used the Global fit model presented in Ref. [77] inspired
by various CR measurement. This CR spectra retain the various spectral features which arise due to
the contribution from different possible CR sources. We do not consider spatial-dependent CR flux;
including them, will strengthen our limits and sensitivities by factor of ∼3 [56], hence our results are
conservative.
The CRDM particles will also interact with the nuclei while traversing from the top of the atmosphere
to the underground detector. CRDM will lose its energy for a reasonably large cross-section due
to scattering with these nuclei. The subsequent attenuation of CRDM flux has been studied in
Refs. [24,56,80].1We calculate the DM kinetic energy at a depth z,Tz
χ, utilizing [64]
dT z
χ
dz =−X
j
ρ
mjZωmax
χ
0
dωχ
dσχj
dωχ
ωχ,(5)
where ρis the average mass density of the medium, mjis the mass of the target nucleus and ωχis the
energy loss of DM particles due to collision. For elastic scattering, the maximum energy loss, ωmax
χ, can
1See Refs. [81–85] for attenuation of non-boosted DM with large DM-SM scattering cross sections.
3
摘要:
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Cosmic-rayboosteddarkmatterinXe-baseddirectdetectionexperimentsTarakNathMaityID,a∗RanjanLahaIDa†aCentreforHighEnergyPhysics,IndianInstituteofScience,C.V.RamanAvenue,Bengaluru560012,IndiaAbstractLUX-ZEPLIN(LZ)collaborationhasachievedthestrongestconstraintonweak-scaledarkmat-ter(DM)-nucleonspin-indepe...
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时间:2025-04-27


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