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Indirect search for dark matter in the Galactic Centre with IceCube

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Indirect search for dark matter in the

Galactic Centre with IceCube

(2)

Indirect DM Search with Neutrino Telescopes

2

Dark matter halo

Milky Way surrounded by dark matter halo

→ Highest DM density expected towards the Galactic Centre

Indirect search

Look for neutrinos produced by dark matter annihilation

𝝂

𝝂

(3)

Coverage of the Galactic Centre

3

Up-going events

[arXiv:astro-ph.9907432]

IceCube background:

Dominated by atmospheric muons and neutrinos For up-going events:

Atmospheric muons stopped by Earth

Galactic Centre located at dec ~−29°

→ Neutrinos coming from the GC are seen as Down-going events by IceCube

→ Consider a veto

Reduce atmospheric muons background

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Event Selection

4

Low energy event selection (oscNext)

§ Consider 8.03 years of IceCube data from 2012 to 2020

§ Developed for atmospheric neutrino oscillation measurements Vetoed volume

Consider only DeepCore events

𝝁

𝝁

𝝂

𝝁

(5)

Theory inputs

• Dark Matter Mass: 5 GeV and 1 TeV

• Neutrino spectra from dark matter annihilation

→ 𝝌aro𝝂 spectra [1]

→ Channels: 𝑊!𝑊", 𝑏(𝑏 , 𝜈#𝜈*#, 𝜏!𝜏", 𝜇!𝜇"

Signal Expectations

5

d𝜙!

𝑑𝐸! = 1 2

𝜎"𝜐 4𝜋 𝑚#$

𝑑𝑁!

𝑑𝐸! .

%

&'

𝑑Ω .

(.*.+

𝜌#$ 𝑟(𝑠, Ψ, 𝜃) 𝑑𝑠

J-factor

NFW and Burkert halo profiles

→ Computed with Clumpy [2] with parameters from [3]

Dark matter self-annihilation cross section

Neutrino flux from dark matter annihilation in the GC

(6)

Probability Density Functions

6

3-dimensional PDFs

→ Event topology: PID (Particle ID)

→ Opening angle to the Galactic Centre: 𝚿

→ Reconstructed energy: 𝐥𝐨𝐠𝟏𝟎(𝐄)

Binning choice

§ Binning in PID

Optimised separation of tracks and cascades

→ 3 bins with edges [0, 0.5, 0.85, 1]

§ Binning in 𝚿:

18 bins ranging from from 0° to 180°

§ Binning in 𝐥𝐨𝐠𝟏𝟎 𝐄

50 bins ranging from 0 to 3

(7)

PDF Smoothing

7

Kernel Density Estimation (KDE)

§ Apply gaussian kernel implemented in Scipy [1]

§ Use KDE on 2D distributions

→ Applied on 𝚿𝐫𝐞𝐜𝐨 - 𝐥𝐨𝐠𝟏𝟎(𝐄𝐫𝐞𝐜𝒐) distributions

→ Done for each PID bin

KDE

(8)

KDE Edge Correction

8

correction Need to account for eventual boundary effects

Reflect the KDE at boundary

• Evaluate function for values outside of range and reflect it

• Applied in 1 dimension for Ψ+,-.

(9)

Background PDF

9

Simulations weighted with atmospheric flux

KDE

(10)

Signal PDFs

10

Simulations weighted with

Spectra: 𝜒aro𝜈 for annihilation through 𝝉!𝝉" for DM mass of 100 and 1000 GeV

Source morphology: NFW halo model

(11)

Analysis Method

11

Binned likelihood method

Likelihood formulations considered:

Poisson Likelihood

!"#$$"% 𝜉 = $

&

Poisson(n"'$& ; n"'$("( 𝑓(i; 𝜉))

where

𝑓 𝑖 ;

𝜉

=

𝜉

𝑓/ 𝑖 + 1 −

𝜉

𝑓01(𝑖) Interval construction methods:

Frequentist construction

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Sensitivities

12

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Comparison to previous results

13

Considerable improvement with respect to:

• IC86 3y GCWIMP search [1]

• Combined ANTARES/IceCube search [2]

Enhanced sensitivities due to:

• Improved event selection

Energy and neutrino flavour considered

[1] Eur. Phys. J. C 77 (2017) 9, 627 [2] Phys. Rev. D 102 (2020) 8, 082002

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Conclusion

14

§ Enhanced event selection with more years of data

OscNext event selection

§ Additionnal informations used in the PDFs

Energy and flavour information

§ Considerable improvement of the sensitivities

→ Up to ~ 2 orders of magnitude at 10 GeV

Outlooks

§ Unblinding of the analysis

(15)

15

Backup Slides

(16)

Sensitivities: Charon vs PPPC4

16

(17)

OscNext Event Selection

17

Compared to IC86 3y GCWIMP search sample [1]

→ Effective area ~1 order of magnitude better

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