Solar-Atmospheric Neutrinos and the Sensitivity Floor for Solar Dark Matter Annihilation Searches

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1 Solar-Atmospheric Neutrinos and the Sensitivity Floor for Solar Dark Matter Annihilation Searches Carlos Argüelles in collaboration with Gwen de Wasseige, Anatoli Fedynitch, and Ben Jones Based on JCAP07 (2017) 024 (arxiv: )

2 Like in the Earth the Sun is bombarded by CR, which shower in the solar atmosphere producing neutrinos 2

3 3 Recipe for a Solar-Atmospheric neutrino flux calculation Cosmic ray incident flux Model of the solar atmosphere Hadronic model for particle interaction showers Cascade equation code Neutrino transport code

4 Where are the (here) neutrinos produced? showers muon decay neutrino "transport" neutrino production Showers occur in the outer part of the Sun. Very boosted muons decay in after shower region. 4

5 (here) Flux decomposed (Cosmic ray model: Gaisser-Honda with H4a and hadronic model Sibyll2.3) Electron/Muon neutrinos dominated from muon decays and K. Tau neutrinos only present from charmed component (prompt) 5

6 6 We consider uncertainties due to cosmic ray models, hadronic models, and solar atmosphere modeling. Total Uncertainty ~ 30% (*except nu_tau-prompt)

7 (here) Neutrino transport oscillations absorption nc- regeneration tau- regeneration Neutrino propagation accounts for CC, NC, oscillations, and tau regeneration. Code is fast: min per calculation. Get it here: 7

8 (E /GeV)3 (cm2 s sr GeV) b=0.8 b=0.4 b=0 1 e (E /GeV)3 (cm2 s sr GeV) e 4 b = 0.0 b = E /GeV 4 1 b = 0.4 µ 2 3 E /GeV 4 1 b = E /GeV 4 b = µ b = E /GeV 4 1 b = E /GeV 4 b = E /GeV E /GeV 4 solid: neutrino dashed: antineutrino 1 e µ solid: neutrino dashed: antineutrino 1 (here) (E /GeV)3 (cm2 s sr GeV) 1 b = E /GeV solid: neutrino dashed: antineutrino E /GeV 1 1 8

9 9 Averaging Oscillations to Earth! (here) At these high energies neutrino coherence is maintained. Low energy fast oscillation are average out due to vacuum oscillation through the year: Aphelion to perihelion distance difference is ~ 4 million km. Oscillation length at 0 GeV is ~ 1% of this distance. Oscillation length is comparable at TeV.

10 Caveat: magnetic fields magnetic field effects can be neglected Ng et al. ( ) use previous calculation by Ingelman-Thunman (Phys.Rev.D54: ,199) above 300 GeV and use Seckel et al. model below it. Our calculation assumes neglects magnetic field effects. Seckel et al. (1991) magnetic field effects important *Ingeman-Thunman calculation in good agreement with our new calculations up to ~ 1 TeV.

11 11 Comparison with Earth-Atmospheric flux 6 (E /GeV) 2 (cm 2 s GeV) Solar-Atmospheric µ + µ Earth-Atmospheric µ + µ ( sun ) E /GeV At the Sun position the solar flux is greater than the conventional atmospheric flux!

12 Comparison with Earth-Atmospheric flux (E /GeV) 2 (cm 2 s GeV) Dominated by Earth flux Solar-Atmospheric µ + µ Earth-Atmospheric µ + µ ( sun ) Earth-Atmospheric µ + µ ( avg sun) Dominated by Solar flux E /GeV At the Sun position the solar flux is greater than the conventional atmospheric flux! But what matters is the integrated flux considering the angular separation between muonneutrino µ 1 op E /TeV Ng et al. (2017), arxiv:

13 (*used average nu+nubar effective area)rates! 13

14 Solar-Atmospheric neutrinos as a DM background 14

15 The Neutrino Floor For each DM mass and cross section we calculate the energy region of interest (ERI) where 90% of the DMneutrino events are. We calculate in the ERI the number of expected atmospheric solar neutrinos. Good agreement with Ng. Et al. and Edsjö et al. (2017). Floor: S ~ B. 15

16 Take home message We are getting closer to detecting Solar-Atmospheric neutrinos! Three new independent calculations have recently predicted Solar-Atmospheric neutrino flux: good agreement. See CA et al ( ), Ng et al ( ), and Edsjö et al. ( ). Next step: add magnetic field modeling. Fluxes for all variants and at several stages available online. Thanks! *Fluxes available here 16

17 bonus slides!

18 18 Edsjö et al. recent calculation Edsjö et al. ( ) recalculate the flux (using MCeq too!), but different solar atmosphere and using a MC method for neutrino transport.

19 19 Comparison with Edsjö et al. Edsjö et al. ( ) recalculate the flux (using MCeq too!), but different solar atmosphere and using a MC method for neutrino transport.

20 Floor comparison with Ng et al. Ng et al. ( ) use previous calculation by Ingelman-Thunman. Modification of the flux at low energies due to magnetic field effects accounted in their calculation. Differences in the floor due to detector modeling. 20

21 21 Effect of neutrino ordering Edsjö et al. ( )

22 Solar density profile 22

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