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Keiko Nagao (National Institute of Technology, Niihama College, Japan)

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Presentation on theme: "Keiko Nagao (National Institute of Technology, Niihama College, Japan)"— Presentation transcript:

1 Anisotropy of DM velocity distribution measured with directional detection
Keiko Nagao (National Institute of Technology, Niihama College, Japan) Collaboration with Ryota Yakabe (Kobe Univ.), Tatsuhiro Naka (Nagoya Univ.) and Kentaro Miuchi (Kobe Univ.) arXiv: ICNFP 2017 (Crete)

2 Dark Matter No good candidate in SM Observations electrically neutral
stable non-relativistic weakly interacting Observations cosmological measurements direct detections indirect detections search at colliders Anisotropy of DM velocity distribution measured with directional detection

3 Direct Detection Scattering Constraint for cross section
Detect recoil energy of DM-target scattering Constraint for cross section target nucleus DM ER Cross section Event rate Anisotropy of DM velocity distribution measured with directional detection

4 Directional detection
See Asada’s talk on 29th Aug. Direction detect not only the recoil energy but also direction where DM comes from. Advantages Powerful back ground rejection Bkg : isotropic DM signal : come from the direction of the Cygnus DM wind the Solar system Anisotropy of DM velocity distribution measured with directional detection

5 Directional Searches DRIFT DMTPC NEWAGE MIMAC NEWS D3 Solid Detector
(Ag, Br, C,…) SI cross section Gaseous Detector (CF4, CS2, CHF3) = SD cross section 5 of them use the gaseous detector, the target particle is CG4, that is suitable to observe the SD cross section. only one experiment is using the solid detector, and focusing on the SI cross section. Anisotropy of DM velocity distribution measured with directional detection

6 Outline Introduction Velocity Distribution of Dark Matter
Velocity Distribution Observed in the Directional Detector Summary

7 Velocity Distribution of Dark Matter

8 velocity distribution
mass Clues velocity distribution abundance Dark Matter cross section density distribution In the directional DM search, it can be possible to make a constraint for the velocity distribution. Correct distribution is required to derive appropriate constraints for the interaction Anisotropy of DM velocity distribution measured with directional detection

9 Standard Distribution
Maxwell distribution isotropic Is DM distribution surely this shape? v0: velocity of the Solar system vE: Earth’s velocity relative to DM f(v) Catena and Ullio (2012) Anisotropy of DM velocity distribution measured with directional detection

10 Co-rotating DM N-body simulation including baryons and gas
the Galaxy the Solar system N-body simulation including baryons and gas DM co-rotates with baryons in the galaxy. Anisotropic distribution radial velocity tangential velocity Ling, Nezri, Athanassoula & Teyssier (2009) cf. Kuhlen et al. (2012), David R. Law (2009) …

11 Anisotropy parameter “r”
isotropic anisotropic Tangential velocity Anisotropy parameter 0 < r < 1 r=0.25 is suggested by N-body simulation Anisotropy of DM velocity distribution measured with directional detection

12 Velocity Distribution observed in Directional Detector
cf. Ben Morgan, Anne M. Green, Neil J. C. Spooner (2004) Ole Host, Steen H Hansen (2007)

13 Set up of simulation Monte Carlo simulation Elastic scattering
Target θ DM wind Monte Carlo simulation Direction (scattering angle) Recoil energy Elastic scattering mass relation mdm=3mN Anisotropy of DM velocity distribution measured with directional detection

14 ✔ Analysis Energy resolution :NG Directionality histogram
Angular resolution :OK Energy resolution :OK Angular resolution :NG Ordinary direct detection Directionality histogram Energy-Angular distribution Anisotropy of DM velocity distribution measured with directional detection

15 Directionality Histogram
(light target) Ethr=20keV (Light target F) Shape for r=0.3 is quite similar to that for r=1. Anisotropy of DM velocity distribution measured with directional detection

16 Directionality Histogram
(heavy target) Ethr=50keV (Ag) Shape for r=0.3 is quite similar to that for r=1 in both case target F and Ag. Anisotropy of DM velocity distribution measured with directional detection

17 Angular resolution :OK
Energy resolution :OK Angular resolution :OK Anisotropy of DM velocity distribution measured with directional detection

18 Energy-angular distribution
light target (F) ER[keV] r = 0 r = 0.3 r = 1 cosθ Ethr = 0keV Even in energy-angular distribution, shape for r=0 and 0.3 is similar. Concrete method to compare the distributions is required. Anisotropy of DM velocity distribution measured with directional detection

19 “pseudo-experimental” data
Chi squared test Many Data (#108) ideal “template” ideal difficult to achieve Few Data (#104) realistic chi squared test “pseudo-experimental” data Anisotropy of DM velocity distribution measured with directional detection

20 Chi squared test for r (light target)
#exp.=6*10^3 Ethr=20keV (F) chi2 rtmp=0 chi2 rtmp=0.3 chi2 rtmp=1 90% C.L. rexp rexp If r=0.3, isotropic case (r=0) can be excluded at 90% C.L. Energy threshold is a factor to clearly characterize the difference between r=0 and 0.3. Anisotropy of DM velocity distribution measured with directional detection

21 Chi squared test for r (heavy target)
#exp.=6*10^4 Ethr=100keV (Ag) chi2 rtmp=0 chi2 rtmp=0.3 chi2 rtmp=1 90% C.L. r r If r=0.3, isotropic case (r=0) can be excluded at 90% C.L. Energy threshold is a factor to clearly characterize the difference between r=0 and 0.3. Due to form factor effect, more signal number is required in heavy target case than light target case. Anisotropy of DM velocity distribution measured with directional detection

22 Summary Possibility to discriminate the anisotropy in the velocity distribution of DM is discussed. With “template data”, the chi squared test is helpful to figure out anisotropy if O(10^4) data is obtained.

23 Backup Slides Anisotropy of DM velocity distribution measured with directional detection

24 Chi squared test (F) #exp.=6*10^3 Ethr=20keV (F)
Anisotropy of DM velocity distribution measured with directional detection

25 Chi squared test (Ag) #exp.=6*10^4 Ethr=50keV (Ag)
Anisotropy of DM velocity distribution measured with directional detection

26 Energy-angular distribution (light target)
Ethr = 0keV Anisotropy of DM velocity distribution measured with directional detection

27 Energy-angular distribution (heavy target)
Ethr = 0keV Anisotropy of DM velocity distribution measured with directional detection

28 Periodic Table Anisotropy of DM velocity distribution measured with directional detection

29 Sensitivity NEWAGE(2010) NEWS (expected) ()
Anisotropy of DM velocity distribution measured with directional detection


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