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Studying Very Light Gravitino at ILC Collaborators: T. Moroi (Tokyo) [for basic idea: arXiv:1104.3624] & K. Fujii (KEK), T. Moroi (Tokyo), T. Suehara (ICEPP)

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Presentation on theme: "Studying Very Light Gravitino at ILC Collaborators: T. Moroi (Tokyo) [for basic idea: arXiv:1104.3624] & K. Fujii (KEK), T. Moroi (Tokyo), T. Suehara (ICEPP)"— Presentation transcript:

1 Studying Very Light Gravitino at ILC Collaborators: T. Moroi (Tokyo) [for basic idea: arXiv:1104.3624] & K. Fujii (KEK), T. Moroi (Tokyo), T. Suehara (ICEPP) [for realistic evaluations.] Shigeki Matsumoto (IPMU) Q. Is it possible to study the property of the very light gravitino ( ~ O(10) eV) at the ILC? A. Yes it is by observing the distribution of the impact parameter, which is obtained by the decay products of the stau NLSP!

2 The Gravitino LSP Very Light Gravitino, whose mass is O(1)-O(10) eV, is quite attractive from the viewpoint of Cosmology! Gravitino = Super partner of Graviton! Its spin is 3/2! Gravitino Mass = /M pl /3 1/2, & = SUSY breaking scale! Its interactions are suppressed by 1/ ~ 1/(M pl m 3/2 ) T. Moroi, hep-ph/9503210 1/6 10 –8 10 –9 10 –10 10 –11 10 –12 10 –13 10 –7 Structure Formation of Universe LEP, SN cooling Vacuum Stability

3 What happens at the ILC? We focus on the case that the NLSP is Stau! 2/6 Next Lightest Supersymmetric Particle (NLSP) is living long! How long?   ~ 100 x M pl 2 x m 3/2 2 /m NLSP 5 ~ O(10 –13 ) sec.  c  ~ 100  m !!! (Decay length is not long!) Prod. Decay! 1st layer NLSP 16mm e + e –  Stau pair

4 Impact Parameter  3/6 Gravitino Stau  Impact parameter  is one of convenient quantities to measure the lifetime of the NLSP in such a circumstance. Signal & Background processes [Signal] e + e –  +  – [  -BG] e + e – e + e –  e + e –  +  – Hadronic decay (p ±, K ±, etc.) ~ ~ (+ ISR) Impact parameter 

5 Kinematical Cuts 4/6 100% efficiency for tagging and no contamination assumed. ① To reduce  -BG. Tagging forward e ± will also be useful. (E vis = Total energy of charged particles.) ② (  = Scattering angle of the  -jet.) , W, and Z in BG are likely to be produced with high rapidity. ③ (  = Azimuthal angle of the  -jet.) (L-lim.) Two  s in [  -BG] are almost back-to-back even w/ ISR. (U-lim.) To reduce  leptons from the Z boson decay. ④ ( is the momentum of isolated  (> 30 GeV)) Two  s and isolated  in [  -BG] should be on one plane. ⑤ Stau Mass = 120 GeV Luminosity = 100 fb -1 CM Energy = 500 GeV

6 Results 5/6 BG Stau Mass = 120 GeV CME = 500 GeV Stau Mass = 120 GeV CME = 500 GeV Lum = 100 fb -1 Bin size = 20  m (0mm <  < 2mm) & &

7 Summary & Discussions 6/6 Stau Mass = 120 GeV CME = 500 GeV Lum = 100 fb -1 It is possible to study the light gravitino with the mass of O(10) eV at the ILC. When the lifetime is longer than ~ 10 -14 sec, the lifetime can measured accurately. Information of the lifetime translated to the scale of the SUSY breaking. 1.How can be large the efficiency of the t-tagging? 2.Polarization of the incident e ± can reduce the BG? 3.Is there the effect of the magnetic field to detect the signal? 4.Changing the CME increases the significance to detect the signal? 5.3-prong decay of  can be used to detect the decay point?  Go to a full simulation with realistic detector setup.


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