Taikan Suehara et al., Albuquerque, 1 Oct. 2009 page 1 Tau-pair analysis in the ILD detector Taikan Suehara (ICEPP, The Univ. of Tokyo) T. Tanabe.

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Taikan Suehara et al., Albuquerque, 1 Oct page 1 Tau-pair analysis in the ILD detector Taikan Suehara (ICEPP, The Univ. of Tokyo) T. Tanabe (ICEPP Tokyo), A. Miyamoto, K. Fujii, T. Yoshioka, K. Ikematsu, N. Okada (KEK), H. Ito (ICRR Tokyo), R. Yonamine (Sokendai) with ILD Group

Taikan Suehara et al., Albuquerque, 1 Oct page 2 [Observables] P(e - )=80%, P(e + )=30%, 500 fb -1 σ, A FB (bg suppression) Polarization P(  ) ↑Decay angle determination Tau-pair process σ=2600 fb -1 (e - L e + R ) σ=2000 fb -1 (e - R e + L ) radiative events: ~70% Difficulty on decay analysis

Taikan Suehara et al., Albuquerque, 1 Oct page 3 Centered production result can be accessible as DST LCIO files on grid. Original Marlin processor to collect information for analysis to ROOT trees. Analysis by ROOT macros. ILD Analysis framework ILD detector Vertex: Si pixel (3x2 layers) Silicon Tracker: 4 layers TPC(main tracker) ECAL/HCAL (<1cm 2 /9cm 2 pixel) Solenoid (3.5Tesla) Muon detector ILC standard sample (SLAC SM stdhep files) ILD standard MC simulation output Mass production on grid SM full processes (luminosity: 0.1~50 fb -1 ) tau signal: 500 fb -1 ILD standard reco. output Tracking Particle Flow Flavor tagging Analysis code 13M events

Taikan Suehara et al., Albuquerque, 1 Oct page 4 Key task: background separation –Apply cuts through all standard model background. –Add more bhabha &  ->  events with preselection. 1 fb -1 for bhabha, 5-10 fb -1 for  ->  Main backgrounds and efficient cuts –Bhabha: e/  /  separation Drop electron-electron events: 3% loss on signal Drop events with E vis ~500GeV –  ->  : same final state, huge cross section in low E vis region Drop by opening angle and E vis cuts –WW -> l l : same final state if l=  Drop by opening angle (some fractions remain) σ and A FB analysis

Taikan Suehara et al., Albuquerque, 1 Oct page 5Selections Evis [GeV] BG suppression cuts < 2 electrons, < 2 muons 70 < E vis < 450 GeV Purity ~ 90% (almost bg free) # Track <=6 1(+)+1(-) clusters Opening angle >178 deg |cos  |  < 0.95 Cuts modified since TILC09 to obtain compatibility to SiD.

Taikan Suehara et al., Albuquerque, 1 Oct page 6 σ: 0.29% (e - L e + R ), 0.32% (e - R e + L ) stat. error (count based) A FB : ± 0.25% (e - L e + R ), ± 0.28% (e - R e + L ) σ, A FB Sufficient statistics obtained.

Taikan Suehara et al., Albuquerque, 1 Oct page 7 “polarimeter vector” can be reconstructed from decay kinematics to obtain polarization. –Various dependence by decay modes opposite behavior on leptonic and hadronic mode. ~90% of taus decay to 5 decay modes no dominant decay mode –Decay mode identification is important high granular ECAL is effective for photon separation → Mode selection and polarization reconstruction were studied in the events passing A FB cuts. Tau polarization

Taikan Suehara et al., Albuquerque, 1 Oct page 8 –Separated by lepton-ID (high eff.) –Polarization information is lost by two missing neutrinos –「1 charged  」, moderate BR, good for pol. derivation –「1 charged  +2  」 photon separation (detector) –「1 charged  +4  」or「3 charged  」 –Track separation (3-prong, detector) Decay modes in A pol analysis 5 main decay modes  (770 MeV mass, 150 MeV width) a 1 (1260 MeV mass, MeV width) Minimize stat. error by combining decay modes

Taikan Suehara et al., Albuquerque, 1 Oct page 9 Parameters for mode selection –Lepton-ID (e,  ) simple id by following observables (optimum lepton-ID in Marlin cannot be used due to a technical problem in the mass production DSTs) Energy deposit of ECAL vs. HCAL (electron ID) Momentum by track vs. energy deposit in CAL (muon ID) –Energy and number of neutral particles Exclude neutral particle tagged as hadrons –Invariant masses (all visible, photons) ρ,  0 ID Compare cut-based and neural-net. Mode selection

Taikan Suehara et al., Albuquerque, 1 Oct page 10 Mode selection result Cut-based Neural net (Cut might not be fully optimized, but anyway) neural net gives better result. near 90% efficiency and purity in  mode → high photon separation performance in ILD?

Taikan Suehara et al., Albuquerque, 1 Oct page 11 Polarization calculation varies by decay modes. –Energies and angles of/between daughters –Better if single criterion can be used in all decay modes. → optimal observable  –  = (P(  R ) – P(  L )) (-1 <  < 1), one  /tau candidate –  = 1: 100%  R,  = -1: 100%  L,  = 0: no tendency – expression of  differs by decay modes, but  can be summed up through all decay modes. (multi-dimensional fit in each decay mode is not needed) –Developed in LEP. Optimal observable

Taikan Suehara et al., Albuquerque, 1 Oct page 12 Optimal observable (x: lepton energy / tau energy) (2 energies and 3 angles, 5 parameters) (4. a 1 : now working…)

Taikan Suehara et al., Albuquerque, 1 Oct page 13 Apply  formula on sample of initial polarization P(e +, e - ) = (30%, 80%) –SM separation cut applied –Neural net is used for mode selection Optimal observable distribution

Taikan Suehara et al., Albuquerque, 1 Oct page 14 Summed up 4  distributions –Process background is excluded (short statistics) Obtain P(  ) Obtain P(  ) stat. error with 500 fb -1 Polarization of tau P(  ) = ± 0.66% (e - L e + R ) P(  ) = ± 0.79% (e - L e + R )

Taikan Suehara et al., Albuquerque, 1 Oct page 15 should help with polarization measurement –3 degrees of freedom of tau four-vector –3 constraints: 1. 2.tau/hadron angle from two-body decay kinematics 3.tau track must meet the hadron track at a point (1- prong) or the vertex (3-prong) –can be solved for tau direction analytically Tau flight direction a sneak preview of this concept will be shown for 1-prong events using first-order approximation for tracks (using line segment instead of helix) IP hadron tau θ

Taikan Suehara et al., Albuquerque, 1 Oct page 16 Tau flight direction (1-prong events) tau direction residual (reco – mc) tau (tau reco – tau mc) hadron (hadron reco – tau mc) -hadron dir (reco) -tau dir (reco) -tau dir (mc) tau direction in lab frame tau direction successfully reconstructed (3-prong work next) better than assuming tau dir = hadron dir (rms: > ) x,y residuals look similar

Taikan Suehara et al., Albuquerque, 1 Oct page 17 Cross section, angular distribution and polarization analysis is performed in the ILD detector model with full simulation. >90% purity is obtained by scanning all SM events. Sufficient statistics is obtained for cross section and angular distribution. ~90% purity and efficiency are obtained in mode separation for polarization analysis % stat. error of polarization for 500 fb -1 data with optimal observable method.Summary

Taikan Suehara et al., Albuquerque, 1 Oct page 18 backup

Taikan Suehara et al., Albuquerque, 1 Oct page 19 ILD_00 detector for full simulation

Taikan Suehara et al., Albuquerque, 1 Oct page 20 Additional Z’ boson can make tau-pair production cross section and angular distribution deviated from SM. If the coupling to Z’ (-> Z’ decay branching ratio) is flavor dependent, measuring tau-pair production can be the main process to measure Z’ properties. Flavor dependent Z’ model Branching ratio of Z’ with a model parameter  Deviation of angular dependence by Z’

Taikan Suehara et al., Albuquerque, 1 Oct page 21 1% precision for cross section and A FB can detect ~5 TeV Z’ Required precision for  and A FB

Taikan Suehara et al., Albuquerque, 1 Oct page 22 A sample of tau polarization effect p tau spin Left-handed tau p neutrino spin Left-handed neutrino p pion spin 0 pion p spin Left-handed tau p spin Left-handed neutrino p spin 0 pion Spin violation! Pions tend to go opposite direction to tau

Taikan Suehara et al., Albuquerque, 1 Oct page 23 A sample of tau polarization effect p tau spin Left-handed tau p neutrino spin Left neutrino Electrons tend to go tau direction p electron spin Left electron p antineutrino spin Right anti-neutrino Opposite correlation to pions → decay identification purity is important!

Taikan Suehara et al., Albuquerque, 1 Oct page 24 three algebraic equations (normalized): Eq. 3 introduces 2-fold ambiguity –we choose the solution which is consistent with connecting the IP and the tau->had+nu vertex Tau flight direction backup IP hadron tau θ