Determination of Heavy Smuon and Selectron Mass at CLIC Outline Physics motivation Mass measurement methods (Energy scan, End Point) Energy spread, ISR.

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Determination of Heavy Smuon and Selectron Mass at CLIC Outline Physics motivation Mass measurement methods (Energy scan, End Point) Energy spread, ISR and Beamstrahlung Event selection, efficiency and S/B γγ→h pile up and beam polarization Mass fit results Summary and Outlook Work done at generator level, validated with full simulation and reconstruction using ILD software, Mokka and Marlin. M.Battaglia, J-J.Blaising J-J.Blaising(LAPP/IN2P3), October IWLC10

Physics motivation J-J.Blaising(LAPP/IN2P3), October IWLC10 Scalar leptons are the supersymmetric partners of the right and left handed charged leptons. Their masses are ~ f (m0, m1/2, tanβ) mo : the common squark, slepton and Higgs mass at Gut scale. m1/2: the common gaugino mass at GUT scale. tanβ : the ratio of Higss vacuum expectation values at Mz. The main decay is: Measuring and masses allows to constrain SUSY parameters. The χ̃⁰ is also a good dark matter candidate. In the talk I focus on the smuon analysis wich is challenging due to its very low cross section. For the CLIC CDR studies, the final state with e-, e+ will be included; the cross section is larger; but at 3TeV the bremsstrahlung spoils the e-/e+ momentum measurement.

Signal and Background Cross Sections J-J.Blaising(LAPP/IN2P3), October IWLC10 Processes: e⁺ + e⁻ → μ̃⁺ + μ̃̄ˉ → χ̃⁰ μ⁺ + χ̃⁰ μˉ e⁺ + e⁻ → ẽ⁺ + ẽˉ → χ̃⁰ e⁺ + χ̃⁰ eˉ Generated with Isasugra, cMSSM parameters m½=1300, m₀=1001, tanβ=46, Sign(μ)<0 -> m μ̃ = m ẽ = GeV m χ⁰ = GeV, hadronization done with Pythia. ProcessCross section x B.R(fb) S: e⁺eˉ  μ̃⁺μ̃̄ˉ0.7 S: e⁺eˉ  ẽ⁺ ẽ¯4.2 B: e⁺eˉ  Inclusive SUSY0.1 B: e⁺eˉ  WW->lνlν10.5 B: e⁺eˉ  ZZ ->ll νν 0.8 B: e⁺eˉ  μν e μν e 135

μ̃ mass measurement Energy Scan J-J.Blaising(LAPP/IN2P3), October IWLC10 σ=σ(mμ̃,√S) Measuring the cross section at different C.M energies allows to derive the μ̃ mass. δm determined at generator level, assuming: Selection efficiency =90% S/B=0.5 mμ̃=( ± ) GeV (ISR) mμ̃=( ± ) GeV (ISR+BS ) √S (TeV)∫Lumi (abˉ¹) σ (fb) ± ± ±0.026

μ̃ and χ⁰ mass measurements Momentum Spectrum End-point J-J.Blaising(LAPP/IN2P3), October IWLC10 The μ̃ -> μ + χ̃⁰ is a two body decay; The minimum and maximum muon momentun is given by (1). => mμ̃ is f(√s, EL,EH) (2) mχ̃⁰ is f(mμ̃,√s, EL,EH) (3) EL and EH are the lower and uper edges of the muon momentum spectrum. The μ̃ and χ⁰ masses are determined from a 2 parameters fit to the muon momentum spectrum. The spectrum is modeled according to eq (1). A smearing is applied to fold in iSR, Beamstrahlung and momentum resolution effects.

ISR and Beamstrahlung effects J-J.Blaising(LAPP/IN2P3), October IWLC10 In both methods m ~ f(√S) Left: Contribution to the C.M energy spread: ISR. Middle: ISR + Beam spread This distribution is used to fold in the energy spread in the fit. Right: Muon momentum distribution; No ISR/FSR no BS; with ISR/FSR, no BS; ISR/FSR+B.S; the higher end of the distribution is most affected.

S, B Discriminating variables J-J.Blaising(LAPP/IN2P3), October IWLC10 dN/dPμ (for fit) dN/dEvis, dN/dEtmiss, dn/d(∑Pt) and dN/dM(μμ) distribution for Signal and backgrounds after a pre- selection requiring two muons having |cos θ | < 0.985

Discriminating variables J-J.Blaising(LAPP/IN2P3), October IWLC10 Visible energy E vis Missing transverse energy E tmiss Acollinearity and acoplanarity Sum of transverse momentum of muons Σ pt Polar angle of the missing energy vector θ miss Invariant mass of the two muons M μμ unbalance of the muons momenta Δ Missing mass M miss With:

Combined Probability J-J.Blaising(LAPP/IN2P3), October IWLC10 Prob After a preselection requiring two muons having |cos θ | < 0.985, the normalized S/B values is computed for each variable and combined into a total probability used for the final selection. dN/dProb for signal (blue), and background (red); δPt/Pt²=2.10ˉ⁵

Selection Efficiency and S/B J-J.Blaising(LAPP/IN2P3), October IWLC10 Prob Selection efficiency (blue) S/B ratio (red) for δPt/Pt²=2.10ˉ⁵ and muon identification efficiency = 100%. For Prob > 0.8, the selection efficiency is 93 % and S/B ~ 40%;

Selection efficiency J-J.Blaising(LAPP/IN2P3), October IWLC10 Left: Muon momentum distribution, δPt/Pt²=2.10ˉ⁵, no selection and for Prob>0.8 Middle:efficiency for Prob>0.8, δPt/Pt²=2.10ˉ⁵. Ε ~ 93 % and S/B ~ 40%; Right : efficiency for Prob>0.8 δPt/Pt²=2.10ˉ⁴. Ε ~ 91 % S/B decreases to 33% The degradation of the energy resolution distorts the shape of dN/dP

Efficiency and S/B, Beam Polarization J-J.Blaising(LAPP/IN2P3), October IWLC10 selection efficiency and S/B for δPt/Pt²=2.10⁻⁵ and different polarization conditions Left: pol (eˉ/e⁺) (0/0); S/B~0.4 Middle: (80/0); S/B~0.95 Right: (80/60); S/B~1.1

Signal (only) fit, no beam polarization no background J-J.Blaising(LAPP/IN2P3), October IWLC10 Left: muon momentum resolution; G4 simulation + reconstruction: δpt/pt² ~ 2.10ˉ⁵ Right: Momentum spectum fit, with ISR+B.S and δpt²/pt² ~ 2.10ˉ⁵ modeling. mμ̃=1107.1±2.8 GeV and m χ̃°=560.1 ± 1.5 GeV ; validation of fit and modeling

Stacked Signal + Background J-J.Blaising(LAPP/IN2P3), October IWLC10 Left: Signal + backgrounds without polarization. Right: with (e⁻80, e⁺0) polarization; Signal x 1.8 and background x0.2; upper edge better preserved from WW bkg. Background modeled for background subtraction Pμ (GeV)

S-B Fits after B subtraction J-J.Blaising(LAPP/IN2P3), October IWLC10 Momentum spectum fits, with ISR+B.S and δpt/pt² modeling and B subtraction. Smuon : δm/m ~ 2.0 % without polarization and 1.5 % with 80% eˉ polarisation Neutralino: δm/m ~ 2.4 % without polarization and 1.2 % with 80% eˉ polarisation

J-J.Blaising(LAPP/IN2P3), October 2010 IWLC1016 e⁺ + e⁻ → γ γ → hadrons Background peaked in F/B region. Fig1: dE/dθ for 20 Bx Energy deposit in a ±10 ° cone: ~ 2 Gev in barrel region ~ 20 Gev in F/B regions For 5Bx (2.5 nsec) the μ̃ selection efficiency Is unchanged ~ 93%, for 20 Bx (10 nsec) it decreases to 91 %. The mass fits where done for 5 and 20 BX At 3 TeV ~ 3.3 e⁺ + e⁻ → γ γ → hadrons events / BX → ~ 13 particles/BX, 24 GeV/BX Per train (312 BX) ~ 7.5 Tev are dumped in the detector. Low E/Pt hadrons, but requires time stamping to preserve the energy resolution and the missing energy measurements necessary to discriminate Signal and background

Table of Results J-J.Blaising(LAPP/IN2P3), October IWLC10 When δpt/pt² increases, S/B decreases, δm increases; for δpt/pt² >10¯⁴, efficiency corrections are large,introducing significant systematic errors. B modeling/subtraction increases δm; it can be improved using polarization. γγ-> hadron decrease S/B; up to 20 BX time stamping (10 nsec); there is no significant δm degradation. Data Set√S> (GeV) δpt/pt² (x10¯⁵ GeV¯¹) Polarization (e¯ / e⁺) BX Capability Mμ̃ (GeV) Mχ̃⁰ (GeV) S295000/ ± ±1.3 S250000/ ± ±1.2 S250020/ ± ±1.7 S250060/ ± ±3.6 S / ± ±5.3 S(G4+R)250020/ ± ±2.2 S+B250020/ ± ±13.1 S+B / ± ±5.5 S+B / ± ±7.1 S+B / ± ±7.1

Summary and Outlook The μ̃ and χ̃⁰ masses can be obtained from energy scan and fit to the dN/dP. The main sources of errors on the μ̃ and χ̃⁰ masses are: The background estimation and subtraction. The luminosity spectrum modeling. The μ momentum resolution. To reach a statistical accuracy δm/m~ 1 %, with dN/dP fit method, requires: 2 abˉ¹ of integrated luminosity Electron beam polarization ~ 80% to increase the S/B ratio. Good control of the luminosity spectrum, ISR and beamstrahlung. Good muon ID and δpt/pt² < 5.10̄ˉ⁵ to minimize momentum spectrum efficiency correction Time stamping capability <=20 BX to preserve S/B from γγ→h pile up. For ẽ the measurement method and the requirements are similar. The detector performances studies for μ̃ and ẽ will be done with full simulation and reconstruction for the CLIC CDR. J-J.Blaising(LAPP/IN2P3), October IWLC10

J-J.Blaising(LAPP/IN2P3), October 2010 IWLC1019